#= Group 61152.a downloaded from the LMFDB on 25 October 2026. =#
 
#= Various presentations of this group are stored in this file: 
	 GPC is polycyclic presentation, GPerm is permutation group 
	 GLZ, GLFp, GLZN, GLZq, GLFq if they exist are matrix groups 
 
 Many characteristics of the group are stored as booleans in a NamedTuple: 
	 Agroup, Zgroup, abelian, almost_simple, cyclic, metabelian, 
	 metacyclic, monomial, nilpotent, perfect, quasisimple, rational, 
	 solvable, supersolvable 
 
 The character table is stored in the dictionary chartbl_n_i, where n is 
 the order of the group and i is which group of that order it is. The 
 key "Irr" holds the table itself, as a matrix over the abelian closure 
 of Q whose rows are the irreducible characters and whose columns are 
 the conjugacy classes, in the order given by "ClassNames". 
=#
 
#= Constructions =#
GPerm = @permutation_group(119, (1,2,4,7)(3,17,19,22)(5,12,9,15)(6,13,25,29)(8,34,26,35)(10,16,27,33)(11,39,31,42)(14,46,32,47)(18,54,56,57)(20,51,23,53)(21,52,60,62)(24,40,61,65)(28,68,37,69)(30,72,66,73)(36,80,63,81)(38,79,67,78)(41,75,64,43)(44,84,49,85)(45,87,71,88)(48,90,76,93)(50,91,77,94)(55,98,99,83)(58,59,97,102)(70,104,82,101)(74,100,103,96)(86,109,92,110)(89,107,105,108)(95,111,106,112)(113,114,119,117,115,118,116), (1,3,18,55,90,46,86,44,12,39,52,74,30,6,21,58,80,107,87,106,77,33,75,51,70,28,5,20,57,100,109,84,76,32,7,31,65,98,67,27,61,102,104,112,94,105,71,29,64,22,63,26,4,19,56,99,93,47,92,49,15,42,62,103,66,25,60,97,81,108,88,95,50,16,43,53,82,37,9,23,54,96,110,85,48,14,2,11,40,83,38,10,24,59,101,111,91,89,45,13,41,17,36,8)(34,73,68,79,35,72,69,78)(113,115,114,118,119,116,117), (1,4)(2,7)(3,19)(5,9)(6,25)(8,26)(10,27)(11,31)(12,15)(13,29)(14,32)(16,33)(17,22)(18,56)(20,23)(21,60)(24,61)(28,37)(30,66)(34,35)(36,63)(38,67)(39,42)(40,65)(41,64)(43,75)(44,49)(45,71)(46,47)(48,76)(50,77)(51,53)(52,62)(54,57)(55,99)(58,97)(59,102)(68,69)(70,82)(72,73)(74,103)(78,79)(80,81)(83,98)(84,85)(86,92)(87,88)(89,105)(90,93)(91,94)(95,106)(96,100)(101,104)(107,108)(109,110)(111,112)(113,116,118,115,117,119,114), (1,5,4,9)(2,12,7,15)(3,20,19,23)(6,27,25,10)(8,28,26,37)(11,39,31,42)(13,33,29,16)(14,44,32,49)(17,51,22,53)(18,57,56,54)(21,61,60,24)(30,67,66,38)(34,68,35,69)(36,70,63,82)(40,52,65,62)(41,75,64,43)(45,77,71,50)(46,84,47,85)(48,86,76,92)(55,100,99,96)(58,102,97,59)(72,78,73,79)(74,98,103,83)(80,104,81,101)(87,94,88,91)(89,106,105,95)(90,109,93,110)(107,112,108,111)(113,117,116,119,118,114,115), (113,114,119,117,115,118,116), (1,6,5,27,4,25,9,10)(2,13,12,33,7,29,15,16)(3,21,20,61,19,60,23,24)(8,30,28,67,26,66,37,38)(11,41,39,75,31,64,42,43)(14,45,44,77,32,71,49,50)(17,52,51,65,22,62,53,40)(18,58,57,102,56,97,54,59)(34,72,68,78,35,73,69,79)(36,74,70,98,63,103,82,83)(46,87,84,94,47,88,85,91)(48,89,86,106,76,105,92,95)(55,80,100,104,99,81,96,101)(90,107,109,112,93,108,110,111)(113,118,117,114,116,115,119))
F = GF(169); al = gen(F); GLFq = matrix_group([matrix(GF(169), [[al^25, al^126], [al^164, al^109]]), matrix(GF(169), [[al^146, al^96], [al^60, al^84]]), matrix(GF(169), [[al^132, 0], [0, al^132]]), matrix(GF(169), [[al^150, 0], [0, al^150]]), matrix(GF(169), [[al^120, 0], [0, al^120]]), matrix(GF(169), [[al^159, 0], [0, al^159]])])

 
#= Booleans =#
booleans_61152_a = (
    Agroup = false,
    Zgroup = false,
    abelian = false,
    almost_simple = false,
    cyclic = false,
    metabelian = false,
    metacyclic = false,
    monomial = false,
    nilpotent = false,
    perfect = false,
    quasisimple = false,
    rational = false,
    solvable = false,
    supersolvable = false,
)

 
#= Character Table =#
K, z = abelian_closure(QQ)  # z(n) is the standard primitive n-th root of unity

chartbl_61152_a = Dict{String, Any}()
chartbl_61152_a["Identifier"] = "61152.a"
chartbl_61152_a["Size"] = 61152
chartbl_61152_a["NrConjugacyClasses"] = 476
chartbl_61152_a["ClassNames"] = ["1A", "2A", "2B", "3A", "4A1", "4A-1", "4B", "6A", "6B1", "6B-1", "7A1", "7A-1", "7A2", "7A-2", "7A3", "7A-3", "7B1", "7B2", "7B3", "7C1", "7C-1", "7C2", "7C-2", "7C3", "7C-3", "7D1", "7D-1", "7D2", "7D-2", "7D3", "7D-3", "7E1", "7E-1", "7E2", "7E-2", "7E3", "7E-3", "8A1", "8A-1", "8A3", "8A-3", "8B1", "8B-1", "12A1", "12A5", "12B1", "12B-1", "13A1", "13A2", "14A1", "14A-1", "14A3", "14A-3", "14A5", "14A-5", "14B1", "14B3", "14B5", "14C1", "14C-1", "14C3", "14C-3", "14C5", "14C-5", "14D1", "14D-1", "14D3", "14D-3", "14D5", "14D-5", "14E1", "14E-1", "14E3", "14E-3", "14E5", "14E-5", "14F1", "14F-1", "14F3", "14F-3", "14F5", "14F-5", "21A1", "21A-1", "21A2", "21A-2", "21A4", "21A-4", "24A1", "24A-1", "24A5", "24A-5", "24B1", "24B-1", "24B7", "24B-7", "26A1", "26A5", "28A1", "28A-1", "28A3", "28A-3", "28A5", "28A-5", "28A9", "28A-9", "28A11", "28A-11", "28A13", "28A-13", "28B1", "28B-1", "28B3", "28B-3", "28B5", "28B-5", "28C1", "28C-1", "28C3", "28C-3", "28C5", "28C-5", "28C9", "28C-9", "28C11", "28C-11", "28C13", "28C-13", "28D1", "28D-1", "28D3", "28D-3", "28D5", "28D-5", "28D9", "28D-9", "28D11", "28D-11", "28D13", "28D-13", "28E1", "28E-1", "28E3", "28E-3", "28E5", "28E-5", "28E9", "28E-9", "28E11", "28E-11", "28E13", "28E-13", "28F1", "28F-1", "28F3", "28F-3", "28F5", "28F-5", "42A1", "42A-1", "42A5", "42A-5", "42A11", "42A-11", "42B1", "42B-1", "42B5", "42B-5", "42B11", "42B-11", "42B13", "42B-13", "42B17", "42B-17", "42B19", "42B-19", "52A1", "52A-1", "52A5", "52A-5", "56A1", "56A-1", "56A3", "56A-3", "56A5", "56A-5", "56A9", "56A-9", "56A11", "56A-11", "56A13", "56A-13", "56A15", "56A-15", "56A17", "56A-17", "56A19", "56A-19", "56A23", "56A-23", "56A25", "56A-25", "56A27", "56A-27", "56B1", "56B-1", "56B3", "56B-3", "56B5", "56B-5", "56B9", "56B-9", "56B13", "56B-13", "56B17", "56B-17", "56C1", "56C-1", "56C3", "56C-3", "56C5", "56C-5", "56C9", "56C-9", "56C11", "56C-11", "56C13", "56C-13", "56C15", "56C-15", "56C17", "56C-17", "56C19", "56C-19", "56C23", "56C-23", "56C25", "56C-25", "56C27", "56C-27", "56D1", "56D-1", "56D3", "56D-3", "56D5", "56D-5", "56D9", "56D-9", "56D11", "56D-11", "56D13", "56D-13", "56D15", "56D-15", "56D17", "56D-17", "56D19", "56D-19", "56D23", "56D-23", "56D25", "56D-25", "56D27", "56D-27", "56E1", "56E-1", "56E3", "56E-3", "56E5", "56E-5", "56E9", "56E-9", "56E11", "56E-11", "56E13", "56E-13", "56E15", "56E-15", "56E17", "56E-17", "56E19", "56E-19", "56E23", "56E-23", "56E25", "56E-25", "56E27", "56E-27", "56F1", "56F-1", "56F3", "56F-3", "56F5", "56F-5", "56F9", "56F-9", "56F11", "56F-11", "56F13", "56F-13", "84A1", "84A-1", "84A5", "84A-5", "84A11", "84A-11", "84A17", "84A-17", "84A23", "84A-23", "84A29", "84A-29", "84B1", "84B-1", "84B5", "84B-5", "84B11", "84B-11", "84B13", "84B-13", "84B19", "84B-19", "84B25", "84B-25", "91A1", "91A-1", "91A2", "91A-2", "91A3", "91A-3", "91A6", "91A-6", "91A9", "91A-9", "91A11", "91A-11", "104A1", "104A-1", "104A3", "104A-3", "104A5", "104A-5", "104A7", "104A-7", "168A1", "168A-1", "168A5", "168A-5", "168A11", "168A-11", "168A13", "168A-13", "168A17", "168A-17", "168A19", "168A-19", "168A23", "168A-23", "168A25", "168A-25", "168A29", "168A-29", "168A41", "168A-41", "168A47", "168A-47", "168A53", "168A-53", "168B1", "168B-1", "168B5", "168B-5", "168B11", "168B-11", "168B13", "168B-13", "168B19", "168B-19", "168B25", "168B-25", "168B31", "168B-31", "168B37", "168B-37", "168B43", "168B-43", "168B55", "168B-55", "168B61", "168B-61", "168B67", "168B-67", "182A1", "182A-1", "182A3", "182A-3", "182A5", "182A-5", "182A9", "182A-9", "182A11", "182A-11", "182A15", "182A-15", "364A1", "364A-1", "364A3", "364A-3", "364A5", "364A-5", "364A9", "364A-9", "364A11", "364A-11", "364A15", "364A-15", "364A17", "364A-17", "364A19", "364A-19", "364A23", "364A-23", "364A31", "364A-31", "364A43", "364A-43", "364A57", "364A-57", "728A1", "728A-1", "728A3", "728A-3", "728A5", "728A-5", "728A9", "728A-9", "728A11", "728A-11", "728A15", "728A-15", "728A17", "728A-17", "728A19", "728A-19", "728A23", "728A-23", "728A25", "728A-25", "728A27", "728A-27", "728A31", "728A-31", "728A33", "728A-33", "728A43", "728A-43", "728A47", "728A-47", "728A51", "728A-51", "728A57", "728A-57", "728A59", "728A-59", "728A73", "728A-73", "728A75", "728A-75", "728A83", "728A-83", "728A99", "728A-99", "728A101", "728A-101", "728A127", "728A-127"]
chartbl_61152_a["SizesCentralizers"] = [61152, 61152, 336, 336, 61152, 61152, 336, 336, 336, 336, 61152, 61152, 61152, 61152, 61152, 61152, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 61152, 61152, 61152, 61152, 336, 336, 336, 336, 336, 336, 728, 728, 61152, 61152, 61152, 61152, 61152, 61152, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 728, 728, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 728, 728, 728, 728, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 61152, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 392, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 336, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728]
chartbl_61152_a["OrderClassRepresentatives"] = [1, 2, 2, 3, 4, 4, 4, 6, 6, 6, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 8, 8, 8, 8, 8, 8, 12, 12, 12, 12, 13, 13, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 21, 21, 21, 21, 21, 21, 24, 24, 24, 24, 24, 24, 24, 24, 26, 26, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 28, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 42, 52, 52, 52, 52, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 56, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 84, 91, 91, 91, 91, 91, 91, 91, 91, 91, 91, 91, 91, 104, 104, 104, 104, 104, 104, 104, 104, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 168, 182, 182, 182, 182, 182, 182, 182, 182, 182, 182, 182, 182, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 364, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728, 728]
chartbl_61152_a["ComputedPowerMaps"] = Dict(2 => [1, 1, 1, 4, 2, 2, 2, 4, 4, 4, 13, 14, 16, 15, 12, 11, 18, 19, 17, 22, 23, 25, 24, 21, 20, 28, 29, 31, 30, 27, 26, 34, 35, 37, 36, 33, 32, 5, 6, 6, 5, 5, 6, 8, 8, 8, 8, 49, 48, 11, 12, 15, 16, 14, 13, 17, 19, 18, 20, 21, 24, 25, 23, 22, 26, 27, 30, 31, 29, 28, 32, 33, 36, 37, 35, 34, 11, 12, 15, 16, 14, 13, 85, 86, 87, 88, 83, 84, 46, 47, 46, 47, 47, 46, 46, 47, 48, 49, 53, 52, 54, 55, 51, 50, 50, 51, 55, 54, 52, 53, 56, 56, 57, 57, 58, 58, 59, 60, 61, 62, 63, 64, 64, 63, 62, 61, 60, 59, 65, 66, 67, 68, 69, 70, 70, 69, 68, 67, 66, 65, 71, 72, 73, 74, 75, 76, 76, 75, 74, 73, 72, 71, 50, 51, 52, 53, 54, 55, 83, 84, 86, 85, 87, 88, 83, 84, 86, 85, 87, 88, 84, 83, 88, 87, 86, 85, 97, 97, 98, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 110, 109, 108, 107, 106, 105, 104, 103, 102, 101, 100, 99, 111, 112, 113, 114, 115, 116, 115, 116, 111, 112, 114, 113, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 128, 127, 126, 125, 124, 123, 122, 121, 120, 119, 118, 117, 129, 130, 131, 132, 133, 134, 135, 136, 137, 138, 139, 140, 140, 139, 138, 137, 136, 135, 134, 133, 132, 131, 130, 129, 141, 142, 143, 144, 145, 146, 147, 148, 149, 150, 151, 152, 152, 151, 150, 149, 148, 147, 146, 145, 144, 143, 142, 141, 100, 99, 102, 101, 104, 103, 106, 105, 108, 107, 110, 109, 159, 160, 161, 162, 163, 164, 164, 163, 162, 161, 159, 160, 163, 164, 160, 159, 162, 161, 164, 163, 160, 159, 162, 161, 327, 328, 330, 329, 331, 332, 334, 333, 335, 336, 325, 326, 177, 178, 178, 177, 179, 180, 180, 179, 313, 314, 315, 316, 317, 318, 319, 320, 318, 317, 321, 322, 316, 315, 323, 324, 313, 314, 319, 320, 321, 322, 323, 324, 314, 313, 316, 315, 318, 317, 320, 319, 322, 321, 324, 323, 323, 324, 321, 322, 319, 320, 313, 314, 316, 315, 318, 317, 325, 326, 329, 330, 328, 327, 333, 334, 335, 336, 332, 331, 393, 394, 395, 396, 397, 398, 399, 400, 401, 402, 403, 404, 395, 396, 397, 398, 399, 400, 402, 401, 393, 394, 403, 404, 405, 406, 407, 408, 409, 410, 411, 412, 413, 414, 415, 416, 417, 418, 419, 420, 421, 422, 408, 407, 406, 405, 423, 424, 409, 410, 425, 426, 419, 420, 421, 422, 427, 428, 423, 424, 414, 413, 412, 411, 428, 427, 415, 416, 417, 418, 425, 426], 3 => [1, 2, 3, 1, 6, 5, 7, 2, 3, 3, 15, 16, 12, 11, 13, 14, 19, 17, 18, 24, 25, 21, 20, 22, 23, 30, 31, 27, 26, 28, 29, 36, 37, 33, 32, 34, 35, 40, 41, 38, 39, 43, 42, 7, 7, 6, 5, 48, 49, 52, 53, 55, 54, 50, 51, 57, 58, 56, 61, 62, 64, 63, 59, 60, 67, 68, 70, 69, 65, 66, 73, 74, 76, 75, 71, 72, 79, 80, 82, 81, 77, 78, 11, 12, 13, 14, 16, 15, 40, 41, 39, 38, 42, 43, 43, 42, 97, 98, 101, 102, 105, 106, 110, 109, 100, 99, 103, 104, 107, 108, 113, 114, 115, 116, 112, 111, 119, 120, 123, 124, 128, 127, 118, 117, 121, 122, 125, 126, 131, 132, 135, 136, 140, 139, 130, 129, 133, 134, 137, 138, 143, 144, 147, 148, 152, 151, 142, 141, 145, 146, 149, 150, 155, 156, 158, 157, 153, 154, 50, 51, 54, 55, 53, 52, 77, 78, 81, 82, 80, 79, 78, 77, 79, 80, 81, 82, 178, 177, 180, 179, 183, 184, 187, 188, 193, 194, 203, 204, 200, 199, 196, 195, 190, 189, 186, 185, 181, 182, 191, 192, 197, 198, 201, 202, 207, 208, 211, 212, 206, 205, 214, 213, 216, 215, 210, 209, 219, 220, 223, 224, 229, 230, 239, 240, 236, 235, 232, 231, 226, 225, 222, 221, 217, 218, 227, 228, 233, 234, 237, 238, 243, 244, 247, 248, 253, 254, 263, 264, 260, 259, 256, 255, 250, 249, 246, 245, 241, 242, 251, 252, 257, 258, 261, 262, 267, 268, 271, 272, 277, 278, 287, 288, 284, 283, 280, 279, 274, 273, 270, 269, 265, 266, 275, 276, 281, 282, 285, 286, 291, 292, 295, 296, 300, 299, 290, 289, 293, 294, 297, 298, 153, 154, 157, 158, 156, 155, 155, 156, 158, 157, 153, 154, 99, 100, 103, 104, 107, 108, 109, 110, 106, 105, 102, 101, 329, 330, 331, 332, 333, 334, 335, 336, 326, 325, 328, 327, 339, 340, 337, 338, 343, 344, 341, 342, 181, 182, 185, 186, 189, 190, 191, 192, 195, 196, 197, 198, 199, 200, 201, 202, 204, 203, 194, 193, 188, 187, 184, 183, 289, 290, 293, 294, 297, 298, 299, 300, 296, 295, 292, 291, 291, 292, 295, 296, 300, 299, 290, 289, 293, 294, 297, 298, 395, 396, 399, 400, 403, 404, 394, 393, 397, 398, 402, 401, 407, 408, 411, 412, 415, 416, 406, 405, 409, 410, 414, 413, 421, 422, 427, 428, 426, 425, 420, 419, 417, 418, 423, 424, 431, 432, 435, 436, 439, 440, 449, 450, 453, 454, 438, 437, 459, 460, 461, 462, 456, 455, 467, 468, 447, 448, 444, 443, 471, 472, 441, 442, 470, 469, 476, 475, 463, 464, 458, 457, 434, 433, 429, 430, 452, 451, 465, 466, 445, 446, 473, 474], 7 => [1, 2, 3, 4, 6, 5, 7, 8, 9, 10, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 39, 38, 41, 40, 43, 42, 45, 44, 47, 46, 49, 48, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 90, 89, 92, 91, 95, 96, 93, 94, 98, 97, 6, 5, 5, 6, 6, 5, 6, 5, 5, 6, 6, 5, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 5, 6, 6, 5, 5, 6, 7, 7, 7, 7, 7, 7, 8, 8, 8, 8, 8, 8, 9, 10, 10, 9, 10, 9, 9, 10, 10, 9, 9, 10, 180, 179, 178, 177, 40, 41, 38, 39, 39, 38, 40, 41, 38, 39, 39, 38, 41, 40, 40, 41, 38, 39, 41, 40, 40, 41, 38, 39, 38, 39, 40, 41, 41, 40, 38, 39, 41, 40, 38, 39, 38, 39, 40, 41, 41, 40, 38, 39, 40, 41, 41, 40, 39, 38, 38, 39, 40, 41, 39, 38, 38, 39, 40, 41, 38, 39, 40, 41, 41, 40, 38, 39, 40, 41, 41, 40, 39, 38, 38, 39, 40, 41, 39, 38, 38, 39, 40, 41, 41, 40, 39, 38, 38, 39, 41, 40, 39, 38, 38, 39, 40, 41, 41, 40, 39, 38, 40, 41, 41, 40, 39, 38, 42, 43, 43, 42, 42, 43, 42, 43, 43, 42, 42, 43, 44, 44, 45, 45, 44, 44, 45, 45, 44, 44, 45, 45, 46, 47, 46, 47, 47, 46, 46, 47, 47, 46, 46, 47, 48, 48, 49, 49, 48, 48, 49, 49, 48, 48, 49, 49, 343, 344, 341, 342, 339, 340, 337, 338, 89, 90, 91, 92, 92, 91, 91, 92, 89, 90, 92, 91, 90, 89, 89, 90, 91, 92, 89, 90, 90, 89, 91, 92, 93, 94, 93, 94, 95, 96, 96, 95, 94, 93, 93, 94, 95, 96, 96, 95, 94, 93, 95, 96, 96, 95, 94, 93, 97, 97, 97, 97, 98, 98, 97, 97, 98, 98, 98, 98, 177, 178, 178, 177, 179, 180, 177, 178, 180, 179, 180, 179, 177, 178, 180, 179, 178, 177, 180, 179, 178, 177, 179, 180, 337, 338, 339, 340, 341, 342, 337, 338, 342, 341, 343, 344, 337, 338, 342, 341, 338, 337, 337, 338, 339, 340, 343, 344, 344, 343, 339, 340, 343, 344, 339, 340, 344, 343, 342, 341, 344, 343, 339, 340, 342, 341, 342, 341, 340, 339, 338, 337], 13 => [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 12, 11, 14, 13, 16, 15, 17, 18, 19, 21, 20, 23, 22, 25, 24, 27, 26, 29, 28, 31, 30, 33, 32, 35, 34, 37, 36, 41, 40, 39, 38, 42, 43, 44, 45, 46, 47, 1, 1, 51, 50, 53, 52, 55, 54, 56, 57, 58, 60, 59, 62, 61, 64, 63, 66, 65, 68, 67, 70, 69, 72, 71, 74, 73, 76, 75, 78, 77, 80, 79, 82, 81, 84, 83, 86, 85, 88, 87, 91, 92, 89, 90, 96, 95, 94, 93, 2, 2, 109, 110, 107, 108, 105, 106, 103, 104, 101, 102, 99, 100, 111, 112, 113, 114, 115, 116, 127, 128, 125, 126, 123, 124, 121, 122, 119, 120, 117, 118, 139, 140, 137, 138, 135, 136, 133, 134, 131, 132, 129, 130, 151, 152, 149, 150, 147, 148, 145, 146, 143, 144, 141, 142, 154, 153, 156, 155, 158, 157, 160, 159, 162, 161, 164, 163, 171, 172, 176, 175, 173, 174, 165, 166, 169, 170, 168, 167, 5, 6, 5, 6, 191, 192, 196, 195, 187, 188, 185, 186, 202, 201, 181, 182, 203, 204, 184, 183, 199, 200, 197, 198, 190, 189, 193, 194, 213, 214, 216, 215, 211, 212, 209, 210, 205, 206, 208, 207, 227, 228, 232, 231, 223, 224, 221, 222, 238, 237, 217, 218, 239, 240, 220, 219, 235, 236, 233, 234, 226, 225, 229, 230, 251, 252, 256, 255, 247, 248, 245, 246, 262, 261, 241, 242, 263, 264, 244, 243, 259, 260, 257, 258, 250, 249, 253, 254, 275, 276, 280, 279, 271, 272, 269, 270, 286, 285, 265, 266, 287, 288, 268, 267, 283, 284, 281, 282, 274, 273, 277, 278, 299, 300, 297, 298, 295, 296, 293, 294, 291, 292, 289, 290, 302, 301, 304, 303, 306, 305, 308, 307, 310, 309, 312, 311, 319, 320, 322, 321, 324, 323, 313, 314, 316, 315, 318, 317, 11, 12, 13, 14, 15, 16, 12, 11, 13, 14, 16, 15, 41, 40, 39, 38, 38, 39, 40, 41, 351, 352, 366, 365, 360, 359, 345, 346, 367, 368, 357, 358, 355, 356, 350, 349, 363, 364, 361, 362, 348, 347, 353, 354, 375, 376, 383, 384, 380, 379, 369, 370, 390, 389, 374, 373, 391, 392, 371, 372, 387, 388, 385, 386, 378, 377, 381, 382, 50, 51, 52, 53, 54, 55, 55, 54, 53, 52, 50, 51, 104, 103, 109, 110, 101, 102, 107, 108, 99, 100, 105, 106, 100, 99, 108, 107, 102, 101, 109, 110, 105, 106, 104, 103, 199, 200, 191, 192, 183, 184, 196, 195, 204, 203, 187, 188, 182, 181, 190, 189, 201, 202, 193, 194, 185, 186, 194, 193, 202, 201, 198, 197, 195, 196, 184, 183, 199, 200, 191, 192, 182, 181, 190, 189, 185, 186, 198, 197, 203, 204, 187, 188])
chartbl_61152_a["UnderlyingGroup"] = GLFq
chartbl_61152_a["ConjugacyClasses"] = [GLFq(matrix(F, [[1, 0], [0, 1]])), GLFq(matrix(F, [[al^84, 0], [0, al^84]])), GLFq(matrix(F, [[al^119, al^22], [al^20, al^35]])), GLFq(matrix(F, [[al^51, al^78], [al^76, al^159]])), GLFq(matrix(F, [[al^126, 0], [0, al^126]])), GLFq(matrix(F, [[al^42, 0], [0, al^42]])), GLFq(matrix(F, [[al^128, al^160], [al^144, al^44]])), GLFq(matrix(F, [[al^141, al^6], [al^158, al^92]])), GLFq(matrix(F, [[al^48, al^92], [al^90, al^120]])), GLFq(matrix(F, [[al^36, al^92], [al^90, al^132]])), GLFq(matrix(F, [[al^48, 0], [0, al^48]])), GLFq(matrix(F, [[al^120, 0], [0, al^120]])), GLFq(matrix(F, [[al^96, 0], [0, al^96]])), GLFq(matrix(F, [[al^72, 0], [0, al^72]])), GLFq(matrix(F, [[al^144, 0], [0, al^144]])), GLFq(matrix(F, [[al^24, 0], [0, al^24]])), GLFq(matrix(F, [[0, al^80], [al^4, al^42]])), GLFq(matrix(F, [[al^84, al^122], [al^46, al^98]])), GLFq(matrix(F, [[al^126, al^10], [al^102, al^14]])), GLFq(matrix(F, [[0, al^68], [al^64, al^164]])), GLFq(matrix(F, [[al^116, al^104], [al^100, 0]])), GLFq(matrix(F, [[al^132, al^64], [al^60, al^90]])), GLFq(matrix(F, [[al^162, al^52], [al^48, al^36]])), GLFq(matrix(F, [[al^128, al^158], [al^154, al^30]])), GLFq(matrix(F, [[al^54, al^98], [al^94, al^152]])), GLFq(matrix(F, [[0, al^68], [al^112, al^90]])), GLFq(matrix(F, [[al^162, al^56], [al^100, 0]])), GLFq(matrix(F, [[al^12, al^158], [al^34, al^26]])), GLFq(matrix(F, [[al^2, al^50], [al^94, al^156]])), GLFq(matrix(F, [[al^102, al^94], [al^138, al^158]])), GLFq(matrix(F, [[al^38, al^58], [al^102, al^150]])), GLFq(matrix(F, [[0, al^164], [al^160, al^92]])), GLFq(matrix(F, [[al^20, al^8], [al^4, 0]])), GLFq(matrix(F, [[al^156, al^88], [al^84, al^114]])), GLFq(matrix(F, [[al^138, al^28], [al^24, al^12]])), GLFq(matrix(F, [[al^80, al^110], [al^106, al^150]])), GLFq(matrix(F, [[al^102, al^146], [al^142, al^32]])), GLFq(matrix(F, [[al^63, 0], [0, al^63]])), GLFq(matrix(F, [[al^105, 0], [0, al^105]])), GLFq(matrix(F, [[al^21, 0], [0, al^21]])), GLFq(matrix(F, [[al^147, 0], [0, al^147]])), GLFq(matrix(F, [[al^75, al^137], [al^22, al^159]])), GLFq(matrix(F, [[al^117, al^11], [al^64, al^33]])), GLFq(matrix(F, [[al^108, al^146], [al^130, al^93]])), GLFq(matrix(F, [[al^9, al^146], [al^130, al^24]])), GLFq(matrix(F, [[al^42, al^158], [al^10, 0]])), GLFq(matrix(F, [[0, al^158], [al^10, al^126]])), GLFq(matrix(F, [[al^81, al^157], [al^141, al^127]])), GLFq(matrix(F, [[al^166, al^3], [al^155, al^8]])), GLFq(matrix(F, [[al^108, 0], [0, al^108]])), GLFq(matrix(F, [[al^60, 0], [0, al^60]])), GLFq(matrix(F, [[al^156, 0], [0, al^156]])), GLFq(matrix(F, [[al^12, 0], [0, al^12]])), GLFq(matrix(F, [[al^36, 0], [0, al^36]])), GLFq(matrix(F, [[al^132, 0], [0, al^132]])), GLFq(matrix(F, [[al^98, al^10], [al^102, al^42]])), GLFq(matrix(F, [[al^14, al^122], [al^46, 1]])), GLFq(matrix(F, [[al^126, al^80], [al^4, 0]])), GLFq(matrix(F, [[al^138, al^14], [al^10, al^68]])), GLFq(matrix(F, [[al^44, al^74], [al^70, al^114]])), GLFq(matrix(F, [[al^78, al^136], [al^132, al^120]])), GLFq(matrix(F, [[al^48, al^148], [al^144, al^6]])), GLFq(matrix(F, [[al^32, al^20], [al^16, 0]])), GLFq(matrix(F, [[0, al^152], [al^148, al^80]])), GLFq(matrix(F, [[al^122, al^142], [al^18, al^66]])), GLFq(matrix(F, [[al^18, al^10], [al^54, al^74]])), GLFq(matrix(F, [[al^86, al^134], [al^10, al^72]])), GLFq(matrix(F, [[al^96, al^74], [al^118, al^110]])), GLFq(matrix(F, [[al^78, al^140], [al^16, 0]])), GLFq(matrix(F, [[0, al^152], [al^28, al^6]])), GLFq(matrix(F, [[al^18, al^62], [al^58, al^116]])), GLFq(matrix(F, [[al^164, al^26], [al^22, al^66]])), GLFq(matrix(F, [[al^54, al^112], [al^108, al^96]])), GLFq(matrix(F, [[al^72, al^4], [1, al^30]])), GLFq(matrix(F, [[al^104, al^92], [al^88, 0]])), GLFq(matrix(F, [[0, al^80], [al^76, al^8]])), GLFq(matrix(F, [[al^143, al^46], [al^44, al^59]])), GLFq(matrix(F, [[al^95, al^166], [al^164, al^11]])), GLFq(matrix(F, [[al^23, al^94], [al^92, al^107]])), GLFq(matrix(F, [[al^47, al^118], [al^116, al^131]])), GLFq(matrix(F, [[al^71, al^142], [al^140, al^155]])), GLFq(matrix(F, [[al^167, al^70], [al^68, al^83]])), GLFq(matrix(F, [[al^123, al^150], [al^148, al^63]])), GLFq(matrix(F, [[al^87, al^90], [al^88, al^147]])), GLFq(matrix(F, [[al^135, al^138], [al^136, al^27]])), GLFq(matrix(F, [[al^75, al^102], [al^100, al^15]])), GLFq(matrix(F, [[al^3, al^30], [al^28, al^111]])), GLFq(matrix(F, [[al^39, al^42], [al^40, al^99]])), GLFq(matrix(F, [[0, al^11], [al^31, al^147]])), GLFq(matrix(F, [[al^21, al^137], [al^157, 0]])), GLFq(matrix(F, [[al^63, al^11], [al^31, 0]])), GLFq(matrix(F, [[0, al^137], [al^157, al^105]])), GLFq(matrix(F, [[al^162, al^165], [al^50, al^164]])), GLFq(matrix(F, [[al^38, al^123], [al^8, al^36]])), GLFq(matrix(F, [[al^120, al^123], [al^8, al^122]])), GLFq(matrix(F, [[al^80, al^165], [al^50, al^78]])), GLFq(matrix(F, [[al^31, al^59], [al^43, al^60]])), GLFq(matrix(F, [[al^159, al^17], [al^1, al^34]])), GLFq(matrix(F, [[al^6, 0], [0, al^6]])), GLFq(matrix(F, [[al^162, 0], [0, al^162]])), GLFq(matrix(F, [[al^18, 0], [0, al^18]])), GLFq(matrix(F, [[al^150, 0], [0, al^150]])), GLFq(matrix(F, [[al^30, 0], [0, al^30]])), GLFq(matrix(F, [[al^138, 0], [0, al^138]])), GLFq(matrix(F, [[al^54, 0], [0, al^54]])), GLFq(matrix(F, [[al^114, 0], [0, al^114]])), GLFq(matrix(F, [[al^66, 0], [0, al^66]])), GLFq(matrix(F, [[al^102, 0], [0, al^102]])), GLFq(matrix(F, [[al^78, 0], [0, al^78]])), GLFq(matrix(F, [[al^90, 0], [0, al^90]])), GLFq(matrix(F, [[al^126, al^164], [al^88, al^140]])), GLFq(matrix(F, [[al^56, al^164], [al^88, al^42]])), GLFq(matrix(F, [[1, al^122], [al^46, 0]])), GLFq(matrix(F, [[0, al^122], [al^46, al^84]])), GLFq(matrix(F, [[1, al^52], [al^144, al^56]])), GLFq(matrix(F, [[al^140, al^52], [al^144, al^84]])), GLFq(matrix(F, [[al^6, al^106], [al^102, al^132]])), GLFq(matrix(F, [[al^120, al^10], [al^6, al^162]])), GLFq(matrix(F, [[al^74, al^62], [al^58, 0]])), GLFq(matrix(F, [[0, al^110], [al^106, al^38]])), GLFq(matrix(F, [[al^2, al^32], [al^28, al^72]])), GLFq(matrix(F, [[al^12, al^56], [al^52, al^110]])), GLFq(matrix(F, [[al^96, al^140], [al^136, al^26]])), GLFq(matrix(F, [[al^86, al^116], [al^112, al^156]])), GLFq(matrix(F, [[0, al^26], [al^22, al^122]])), GLFq(matrix(F, [[al^158, al^146], [al^142, 0]])), GLFq(matrix(F, [[al^36, al^94], [al^90, al^78]])), GLFq(matrix(F, [[al^90, al^22], [al^18, al^48]])), GLFq(matrix(F, [[al^54, al^32], [al^76, al^68]])), GLFq(matrix(F, [[al^128, al^8], [al^52, al^114]])), GLFq(matrix(F, [[al^120, al^14], [al^58, 0]])), GLFq(matrix(F, [[0, al^110], [al^154, al^132]])), GLFq(matrix(F, [[al^144, al^136], [al^12, al^32]])), GLFq(matrix(F, [[al^164, al^16], [al^60, al^108]])), GLFq(matrix(F, [[al^80, al^100], [al^144, al^24]])), GLFq(matrix(F, [[al^60, al^52], [al^96, al^116]])), GLFq(matrix(F, [[0, al^26], [al^70, al^48]])), GLFq(matrix(F, [[al^36, al^98], [al^142, 0]])), GLFq(matrix(F, [[al^44, al^92], [al^136, al^30]])), GLFq(matrix(F, [[al^138, al^116], [al^160, al^152]])), GLFq(matrix(F, [[al^30, al^130], [al^126, al^156]])), GLFq(matrix(F, [[al^96, al^154], [al^150, al^138]])), GLFq(matrix(F, [[al^146, al^134], [al^130, 0]])), GLFq(matrix(F, [[0, al^38], [al^34, al^134]])), GLFq(matrix(F, [[al^122, al^152], [al^148, al^24]])), GLFq(matrix(F, [[al^60, al^104], [al^100, al^158]])), GLFq(matrix(F, [[al^144, al^20], [al^16, al^74]])), GLFq(matrix(F, [[al^38, al^68], [al^64, al^108]])), GLFq(matrix(F, [[0, al^122], [al^118, al^50]])), GLFq(matrix(F, [[al^62, al^50], [al^46, 0]])), GLFq(matrix(F, [[al^12, al^70], [al^66, al^54]])), GLFq(matrix(F, [[al^114, al^46], [al^42, al^72]])), GLFq(matrix(F, [[al^140, al^4], [al^156, al^56]])), GLFq(matrix(F, [[al^32, al^64], [al^48, al^116]])), GLFq(matrix(F, [[al^80, al^112], [al^96, al^164]])), GLFq(matrix(F, [[al^92, al^124], [al^108, al^8]])), GLFq(matrix(F, [[al^20, al^52], [al^36, al^104]])), GLFq(matrix(F, [[al^152, al^16], [1, al^68]])), GLFq(matrix(F, [[al^93, al^126], [al^110, al^44]])), GLFq(matrix(F, [[al^140, al^138], [al^122, al^21]])), GLFq(matrix(F, [[al^20, al^18], [al^2, al^69]])), GLFq(matrix(F, [[al^45, al^78], [al^62, al^164]])), GLFq(matrix(F, [[al^68, al^66], [al^50, al^117]])), GLFq(matrix(F, [[al^165, al^30], [al^14, al^116]])), GLFq(matrix(F, [[1, al^44], [al^42, al^72]])), GLFq(matrix(F, [[al^1, al^32], [al^32, al^68]])), GLFq(matrix(F, [[1, al^58], [al^135, al^121]])), GLFq(matrix(F, [[1, al^45], [al^40, al^143]])), GLFq(matrix(F, [[1, al^45], [al^144, al^124]])), GLFq(matrix(F, [[al^1, al^56], [al^80, al^32]])), GLFq(matrix(F, [[1, al^56], [al^54, al^96]])), GLFq(matrix(F, [[al^1, al^94], [al^78, al^66]])), GLFq(matrix(F, [[1, al^52], [al^53, al^100]])), GLFq(matrix(F, [[al^2, al^32], [al^65, al^8]])), GLFq(matrix(F, [[1, al^44], [al^53, al^11]])), GLFq(matrix(F, [[1, al^70], [al^87, al^61]])), GLFq(matrix(F, [[al^69, al^87], [al^71, al^58]])), GLFq(matrix(F, [[al^142, al^87], [al^71, al^153]])), GLFq(matrix(F, [[al^134, al^45], [al^29, al^124]])), GLFq(matrix(F, [[al^40, al^45], [al^29, al^50]])), GLFq(matrix(F, [[al^3, 0], [0, al^3]])), GLFq(matrix(F, [[al^165, 0], [0, al^165]])), GLFq(matrix(F, [[al^9, 0], [0, al^9]])), GLFq(matrix(F, [[al^159, 0], [0, al^159]])), GLFq(matrix(F, [[al^15, 0], [0, al^15]])), GLFq(matrix(F, [[al^153, 0], [0, al^153]])), GLFq(matrix(F, [[al^27, 0], [0, al^27]])), GLFq(matrix(F, [[al^141, 0], [0, al^141]])), GLFq(matrix(F, [[al^33, 0], [0, al^33]])), GLFq(matrix(F, [[al^135, 0], [0, al^135]])), GLFq(matrix(F, [[al^39, 0], [0, al^39]])), GLFq(matrix(F, [[al^129, 0], [0, al^129]])), GLFq(matrix(F, [[al^45, 0], [0, al^45]])), GLFq(matrix(F, [[al^123, 0], [0, al^123]])), GLFq(matrix(F, [[al^51, 0], [0, al^51]])), GLFq(matrix(F, [[al^117, 0], [0, al^117]])), GLFq(matrix(F, [[al^57, 0], [0, al^57]])), GLFq(matrix(F, [[al^111, 0], [0, al^111]])), GLFq(matrix(F, [[al^69, 0], [0, al^69]])), GLFq(matrix(F, [[al^99, 0], [0, al^99]])), GLFq(matrix(F, [[al^75, 0], [0, al^75]])), GLFq(matrix(F, [[al^93, 0], [0, al^93]])), GLFq(matrix(F, [[al^81, 0], [0, al^81]])), GLFq(matrix(F, [[al^87, 0], [0, al^87]])), GLFq(matrix(F, [[0, al^17], [al^109, al^147]])), GLFq(matrix(F, [[0, al^83], [al^127, al^105]])), GLFq(matrix(F, [[al^27, 0], [al^111, al^99]])), GLFq(matrix(F, [[al^69, 0], [al^153, al^141]])), GLFq(matrix(F, [[0, al^65], [al^61, al^161]])), GLFq(matrix(F, [[0, al^23], [al^19, al^119]])), GLFq(matrix(F, [[0, al^149], [al^145, al^77]])), GLFq(matrix(F, [[0, al^107], [al^103, al^35]])), GLFq(matrix(F, [[0, al^41], [al^85, al^63]])), GLFq(matrix(F, [[0, al^59], [al^151, al^21]])), GLFq(matrix(F, [[al^57, 0], [al^153, al^153]])), GLFq(matrix(F, [[al^15, 0], [al^111, al^111]])), GLFq(matrix(F, [[0, al^5], [al^1, al^101]])), GLFq(matrix(F, [[0, al^83], [al^79, al^11]])), GLFq(matrix(F, [[0, al^71], [al^115, al^93]])), GLFq(matrix(F, [[0, al^29], [al^121, al^159]])), GLFq(matrix(F, [[al^21, 0], [al^105, al^93]])), GLFq(matrix(F, [[al^75, 0], [al^159, al^147]])), GLFq(matrix(F, [[al^33, 0], [al^117, al^105]])), GLFq(matrix(F, [[al^63, 0], [al^147, al^135]])), GLFq(matrix(F, [[0, al^95], [al^139, al^117]])), GLFq(matrix(F, [[0, al^5], [al^97, al^135]])), GLFq(matrix(F, [[0, al^41], [al^37, al^137]])), GLFq(matrix(F, [[0, al^47], [al^43, al^143]])), GLFq(matrix(F, [[0, al^131], [al^127, al^59]])), GLFq(matrix(F, [[0, al^125], [al^121, al^53]])), GLFq(matrix(F, [[0, al^29], [al^73, al^51]])), GLFq(matrix(F, [[0, al^11], [al^55, al^33]])), GLFq(matrix(F, [[al^51, 0], [al^147, al^147]])), GLFq(matrix(F, [[al^21, 0], [al^117, al^117]])), GLFq(matrix(F, [[al^63, 0], [al^159, al^159]])), GLFq(matrix(F, [[al^9, 0], [al^105, al^105]])), GLFq(matrix(F, [[0, al^53], [al^97, al^75]])), GLFq(matrix(F, [[0, al^47], [al^139, al^9]])), GLFq(matrix(F, [[0, al^11], [al^151, al^95]])), GLFq(matrix(F, [[0, al^89], [al^85, al^17]])), GLFq(matrix(F, [[0, al^5], [al^49, al^27]])), GLFq(matrix(F, [[0, al^35], [al^79, al^57]])), GLFq(matrix(F, [[al^3, 0], [al^87, al^75]])), GLFq(matrix(F, [[al^93, 0], [al^9, al^165]])), GLFq(matrix(F, [[0, al^137], [al^133, al^65]])), GLFq(matrix(F, [[0, al^119], [al^115, al^47]])), GLFq(matrix(F, [[0, al^77], [al^73, al^5]])), GLFq(matrix(F, [[0, al^11], [al^7, al^107]])), GLFq(matrix(F, [[al^51, 0], [al^135, al^123]])), GLFq(matrix(F, [[al^45, 0], [al^129, al^117]])), GLFq(matrix(F, [[0, al^53], [al^145, al^15]])), GLFq(matrix(F, [[0, al^47], [al^91, al^69]])), GLFq(matrix(F, [[0, al^23], [al^115, al^153]])), GLFq(matrix(F, [[0, al^77], [al^121, al^99]])), GLFq(matrix(F, [[al^33, 0], [al^129, al^129]])), GLFq(matrix(F, [[al^39, 0], [al^135, al^135]])), GLFq(matrix(F, [[0, al^95], [al^91, al^23]])), GLFq(matrix(F, [[0, al^5], [al^145, al^89]])), GLFq(matrix(F, [[0, al^35], [al^31, al^131]])), GLFq(matrix(F, [[0, al^53], [al^49, al^149]])), GLFq(matrix(F, [[al^9, 0], [al^93, al^81]])), GLFq(matrix(F, [[al^87, 0], [al^3, al^159]])), GLFq(matrix(F, [[0, al^11], [al^103, al^141]])), GLFq(matrix(F, [[0, al^89], [al^133, al^111]])), GLFq(matrix(F, [[0, al^17], [al^13, al^113]])), GLFq(matrix(F, [[0, al^71], [al^67, al^167]])), GLFq(matrix(F, [[0, al^107], [al^151, al^129]])), GLFq(matrix(F, [[0, al^101], [al^145, al^123]])), GLFq(matrix(F, [[al^81, 0], [al^165, al^153]])), GLFq(matrix(F, [[al^15, 0], [al^99, al^87]])), GLFq(matrix(F, [[al^45, 0], [al^141, al^141]])), GLFq(matrix(F, [[al^27, 0], [al^123, al^123]])), GLFq(matrix(F, [[0, al^59], [al^103, al^81]])), GLFq(matrix(F, [[0, al^41], [al^133, al^3]])), GLFq(matrix(F, [[0, al^29], [al^25, al^125]])), GLFq(matrix(F, [[0, al^59], [al^55, al^155]])), GLFq(matrix(F, [[0, al^143], [al^139, al^71]])), GLFq(matrix(F, [[0, al^113], [al^109, al^41]])), GLFq(matrix(F, [[0, al^65], [al^109, al^87]])), GLFq(matrix(F, [[0, al^35], [al^127, al^165]])), GLFq(matrix(F, [[al^39, 0], [al^123, al^111]])), GLFq(matrix(F, [[al^57, 0], [al^141, al^129]])), GLFq(matrix(F, [[al^3, 0], [al^99, al^99]])), GLFq(matrix(F, [[al^69, 0], [al^165, al^165]])), GLFq(matrix(F, [[0, al^17], [al^61, al^39]])), GLFq(matrix(F, [[0, al^23], [al^67, al^45]])), GLFq(matrix(F, [[0, al^155], [al^151, al^83]])), GLFq(matrix(F, [[0, al^101], [al^97, al^29]])), GLFq(matrix(F, [[al^93, al^155], [al^40, al^9]])), GLFq(matrix(F, [[al^99, al^161], [al^46, al^15]])), GLFq(matrix(F, [[al^87, al^149], [al^34, al^3]])), GLFq(matrix(F, [[al^105, al^167], [al^52, al^21]])), GLFq(matrix(F, [[al^81, al^143], [al^28, al^165]])), GLFq(matrix(F, [[al^111, al^5], [al^58, al^27]])), GLFq(matrix(F, [[al^69, al^131], [al^16, al^153]])), GLFq(matrix(F, [[al^123, al^17], [al^70, al^39]])), GLFq(matrix(F, [[al^63, al^125], [al^10, al^147]])), GLFq(matrix(F, [[al^129, al^23], [al^76, al^45]])), GLFq(matrix(F, [[al^57, al^119], [al^4, al^141]])), GLFq(matrix(F, [[al^135, al^29], [al^82, al^51]])), GLFq(matrix(F, [[1, al^38], [al^22, al^153]])), GLFq(matrix(F, [[1, al^146], [al^130, al^141]])), GLFq(matrix(F, [[al^2, al^15], [al^34, al^92]])), GLFq(matrix(F, [[al^1, al^105], [al^110, al^129]])), GLFq(matrix(F, [[1, al^109], [al^131, al^10]])), GLFq(matrix(F, [[1, al^51], [al^45, al^130]])), GLFq(matrix(F, [[1, al^112], [al^96, al^103]])), GLFq(matrix(F, [[1, al^100], [al^84, al^163]])), GLFq(matrix(F, [[1, al^38], [al^96, al^125]])), GLFq(matrix(F, [[1, al^100], [al^130, al^113]])), GLFq(matrix(F, [[al^6, al^64], [al^141, al^127]])), GLFq(matrix(F, [[al^1, al^100], [al^138, al^35]])), GLFq(matrix(F, [[al^30, al^146], [al^166, 0]])), GLFq(matrix(F, [[0, al^2], [al^22, al^138]])), GLFq(matrix(F, [[0, al^14], [al^34, al^150]])), GLFq(matrix(F, [[al^18, al^134], [al^154, 0]])), GLFq(matrix(F, [[0, al^26], [al^46, al^162]])), GLFq(matrix(F, [[al^6, al^122], [al^142, 0]])), GLFq(matrix(F, [[al^54, al^2], [al^22, 0]])), GLFq(matrix(F, [[0, al^146], [al^166, al^114]])), GLFq(matrix(F, [[al^66, al^14], [al^34, 0]])), GLFq(matrix(F, [[0, al^134], [al^154, al^102]])), GLFq(matrix(F, [[al^78, al^26], [al^46, 0]])), GLFq(matrix(F, [[0, al^122], [al^142, al^90]])), GLFq(matrix(F, [[al^118, al^123], [al^107, al^128]])), GLFq(matrix(F, [[al^56, al^135], [al^119, al^46]])), GLFq(matrix(F, [[al^22, al^89], [al^73, al^147]])), GLFq(matrix(F, [[al^3, al^29], [al^13, al^46]])), GLFq(matrix(F, [[1, al^83], [al^67, al^139]])), GLFq(matrix(F, [[al^91, al^119], [al^103, al^120]])), GLFq(matrix(F, [[al^7, al^121], [al^105, al^129]])), GLFq(matrix(F, [[al^33, al^109], [al^93, al^79]])), GLFq(matrix(F, [[al^93, al^19], [al^3, al^152]])), GLFq(matrix(F, [[al^8, al^127], [al^111, al^117]])), GLFq(matrix(F, [[al^51, al^77], [al^61, al^94]])), GLFq(matrix(F, [[al^142, al^41], [al^25, al^99]])), GLFq(matrix(F, [[al^84, al^10], [al^162, al^143]])), GLFq(matrix(F, [[al^17, al^136], [al^120, al^126]])), GLFq(matrix(F, [[al^19, al^24], [al^8, al^29]])), GLFq(matrix(F, [[al^155, al^66], [al^50, al^145]])), GLFq(matrix(F, [[al^106, al^52], [al^36, al^60]])), GLFq(matrix(F, [[al^102, al^10], [al^162, al^148]])), GLFq(matrix(F, [[al^12, al^38], [al^22, al^55]])), GLFq(matrix(F, [[al^13, al^80], [al^64, al^138]])), GLFq(matrix(F, [[0, al^5], [al^25, al^141]])), GLFq(matrix(F, [[0, al^59], [al^79, al^27]])), GLFq(matrix(F, [[0, al^65], [al^85, al^33]])), GLFq(matrix(F, [[0, al^35], [al^151, al^135]])), GLFq(matrix(F, [[0, al^71], [al^91, al^39]])), GLFq(matrix(F, [[0, al^29], [al^145, al^129]])), GLFq(matrix(F, [[0, al^17], [al^37, al^153]])), GLFq(matrix(F, [[0, al^47], [al^67, al^15]])), GLFq(matrix(F, [[0, al^77], [al^97, al^45]])), GLFq(matrix(F, [[0, al^23], [al^139, al^123]])), GLFq(matrix(F, [[0, al^23], [al^43, al^159]])), GLFq(matrix(F, [[0, al^41], [al^61, al^9]])), GLFq(matrix(F, [[0, al^83], [al^103, al^51]])), GLFq(matrix(F, [[0, al^17], [al^133, al^117]])), GLFq(matrix(F, [[0, al^29], [al^49, al^165]])), GLFq(matrix(F, [[0, al^35], [al^55, al^3]])), GLFq(matrix(F, [[0, al^89], [al^109, al^57]])), GLFq(matrix(F, [[0, al^11], [al^127, al^111]])), GLFq(matrix(F, [[0, al^101], [al^121, al^69]])), GLFq(matrix(F, [[0, al^131], [al^151, al^99]])), GLFq(matrix(F, [[0, al^107], [al^127, al^75]])), GLFq(matrix(F, [[0, al^125], [al^145, al^93]])), GLFq(matrix(F, [[0, al^113], [al^133, al^81]])), GLFq(matrix(F, [[0, al^119], [al^139, al^87]])), GLFq(matrix(F, [[1, al^3], [al^56, al^2]])), GLFq(matrix(F, [[1, al^136], [al^121, al^23]])), GLFq(matrix(F, [[1, al^18], [al^90, al^92]])), GLFq(matrix(F, [[1, al^137], [al^121, al^15]])), GLFq(matrix(F, [[al^3, al^64], [al^96, al^45]])), GLFq(matrix(F, [[1, al^54], [al^56, al^167]])), GLFq(matrix(F, [[1, al^27], [al^68, al^26]])), GLFq(matrix(F, [[1, al^76], [al^73, al^131]])), GLFq(matrix(F, [[1, al^33], [al^80, al^16]])), GLFq(matrix(F, [[al^3, al^73], [al^90, al^64]])), GLFq(matrix(F, [[1, al^18], [al^68, al^155]])), GLFq(matrix(F, [[al^1, 1], [al^123, al^74]])), GLFq(matrix(F, [[1, al^60], [al^117, al^29]])), GLFq(matrix(F, [[al^4, al^51], [al^114, al^108]])), GLFq(matrix(F, [[1, al^22], [al^38, al^20]])), GLFq(matrix(F, [[1, al^89], [al^73, al^27]])), GLFq(matrix(F, [[1, al^81], [al^120, al^122]])), GLFq(matrix(F, [[al^3, al^61], [al^138, al^124]])), GLFq(matrix(F, [[1, al^33], [al^60, al^74]])), GLFq(matrix(F, [[al^4, al^59], [al^83, al^35]])), GLFq(matrix(F, [[al^3, al^59], [al^57, al^99]])), GLFq(matrix(F, [[1, al^60], [al^65, al^40]])), GLFq(matrix(F, [[1, al^37], [al^80, al^41]])), GLFq(matrix(F, [[al^4, al^97], [al^81, al^69]])), GLFq(matrix(F, [[al^141, al^49], [al^33, al^19]])), GLFq(matrix(F, [[al^67, al^13], [al^165, al^21]])), GLFq(matrix(F, [[al^112, al^57], [al^41, al^123]])), GLFq(matrix(F, [[al^99, al^117], [al^101, al^88]])), GLFq(matrix(F, [[al^153, al^79], [al^63, al^44]])), GLFq(matrix(F, [[al^116, al^67], [al^51, al^57]])), GLFq(matrix(F, [[al^111, al^137], [al^121, al^154]])), GLFq(matrix(F, [[al^82, al^149], [al^133, al^39]])), GLFq(matrix(F, [[al^164, al^75], [al^59, al^154]])), GLFq(matrix(F, [[al^10, al^15], [al^167, al^20]])), GLFq(matrix(F, [[al^58, al^63], [al^47, al^68]])), GLFq(matrix(F, [[al^116, al^27], [al^11, al^106]])), GLFq(matrix(F, [[al^61, al^89], [al^73, al^90]])), GLFq(matrix(F, [[al^30, al^113], [al^97, al^1]])), GLFq(matrix(F, [[al^86, al^37], [al^21, al^27]])), GLFq(matrix(F, [[al^15, al^109], [al^93, al^74]])), GLFq(matrix(F, [[al^141, al^167], [al^151, al^16]])), GLFq(matrix(F, [[al^52, al^119], [al^103, al^9]])), GLFq(matrix(F, [[al^26, al^105], [al^89, al^16]])), GLFq(matrix(F, [[al^148, al^153], [al^137, al^158]])), GLFq(matrix(F, [[al^37, al^151], [al^135, al^159]])), GLFq(matrix(F, [[al^3, al^79], [al^63, al^49]])), GLFq(matrix(F, [[al^111, al^19], [al^3, al^157]])), GLFq(matrix(F, [[al^97, al^43], [al^27, al^51]])), GLFq(matrix(F, [[al^88, al^93], [al^77, al^98]])), GLFq(matrix(F, [[al^86, al^165], [al^149, al^76]])), GLFq(matrix(F, [[al^82, al^27], [al^11, al^93]])), GLFq(matrix(F, [[al^129, al^147], [al^131, al^118]])), GLFq(matrix(F, [[al^123, al^49], [al^33, al^14]])), GLFq(matrix(F, [[al^146, al^97], [al^81, al^87]])), GLFq(matrix(F, [[al^81, al^107], [al^91, al^124]])), GLFq(matrix(F, [[al^112, al^11], [al^163, al^69]])), GLFq(matrix(F, [[al^28, al^33], [al^17, al^38]])), GLFq(matrix(F, [[al^146, al^57], [al^41, al^136]])), GLFq(matrix(F, [[al^21, al^47], [al^31, al^64]])), GLFq(matrix(F, [[al^4, al^71], [al^55, al^129]])), GLFq(matrix(F, [[1, al^18], [al^2, al^157]])), GLFq(matrix(F, [[al^2, al^8], [al^78, al^88]])), GLFq(matrix(F, [[1, al^60], [al^120, al^134]])), GLFq(matrix(F, [[1, al^84], [al^90, al^161]])), GLFq(matrix(F, [[1, al^106], [al^112, al^129]])), GLFq(matrix(F, [[al^4, 1], [al^34, al^24]])), GLFq(matrix(F, [[1, al^22], [al^124, al^165]])), GLFq(matrix(F, [[al^8, al^32], [al^134, al^53]])), GLFq(matrix(F, [[1, al^136], [al^120, al^94]])), GLFq(matrix(F, [[al^1, al^114], [al^98, al^144]])), GLFq(matrix(F, [[al^2, al^12], [al^78, al^121]])), GLFq(matrix(F, [[al^6, al^100], [al^84, al^65]])), GLFq(matrix(F, [[al^7, al^22], [al^64, al^148]])), GLFq(matrix(F, [[al^1, al^68], [al^128, al^89]])), GLFq(matrix(F, [[al^1, al^16], [al^82, al^154]])), GLFq(matrix(F, [[al^4, al^32], [al^102, al^19]])), GLFq(matrix(F, [[al^1, 1], [al^42, al^134]])), GLFq(matrix(F, [[al^7, al^60], [al^44, al^137]])), GLFq(matrix(F, [[al^10, al^6], [al^76, al^36]])), GLFq(matrix(F, [[1, al^76], [al^60, al^46]])), GLFq(matrix(F, [[al^1, al^54], [al^38, al^131]])), GLFq(matrix(F, [[al^2, al^4], [al^10, al^106]])), GLFq(matrix(F, [[al^2, al^68], [al^72, al^21]])), GLFq(matrix(F, [[1, al^18], [al^112, al^166]])), GLFq(matrix(F, [[1, al^158], [al^142, al^55]])), GLFq(matrix(F, [[al^4, al^44], [al^138, al^62]])), GLFq(matrix(F, [[al^2, al^8], [al^84, al^81]])), GLFq(matrix(F, [[al^1, al^114], [al^98, al^12]])), GLFq(matrix(F, [[1, al^34], [al^94, al^116]])), GLFq(matrix(F, [[al^2, al^80], [al^140, al^67]])), GLFq(matrix(F, [[1, al^74], [al^78, al^164]])), GLFq(matrix(F, [[al^3, al^72], [al^138, al^9]])), GLFq(matrix(F, [[al^4, al^32], [al^16, al^33]])), GLFq(matrix(F, [[al^1, al^6], [al^82, al^104]])), GLFq(matrix(F, [[al^1, al^6], [al^158, al^11]])), GLFq(matrix(F, [[al^5, al^84], [al^68, al^163]])), GLFq(matrix(F, [[1, al^22], [al^56, al^77]])), GLFq(matrix(F, [[1, al^76], [al^80, al^62]])), GLFq(matrix(F, [[al^4, 1], [al^70, al^30]])), GLFq(matrix(F, [[1, al^26], [al^10, al^43]])), GLFq(matrix(F, [[1, al^60], [al^94, al^148]])), GLFq(matrix(F, [[al^3, al^48], [al^90, al^81]])), GLFq(matrix(F, [[al^5, al^144], [al^150, al^59]])), GLFq(matrix(F, [[1, al^54], [al^38, al^25]])), GLFq(matrix(F, [[1, al^54], [al^124, al^142]])), GLFq(matrix(F, [[al^1, al^16], [al^58, al^142]])), GLFq(matrix(F, [[1, al^74], [al^80, al^76]])), GLFq(matrix(F, [[al^2, al^26], [al^128, al^47]]))]
chartbl_61152_a["Indicators"] = [1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]
irr_61152_a = elem_type(K)[]
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), 1, 1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4)])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), 1, 1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4)])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, 1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, 1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, 1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, 1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, 1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 1, 1, 1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, 1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, -1, -1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, -1, -1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, -1, -1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, -1, -1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, 1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, 1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, 1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, 1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, 1, 1, 1, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, 1, 1, 1, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, 1, 1, 1, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [1, 1, -1, 1, -1, -1, 1, 1, -1, -1, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, 1, 1, 1, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(104)^26, 6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(104)^26, -6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(104)^26, 6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(104)^26, -6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(104)^26, 6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(104)^26, -6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(104)^26, 6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^39, 6*z(104)^13, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^13, 6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^13, z(104)^39, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(104)^26, -6*z(104)^26, 0, 0, 0, 0, 6, 6, 6, 6, 6, 6, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, 0, 0, 0, 0, 0, 0, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -6, -6, -6, -6, -6, -6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, 6*z(104)^26, -6*z(104)^26, -6*z(104)^26, 6*z(104)^26, 6*z(104)^26, -6*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, z(104)^26, -1*z(104)^26, -1*z(104)^26, z(104)^26, z(104)^26, -1*z(104)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^13, -6*z(104)^39, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, 6*z(104)^39, -6*z(104)^13, -6*z(104)^13, 6*z(104)^39, -6*z(104)^39, 6*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^39, -1*z(104)^13, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, z(104)^13, -1*z(104)^39, -1*z(104)^39, z(104)^13, -1*z(104)^13, z(104)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1-z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, -1*z(104)^8+z(104)^20-z(104)^24+z(104)^28-z(104)^32+z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, 1+z(104)^8-z(104)^20+z(104)^24-z(104)^28+z(104)^32-z(104)^44, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, z(104)^10-z(104)^14-z(104)^22-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22+z(104)^30+z(104)^38-z(104)^42, z(104)^10-z(104)^14-z(104)^22+z(104)^26-z(104)^30-z(104)^38+z(104)^42, -1*z(104)^10+z(104)^14+z(104)^22-z(104)^26+z(104)^30+z(104)^38-z(104)^42, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^39+z(104)^47, -1*z(104)^5-z(104)^13-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^5+z(104)^13+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^39-z(104)^47, z(104)^7-z(104)^11+z(104)^15-z(104)^19+z(104)^31+z(104)^47, -1*z(104)^5-z(104)^21+z(104)^33-z(104)^37+z(104)^41-z(104)^45, z(104)^5+z(104)^21-z(104)^33+z(104)^37-z(104)^41+z(104)^45, -1*z(104)^7+z(104)^11-z(104)^15+z(104)^19-z(104)^31-z(104)^47])
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z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^117, -6*z(728)^247, 6*z(728)^351, -6*z(728)^13, -6*z(728)^221, 6*z(728)^143, 6*z(728)^325, -6*z(728)^39, -6*z(728)^195, 6*z(728)^169, 6*z(728)^65, 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z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^130, 6*z(728)^234, 6*z(728)^26, -6*z(728)^338, 6*z(728)^286, -6*z(728)^78, 6*z(728)^78, -6*z(728)^286, 6*z(728)^338, -6*z(728)^26, -6*z(728)^234, 6*z(728)^130, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^247, 6*z(728)^117, -6*z(728)^13, 6*z(728)^351, 6*z(728)^143, -6*z(728)^221, -6*z(728)^39, 6*z(728)^325, 6*z(728)^169, -6*z(728)^195, -6*z(728)^299, 6*z(728)^65, -6*z(728)^65, 6*z(728)^299, 6*z(728)^195, -6*z(728)^169, -6*z(728)^325, 6*z(728)^39, 6*z(728)^221, -6*z(728)^143, -6*z(728)^351, 6*z(728)^13, -6*z(728)^117, 6*z(728)^247, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, -1*z(728)^65, z(728)^299, -1*z(728)^195, z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, z(728)^351, -1*z(728)^13, -1*z(728)^117, z(728)^247, -1*z(728)^247, z(728)^117, z(728)^13, -1*z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, z(728)^221, -1*z(728)^143, -1*z(728)^299, z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, z(728)^247, -1*z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^39, z(728)^325, z(728)^117, -1*z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, -1*z(728)^65, z(728)^299, z(728)^143, -1*z(728)^221, -1*z(728)^325, z(728)^39, -1*z(728)^247, z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, z(728)^299, -1*z(728)^65, z(728)^221, -1*z(728)^143, z(728)^143, -1*z(728)^221, z(728)^65, -1*z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, -1*z(728)^117, z(728)^247, -1*z(728)^39, z(728)^325, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 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-1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^234, -6*z(728)^130, -6*z(728)^338, 6*z(728)^26, -6*z(728)^78, 6*z(728)^286, -6*z(728)^286, 6*z(728)^78, -6*z(728)^26, 6*z(728)^338, 6*z(728)^130, -6*z(728)^234, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 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-1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^130, 6*z(728)^234, 6*z(728)^26, -6*z(728)^338, 6*z(728)^286, -6*z(728)^78, 6*z(728)^78, -6*z(728)^286, 6*z(728)^338, -6*z(728)^26, -6*z(728)^234, 6*z(728)^130, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^247, 6*z(728)^117, -6*z(728)^13, 6*z(728)^351, 6*z(728)^143, -6*z(728)^221, -6*z(728)^39, 6*z(728)^325, 6*z(728)^169, -6*z(728)^195, -6*z(728)^299, 6*z(728)^65, -6*z(728)^65, 6*z(728)^299, 6*z(728)^195, -6*z(728)^169, -6*z(728)^325, 6*z(728)^39, 6*z(728)^221, -6*z(728)^143, -6*z(728)^351, 6*z(728)^13, -6*z(728)^117, 6*z(728)^247, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, -1*z(728)^65, z(728)^299, -1*z(728)^195, z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, z(728)^351, -1*z(728)^13, -1*z(728)^117, z(728)^247, -1*z(728)^247, z(728)^117, z(728)^13, -1*z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, z(728)^221, -1*z(728)^143, -1*z(728)^299, z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, z(728)^247, -1*z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^39, z(728)^325, z(728)^117, -1*z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, -1*z(728)^65, z(728)^299, z(728)^143, -1*z(728)^221, -1*z(728)^325, z(728)^39, -1*z(728)^247, z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, z(728)^299, -1*z(728)^65, z(728)^221, -1*z(728)^143, z(728)^143, -1*z(728)^221, z(728)^65, -1*z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, -1*z(728)^117, z(728)^247, -1*z(728)^39, z(728)^325, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, -1*z(728)^2-z(728)^6+z(728)^34+z(728)^54-z(728)^106+z(728)^158-z(728)^174+z(728)^202-z(728)^210+z(728)^258+z(728)^262, 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z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285])
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z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^234, -6*z(728)^130, -6*z(728)^338, 6*z(728)^26, -6*z(728)^78, 6*z(728)^286, -6*z(728)^286, 6*z(728)^78, -6*z(728)^26, 6*z(728)^338, 6*z(728)^130, -6*z(728)^234, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^117, 6*z(728)^247, -6*z(728)^351, 6*z(728)^13, 6*z(728)^221, -6*z(728)^143, -6*z(728)^325, 6*z(728)^39, 6*z(728)^195, -6*z(728)^169, -6*z(728)^65, 6*z(728)^299, -6*z(728)^299, 6*z(728)^65, 6*z(728)^169, -6*z(728)^195, -6*z(728)^39, 6*z(728)^325, 6*z(728)^143, -6*z(728)^221, -6*z(728)^13, 6*z(728)^351, -6*z(728)^247, 6*z(728)^117, -1*z(728)^91, z(728)^273, -1*z(728)^273, z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, -1*z(728)^299, z(728)^65, -1*z(728)^169, z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, z(728)^13, -1*z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^117, z(728)^247, z(728)^351, -1*z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, -1*z(728)^195, z(728)^169, -1*z(728)^65, z(728)^299, z(728)^143, -1*z(728)^221, -1*z(728)^65, z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, z(728)^117, -1*z(728)^247, -1*z(728)^39, z(728)^325, -1*z(728)^325, z(728)^39, z(728)^247, -1*z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, -1*z(728)^299, z(728)^65, z(728)^221, -1*z(728)^143, -1*z(728)^39, z(728)^325, -1*z(728)^117, z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, z(728)^65, -1*z(728)^299, z(728)^143, -1*z(728)^221, z(728)^221, -1*z(728)^143, z(728)^299, -1*z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, -1*z(728)^247, z(728)^117, -1*z(728)^325, z(728)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 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-1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^130, 6*z(728)^234, 6*z(728)^26, -6*z(728)^338, 6*z(728)^286, -6*z(728)^78, 6*z(728)^78, -6*z(728)^286, 6*z(728)^338, -6*z(728)^26, -6*z(728)^234, 6*z(728)^130, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^247, -6*z(728)^117, 6*z(728)^13, -6*z(728)^351, -6*z(728)^143, 6*z(728)^221, 6*z(728)^39, -6*z(728)^325, -6*z(728)^169, 6*z(728)^195, 6*z(728)^299, -6*z(728)^65, 6*z(728)^65, -6*z(728)^299, -6*z(728)^195, 6*z(728)^169, 6*z(728)^325, -6*z(728)^39, -6*z(728)^221, 6*z(728)^143, 6*z(728)^351, -6*z(728)^13, 6*z(728)^117, -6*z(728)^247, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, z(728)^65, -1*z(728)^299, z(728)^195, -1*z(728)^169, z(728)^325, -1*z(728)^39, -1*z(728)^221, z(728)^143, -1*z(728)^351, z(728)^13, z(728)^117, -1*z(728)^247, z(728)^247, -1*z(728)^117, -1*z(728)^13, z(728)^351, -1*z(728)^143, z(728)^221, z(728)^39, -1*z(728)^325, z(728)^169, -1*z(728)^195, z(728)^299, -1*z(728)^65, -1*z(728)^221, z(728)^143, z(728)^299, -1*z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, -1*z(728)^247, z(728)^117, z(728)^325, -1*z(728)^39, z(728)^39, -1*z(728)^325, -1*z(728)^117, z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, z(728)^65, -1*z(728)^299, -1*z(728)^143, z(728)^221, z(728)^325, -1*z(728)^39, z(728)^247, -1*z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, -1*z(728)^299, z(728)^65, -1*z(728)^221, z(728)^143, -1*z(728)^143, z(728)^221, -1*z(728)^65, z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, z(728)^117, -1*z(728)^247, z(728)^39, -1*z(728)^325, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 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z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^234, -6*z(728)^130, -6*z(728)^338, 6*z(728)^26, -6*z(728)^78, 6*z(728)^286, -6*z(728)^286, 6*z(728)^78, -6*z(728)^26, 6*z(728)^338, 6*z(728)^130, -6*z(728)^234, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 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z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^130, 6*z(728)^234, 6*z(728)^26, -6*z(728)^338, 6*z(728)^286, -6*z(728)^78, 6*z(728)^78, -6*z(728)^286, 6*z(728)^338, -6*z(728)^26, -6*z(728)^234, 6*z(728)^130, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^247, -6*z(728)^117, 6*z(728)^13, -6*z(728)^351, -6*z(728)^143, 6*z(728)^221, 6*z(728)^39, -6*z(728)^325, -6*z(728)^169, 6*z(728)^195, 6*z(728)^299, -6*z(728)^65, 6*z(728)^65, -6*z(728)^299, -6*z(728)^195, 6*z(728)^169, 6*z(728)^325, -6*z(728)^39, -6*z(728)^221, 6*z(728)^143, 6*z(728)^351, -6*z(728)^13, 6*z(728)^117, -6*z(728)^247, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, z(728)^65, -1*z(728)^299, z(728)^195, -1*z(728)^169, z(728)^325, -1*z(728)^39, -1*z(728)^221, z(728)^143, -1*z(728)^351, z(728)^13, z(728)^117, -1*z(728)^247, z(728)^247, -1*z(728)^117, -1*z(728)^13, z(728)^351, -1*z(728)^143, z(728)^221, z(728)^39, -1*z(728)^325, z(728)^169, -1*z(728)^195, z(728)^299, -1*z(728)^65, -1*z(728)^221, z(728)^143, z(728)^299, -1*z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, -1*z(728)^247, z(728)^117, z(728)^325, -1*z(728)^39, z(728)^39, -1*z(728)^325, -1*z(728)^117, z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, z(728)^65, -1*z(728)^299, -1*z(728)^143, z(728)^221, z(728)^325, -1*z(728)^39, z(728)^247, -1*z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, -1*z(728)^299, z(728)^65, -1*z(728)^221, z(728)^143, -1*z(728)^143, z(728)^221, -1*z(728)^65, z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, z(728)^117, -1*z(728)^247, z(728)^39, -1*z(728)^325, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, -1*z(728)^2-z(728)^6+z(728)^34+z(728)^54-z(728)^106+z(728)^158-z(728)^174+z(728)^202-z(728)^210+z(728)^258+z(728)^262, 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-1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^130, -6*z(728)^234, -6*z(728)^26, 6*z(728)^338, -6*z(728)^286, 6*z(728)^78, -6*z(728)^78, 6*z(728)^286, -6*z(728)^338, 6*z(728)^26, 6*z(728)^234, -6*z(728)^130, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^65, 6*z(728)^299, -6*z(728)^195, 6*z(728)^169, -6*z(728)^325, 6*z(728)^39, 6*z(728)^221, -6*z(728)^143, 6*z(728)^351, -6*z(728)^13, -6*z(728)^117, 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-1*z(728)^221, -1*z(728)^65, z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, z(728)^117, -1*z(728)^247, -1*z(728)^39, z(728)^325, -1*z(728)^325, z(728)^39, z(728)^247, -1*z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, -1*z(728)^299, z(728)^65, z(728)^221, -1*z(728)^143, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, 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z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^234, 6*z(728)^130, 6*z(728)^338, -6*z(728)^26, 6*z(728)^78, -6*z(728)^286, 6*z(728)^286, -6*z(728)^78, 6*z(728)^26, -6*z(728)^338, -6*z(728)^130, 6*z(728)^234, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^299, -6*z(728)^65, 6*z(728)^169, -6*z(728)^195, 6*z(728)^39, -6*z(728)^325, -6*z(728)^143, 6*z(728)^221, -6*z(728)^13, 6*z(728)^351, 6*z(728)^247, -6*z(728)^117, 6*z(728)^117, -6*z(728)^247, -6*z(728)^351, 6*z(728)^13, -6*z(728)^221, 6*z(728)^143, 6*z(728)^325, -6*z(728)^39, 6*z(728)^195, -6*z(728)^169, 6*z(728)^65, -6*z(728)^299, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^117, -1*z(728)^247, z(728)^351, -1*z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, -1*z(728)^195, z(728)^169, z(728)^65, -1*z(728)^299, z(728)^299, -1*z(728)^65, -1*z(728)^169, z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, z(728)^13, -1*z(728)^351, z(728)^247, -1*z(728)^117, z(728)^325, -1*z(728)^39, z(728)^247, -1*z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, -1*z(728)^299, z(728)^65, -1*z(728)^221, z(728)^143, -1*z(728)^143, z(728)^221, -1*z(728)^65, z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, z(728)^117, -1*z(728)^247, z(728)^39, -1*z(728)^325, -1*z(728)^221, z(728)^143, z(728)^299, -1*z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, -1*z(728)^247, z(728)^117, z(728)^325, -1*z(728)^39, z(728)^39, -1*z(728)^325, -1*z(728)^117, z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, z(728)^65, -1*z(728)^299, -1*z(728)^143, z(728)^221, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 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z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^130, -6*z(728)^234, -6*z(728)^26, 6*z(728)^338, -6*z(728)^286, 6*z(728)^78, -6*z(728)^78, 6*z(728)^286, -6*z(728)^338, 6*z(728)^26, 6*z(728)^234, -6*z(728)^130, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 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z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^234, 6*z(728)^130, 6*z(728)^338, -6*z(728)^26, 6*z(728)^78, -6*z(728)^286, 6*z(728)^286, -6*z(728)^78, 6*z(728)^26, -6*z(728)^338, -6*z(728)^130, 6*z(728)^234, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^299, -6*z(728)^65, 6*z(728)^169, -6*z(728)^195, 6*z(728)^39, -6*z(728)^325, -6*z(728)^143, 6*z(728)^221, -6*z(728)^13, 6*z(728)^351, 6*z(728)^247, -6*z(728)^117, 6*z(728)^117, -6*z(728)^247, -6*z(728)^351, 6*z(728)^13, -6*z(728)^221, 6*z(728)^143, 6*z(728)^325, -6*z(728)^39, 6*z(728)^195, -6*z(728)^169, 6*z(728)^65, -6*z(728)^299, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^117, -1*z(728)^247, z(728)^351, -1*z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, -1*z(728)^195, z(728)^169, z(728)^65, -1*z(728)^299, z(728)^299, -1*z(728)^65, -1*z(728)^169, z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, z(728)^13, -1*z(728)^351, z(728)^247, -1*z(728)^117, z(728)^325, -1*z(728)^39, z(728)^247, -1*z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, -1*z(728)^299, z(728)^65, -1*z(728)^221, z(728)^143, -1*z(728)^143, z(728)^221, -1*z(728)^65, z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, z(728)^117, -1*z(728)^247, z(728)^39, -1*z(728)^325, -1*z(728)^221, z(728)^143, z(728)^299, -1*z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, -1*z(728)^247, z(728)^117, z(728)^325, -1*z(728)^39, z(728)^39, -1*z(728)^325, -1*z(728)^117, z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, z(728)^65, -1*z(728)^299, -1*z(728)^143, z(728)^221, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 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-1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269])
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-1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^130, -6*z(728)^234, -6*z(728)^26, 6*z(728)^338, -6*z(728)^286, 6*z(728)^78, -6*z(728)^78, 6*z(728)^286, -6*z(728)^338, 6*z(728)^26, 6*z(728)^234, -6*z(728)^130, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^65, -6*z(728)^299, 6*z(728)^195, -6*z(728)^169, 6*z(728)^325, -6*z(728)^39, -6*z(728)^221, 6*z(728)^143, -6*z(728)^351, 6*z(728)^13, 6*z(728)^117, 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z(728)^221, z(728)^65, -1*z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, -1*z(728)^117, z(728)^247, z(728)^39, -1*z(728)^325, z(728)^325, -1*z(728)^39, -1*z(728)^247, z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, z(728)^299, -1*z(728)^65, -1*z(728)^221, z(728)^143, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, 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-1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^234, 6*z(728)^130, 6*z(728)^338, -6*z(728)^26, 6*z(728)^78, -6*z(728)^286, 6*z(728)^286, -6*z(728)^78, 6*z(728)^26, -6*z(728)^338, -6*z(728)^130, 6*z(728)^234, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^299, 6*z(728)^65, -6*z(728)^169, 6*z(728)^195, -6*z(728)^39, 6*z(728)^325, 6*z(728)^143, -6*z(728)^221, 6*z(728)^13, -6*z(728)^351, -6*z(728)^247, 6*z(728)^117, -6*z(728)^117, 6*z(728)^247, 6*z(728)^351, -6*z(728)^13, 6*z(728)^221, -6*z(728)^143, -6*z(728)^325, 6*z(728)^39, -6*z(728)^195, 6*z(728)^169, -6*z(728)^65, 6*z(728)^299, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^117, z(728)^247, -1*z(728)^351, z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, z(728)^195, -1*z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^299, z(728)^65, z(728)^169, -1*z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, -1*z(728)^13, z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^247, z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, z(728)^299, -1*z(728)^65, z(728)^221, -1*z(728)^143, z(728)^143, -1*z(728)^221, z(728)^65, -1*z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, -1*z(728)^117, z(728)^247, -1*z(728)^39, z(728)^325, z(728)^221, -1*z(728)^143, -1*z(728)^299, z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, z(728)^247, -1*z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^39, z(728)^325, z(728)^117, -1*z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, -1*z(728)^65, z(728)^299, z(728)^143, -1*z(728)^221, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 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-1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^312, -6*z(728)^52, -6*z(728)^260, 6*z(728)^104, 6*z(728)^208, -6*z(728)^156, -1, -1, -1, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^156, -6*z(728)^208, -6*z(728)^104, 6*z(728)^260, 6*z(728)^52, -6*z(728)^312, 1, 1, 1, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^130, -6*z(728)^234, -6*z(728)^26, 6*z(728)^338, -6*z(728)^286, 6*z(728)^78, -6*z(728)^78, 6*z(728)^286, -6*z(728)^338, 6*z(728)^26, 6*z(728)^234, -6*z(728)^130, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 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-1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^52, 6*z(728)^312, 6*z(728)^104, -6*z(728)^260, -6*z(728)^156, 6*z(728)^208, -1, -1, -1, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^208, 6*z(728)^156, 6*z(728)^260, -6*z(728)^104, -6*z(728)^312, 6*z(728)^52, 1, 1, 1, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^234, 6*z(728)^130, 6*z(728)^338, -6*z(728)^26, 6*z(728)^78, -6*z(728)^286, 6*z(728)^286, -6*z(728)^78, 6*z(728)^26, -6*z(728)^338, -6*z(728)^130, 6*z(728)^234, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^299, 6*z(728)^65, -6*z(728)^169, 6*z(728)^195, -6*z(728)^39, 6*z(728)^325, 6*z(728)^143, -6*z(728)^221, 6*z(728)^13, -6*z(728)^351, -6*z(728)^247, 6*z(728)^117, -6*z(728)^117, 6*z(728)^247, 6*z(728)^351, -6*z(728)^13, 6*z(728)^221, -6*z(728)^143, -6*z(728)^325, 6*z(728)^39, -6*z(728)^195, 6*z(728)^169, -6*z(728)^65, 6*z(728)^299, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^117, z(728)^247, -1*z(728)^351, z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, z(728)^195, -1*z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^299, z(728)^65, z(728)^169, -1*z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, -1*z(728)^13, z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^247, z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, z(728)^299, -1*z(728)^65, z(728)^221, -1*z(728)^143, z(728)^143, -1*z(728)^221, z(728)^65, -1*z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, -1*z(728)^117, z(728)^247, -1*z(728)^39, z(728)^325, z(728)^221, -1*z(728)^143, -1*z(728)^299, z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, z(728)^247, -1*z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^39, z(728)^325, z(728)^117, -1*z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, -1*z(728)^65, z(728)^299, z(728)^143, -1*z(728)^221, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 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z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269])
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z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^169, 6*z(728)^195, 6*z(728)^143, -6*z(728)^221, -6*z(728)^117, 6*z(728)^247, -6*z(728)^65, 6*z(728)^299, 6*z(728)^39, -6*z(728)^325, -6*z(728)^13, 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z(728)^65, -1*z(728)^169, z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, z(728)^13, -1*z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^117, z(728)^247, z(728)^351, -1*z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, -1*z(728)^195, z(728)^169, -1*z(728)^65, z(728)^299, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 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-1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^26, 6*z(728)^338, -6*z(728)^78, 6*z(728)^286, -6*z(728)^130, 6*z(728)^234, -6*z(728)^234, 6*z(728)^130, -6*z(728)^286, 6*z(728)^78, -6*z(728)^338, 6*z(728)^26, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^195, -6*z(728)^169, -6*z(728)^221, 6*z(728)^143, 6*z(728)^247, -6*z(728)^117, 6*z(728)^299, -6*z(728)^65, -6*z(728)^325, 6*z(728)^39, 6*z(728)^351, -6*z(728)^13, 6*z(728)^13, -6*z(728)^351, -6*z(728)^39, 6*z(728)^325, 6*z(728)^65, -6*z(728)^299, 6*z(728)^117, -6*z(728)^247, -6*z(728)^143, 6*z(728)^221, 6*z(728)^169, -6*z(728)^195, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^13, -1*z(728)^351, z(728)^39, -1*z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, z(728)^143, -1*z(728)^221, z(728)^169, -1*z(728)^195, z(728)^195, -1*z(728)^169, z(728)^221, -1*z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, z(728)^325, -1*z(728)^39, z(728)^351, -1*z(728)^13, z(728)^117, -1*z(728)^247, z(728)^351, -1*z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, -1*z(728)^195, z(728)^169, z(728)^65, -1*z(728)^299, z(728)^299, -1*z(728)^65, -1*z(728)^169, z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, z(728)^13, -1*z(728)^351, z(728)^247, -1*z(728)^117, z(728)^65, -1*z(728)^299, z(728)^195, -1*z(728)^169, z(728)^325, -1*z(728)^39, -1*z(728)^221, z(728)^143, -1*z(728)^351, z(728)^13, z(728)^117, -1*z(728)^247, z(728)^247, -1*z(728)^117, -1*z(728)^13, z(728)^351, -1*z(728)^143, z(728)^221, z(728)^39, -1*z(728)^325, z(728)^169, -1*z(728)^195, z(728)^299, -1*z(728)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, 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-1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^338, -6*z(728)^26, 6*z(728)^286, -6*z(728)^78, 6*z(728)^234, -6*z(728)^130, 6*z(728)^130, -6*z(728)^234, 6*z(728)^78, -6*z(728)^286, 6*z(728)^26, -6*z(728)^338, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^169, 6*z(728)^195, 6*z(728)^143, -6*z(728)^221, -6*z(728)^117, 6*z(728)^247, -6*z(728)^65, 6*z(728)^299, 6*z(728)^39, -6*z(728)^325, -6*z(728)^13, 6*z(728)^351, -6*z(728)^351, 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z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, 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z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^169, -6*z(728)^195, -6*z(728)^143, 6*z(728)^221, 6*z(728)^117, -6*z(728)^247, 6*z(728)^65, -6*z(728)^299, -6*z(728)^39, 6*z(728)^325, 6*z(728)^13, 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-1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, 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-1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^26, 6*z(728)^338, -6*z(728)^78, 6*z(728)^286, -6*z(728)^130, 6*z(728)^234, -6*z(728)^234, 6*z(728)^130, -6*z(728)^286, 6*z(728)^78, -6*z(728)^338, 6*z(728)^26, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^195, 6*z(728)^169, 6*z(728)^221, -6*z(728)^143, -6*z(728)^247, 6*z(728)^117, -6*z(728)^299, 6*z(728)^65, 6*z(728)^325, -6*z(728)^39, -6*z(728)^351, 6*z(728)^13, -6*z(728)^13, 6*z(728)^351, 6*z(728)^39, -6*z(728)^325, -6*z(728)^65, 6*z(728)^299, -6*z(728)^117, 6*z(728)^247, 6*z(728)^143, -6*z(728)^221, -6*z(728)^169, 6*z(728)^195, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^13, z(728)^351, -1*z(728)^39, z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, -1*z(728)^143, z(728)^221, -1*z(728)^169, z(728)^195, -1*z(728)^195, z(728)^169, -1*z(728)^221, z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, -1*z(728)^325, z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^117, z(728)^247, -1*z(728)^351, z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, z(728)^195, -1*z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^299, z(728)^65, z(728)^169, -1*z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, -1*z(728)^13, z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^65, z(728)^299, -1*z(728)^195, z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, z(728)^351, -1*z(728)^13, -1*z(728)^117, z(728)^247, -1*z(728)^247, z(728)^117, z(728)^13, -1*z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 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z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^338, -6*z(728)^26, 6*z(728)^286, -6*z(728)^78, 6*z(728)^234, -6*z(728)^130, 6*z(728)^130, -6*z(728)^234, 6*z(728)^78, -6*z(728)^286, 6*z(728)^26, -6*z(728)^338, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^169, -6*z(728)^195, -6*z(728)^143, 6*z(728)^221, 6*z(728)^117, -6*z(728)^247, 6*z(728)^65, -6*z(728)^299, -6*z(728)^39, 6*z(728)^325, 6*z(728)^13, -6*z(728)^351, 6*z(728)^351, -6*z(728)^13, -6*z(728)^325, 6*z(728)^39, 6*z(728)^299, -6*z(728)^65, 6*z(728)^247, -6*z(728)^117, -6*z(728)^221, 6*z(728)^143, 6*z(728)^195, -6*z(728)^169, -1*z(728)^91, z(728)^273, -1*z(728)^273, z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^351, -1*z(728)^13, z(728)^325, -1*z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, z(728)^221, -1*z(728)^143, z(728)^195, -1*z(728)^169, z(728)^169, -1*z(728)^195, z(728)^143, -1*z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, z(728)^39, -1*z(728)^325, z(728)^13, -1*z(728)^351, z(728)^247, -1*z(728)^117, z(728)^13, -1*z(728)^351, -1*z(728)^143, z(728)^221, z(728)^39, -1*z(728)^325, -1*z(728)^169, z(728)^195, z(728)^299, -1*z(728)^65, z(728)^65, -1*z(728)^299, -1*z(728)^195, z(728)^169, z(728)^325, -1*z(728)^39, -1*z(728)^221, z(728)^143, z(728)^351, -1*z(728)^13, z(728)^117, -1*z(728)^247, z(728)^299, -1*z(728)^65, z(728)^169, -1*z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, -1*z(728)^13, z(728)^351, z(728)^247, -1*z(728)^117, z(728)^117, -1*z(728)^247, -1*z(728)^351, z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, z(728)^195, -1*z(728)^169, z(728)^65, -1*z(728)^299, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, 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z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^26, 6*z(728)^338, -6*z(728)^78, 6*z(728)^286, -6*z(728)^130, 6*z(728)^234, -6*z(728)^234, 6*z(728)^130, -6*z(728)^286, 6*z(728)^78, -6*z(728)^338, 6*z(728)^26, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 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z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^26, -6*z(728)^338, 6*z(728)^78, -6*z(728)^286, 6*z(728)^130, -6*z(728)^234, 6*z(728)^234, -6*z(728)^130, 6*z(728)^286, -6*z(728)^78, 6*z(728)^338, -6*z(728)^26, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^13, -6*z(728)^351, 6*z(728)^39, -6*z(728)^325, 6*z(728)^65, -6*z(728)^299, 6*z(728)^117, -6*z(728)^247, 6*z(728)^143, -6*z(728)^221, 6*z(728)^169, 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-1*z(728)^117, z(728)^13, -1*z(728)^351, -1*z(728)^143, z(728)^221, z(728)^39, -1*z(728)^325, -1*z(728)^169, z(728)^195, z(728)^299, -1*z(728)^65, z(728)^65, -1*z(728)^299, -1*z(728)^195, z(728)^169, z(728)^325, -1*z(728)^39, -1*z(728)^221, z(728)^143, z(728)^351, -1*z(728)^13, z(728)^117, -1*z(728)^247, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 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-1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^338, 6*z(728)^26, -6*z(728)^286, 6*z(728)^78, -6*z(728)^234, 6*z(728)^130, -6*z(728)^130, 6*z(728)^234, -6*z(728)^78, 6*z(728)^286, -6*z(728)^26, 6*z(728)^338, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^351, 6*z(728)^13, -6*z(728)^325, 6*z(728)^39, -6*z(728)^299, 6*z(728)^65, -6*z(728)^247, 6*z(728)^117, -6*z(728)^221, 6*z(728)^143, -6*z(728)^195, 6*z(728)^169, -6*z(728)^169, 6*z(728)^195, -6*z(728)^143, 6*z(728)^221, -6*z(728)^117, 6*z(728)^247, -6*z(728)^65, 6*z(728)^299, -6*z(728)^39, 6*z(728)^325, -6*z(728)^13, 6*z(728)^351, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, -1*z(728)^169, z(728)^195, z(728)^143, -1*z(728)^221, -1*z(728)^117, z(728)^247, -1*z(728)^65, z(728)^299, z(728)^39, -1*z(728)^325, -1*z(728)^13, z(728)^351, -1*z(728)^351, z(728)^13, z(728)^325, -1*z(728)^39, -1*z(728)^299, z(728)^65, -1*z(728)^247, z(728)^117, z(728)^221, -1*z(728)^143, -1*z(728)^195, z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^195, z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, z(728)^351, -1*z(728)^13, -1*z(728)^117, z(728)^247, -1*z(728)^247, z(728)^117, z(728)^13, -1*z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, -1*z(728)^117, z(728)^247, -1*z(728)^351, z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, z(728)^195, -1*z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^299, z(728)^65, z(728)^169, -1*z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, -1*z(728)^13, z(728)^351, -1*z(728)^247, z(728)^117, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, 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z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^26, -6*z(728)^338, 6*z(728)^78, -6*z(728)^286, 6*z(728)^130, -6*z(728)^234, 6*z(728)^234, -6*z(728)^130, 6*z(728)^286, -6*z(728)^78, 6*z(728)^338, -6*z(728)^26, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^13, -6*z(728)^351, 6*z(728)^39, -6*z(728)^325, 6*z(728)^65, -6*z(728)^299, 6*z(728)^117, -6*z(728)^247, 6*z(728)^143, -6*z(728)^221, 6*z(728)^169, -6*z(728)^195, 6*z(728)^195, -6*z(728)^169, 6*z(728)^221, -6*z(728)^143, 6*z(728)^247, -6*z(728)^117, 6*z(728)^299, -6*z(728)^65, 6*z(728)^325, -6*z(728)^39, 6*z(728)^351, -6*z(728)^13, z(728)^91, -1*z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, z(728)^195, -1*z(728)^169, -1*z(728)^221, z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, -1*z(728)^325, z(728)^39, z(728)^351, -1*z(728)^13, z(728)^13, -1*z(728)^351, -1*z(728)^39, z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, z(728)^299, -1*z(728)^65, z(728)^169, -1*z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, -1*z(728)^13, z(728)^351, z(728)^247, -1*z(728)^117, z(728)^117, -1*z(728)^247, -1*z(728)^351, z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, z(728)^195, -1*z(728)^169, z(728)^65, -1*z(728)^299, z(728)^247, -1*z(728)^117, z(728)^13, 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z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^338, 6*z(728)^26, -6*z(728)^286, 6*z(728)^78, -6*z(728)^234, 6*z(728)^130, -6*z(728)^130, 6*z(728)^234, -6*z(728)^78, 6*z(728)^286, -6*z(728)^26, 6*z(728)^338, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, 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-1*z(728)^2-z(728)^6+z(728)^10+z(728)^30+z(728)^34-z(728)^38+z(728)^54-z(728)^62+z(728)^66-z(728)^82+z(728)^90-z(728)^94-z(728)^106-z(728)^118+z(728)^134+z(728)^146+z(728)^158-z(728)^174+z(728)^178-z(728)^186+z(728)^202-z(728)^210-z(728)^230+z(728)^238+z(728)^258+z(728)^262-z(728)^286, z(728)^18-z(728)^46-z(728)^102+z(728)^130-z(728)^158-z(728)^214+z(728)^242, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^26, -6*z(728)^338, 6*z(728)^78, -6*z(728)^286, 6*z(728)^130, -6*z(728)^234, 6*z(728)^234, -6*z(728)^130, 6*z(728)^286, -6*z(728)^78, 6*z(728)^338, -6*z(728)^26, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^13, 6*z(728)^351, -6*z(728)^39, 6*z(728)^325, -6*z(728)^65, 6*z(728)^299, -6*z(728)^117, 6*z(728)^247, -6*z(728)^143, 6*z(728)^221, -6*z(728)^169, 6*z(728)^195, -6*z(728)^195, 6*z(728)^169, -6*z(728)^221, 6*z(728)^143, -6*z(728)^247, 6*z(728)^117, -6*z(728)^299, 6*z(728)^65, -6*z(728)^325, 6*z(728)^39, -6*z(728)^351, 6*z(728)^13, -1*z(728)^91, z(728)^273, -1*z(728)^273, z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, -1*z(728)^195, z(728)^169, z(728)^221, -1*z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, z(728)^325, -1*z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^13, z(728)^351, z(728)^39, -1*z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, z(728)^143, -1*z(728)^221, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, -1*z(728)^169, z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, z(728)^13, -1*z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^117, z(728)^247, z(728)^351, -1*z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, -1*z(728)^195, z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^247, z(728)^117, -1*z(728)^13, z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, z(728)^169, -1*z(728)^195, -1*z(728)^299, z(728)^65, -1*z(728)^65, z(728)^299, z(728)^195, -1*z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, -1*z(728)^351, z(728)^13, -1*z(728)^117, z(728)^247, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^18-z(728)^46-z(728)^102+z(728)^130-z(728)^158-z(728)^214+z(728)^242, 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z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^338, 6*z(728)^26, -6*z(728)^286, 6*z(728)^78, -6*z(728)^234, 6*z(728)^130, -6*z(728)^130, 6*z(728)^234, -6*z(728)^78, 6*z(728)^286, -6*z(728)^26, 6*z(728)^338, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^351, -6*z(728)^13, 6*z(728)^325, -6*z(728)^39, 6*z(728)^299, -6*z(728)^65, 6*z(728)^247, -6*z(728)^117, 6*z(728)^221, -6*z(728)^143, 6*z(728)^195, 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-1*z(728)^247, z(728)^351, -1*z(728)^13, -1*z(728)^221, z(728)^143, z(728)^325, -1*z(728)^39, -1*z(728)^195, z(728)^169, z(728)^65, -1*z(728)^299, z(728)^299, -1*z(728)^65, -1*z(728)^169, z(728)^195, z(728)^39, -1*z(728)^325, -1*z(728)^143, z(728)^221, z(728)^13, -1*z(728)^351, z(728)^247, -1*z(728)^117, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 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-1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^208, -6*z(728)^156, -6*z(728)^52, 6*z(728)^312, -6*z(728)^260, 6*z(728)^104, -1, -1, -1, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^104, 6*z(728)^260, -6*z(728)^312, 6*z(728)^52, 6*z(728)^156, -6*z(728)^208, 1, 1, 1, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^26, -6*z(728)^338, 6*z(728)^78, -6*z(728)^286, 6*z(728)^130, -6*z(728)^234, 6*z(728)^234, -6*z(728)^130, 6*z(728)^286, -6*z(728)^78, 6*z(728)^338, -6*z(728)^26, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^234, -1*z(728)^130, -1*z(728)^338, z(728)^26, -1*z(728)^78, z(728)^286, -1*z(728)^286, z(728)^78, -1*z(728)^26, z(728)^338, z(728)^130, -1*z(728)^234, z(728)^130, -1*z(728)^234, -1*z(728)^26, z(728)^338, -1*z(728)^286, z(728)^78, -1*z(728)^78, z(728)^286, -1*z(728)^338, z(728)^26, z(728)^234, -1*z(728)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^13, 6*z(728)^351, -6*z(728)^39, 6*z(728)^325, -6*z(728)^65, 6*z(728)^299, -6*z(728)^117, 6*z(728)^247, -6*z(728)^143, 6*z(728)^221, -6*z(728)^169, 6*z(728)^195, -6*z(728)^195, 6*z(728)^169, -6*z(728)^221, 6*z(728)^143, -6*z(728)^247, 6*z(728)^117, -6*z(728)^299, 6*z(728)^65, -6*z(728)^325, 6*z(728)^39, -6*z(728)^351, 6*z(728)^13, -1*z(728)^91, z(728)^273, -1*z(728)^273, z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, -1*z(728)^195, z(728)^169, z(728)^221, -1*z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, z(728)^325, -1*z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^13, z(728)^351, z(728)^39, -1*z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, z(728)^143, -1*z(728)^221, -1*z(728)^169, z(728)^195, -1*z(728)^299, z(728)^65, -1*z(728)^169, z(728)^195, -1*z(728)^39, z(728)^325, z(728)^143, -1*z(728)^221, z(728)^13, -1*z(728)^351, -1*z(728)^247, z(728)^117, -1*z(728)^117, z(728)^247, z(728)^351, -1*z(728)^13, z(728)^221, -1*z(728)^143, -1*z(728)^325, z(728)^39, -1*z(728)^195, z(728)^169, -1*z(728)^65, z(728)^299, -1*z(728)^247, z(728)^117, -1*z(728)^13, z(728)^351, z(728)^143, -1*z(728)^221, -1*z(728)^39, z(728)^325, z(728)^169, -1*z(728)^195, -1*z(728)^299, z(728)^65, -1*z(728)^65, z(728)^299, z(728)^195, -1*z(728)^169, -1*z(728)^325, z(728)^39, z(728)^221, -1*z(728)^143, -1*z(728)^351, z(728)^13, -1*z(728)^117, z(728)^247, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 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z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^156, 6*z(728)^208, 6*z(728)^312, -6*z(728)^52, 6*z(728)^104, -6*z(728)^260, -1, -1, -1, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, z(728)^156, -1*z(728)^208, -1*z(728)^312, z(728)^52, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, z(728)^52, -1*z(728)^312, z(728)^260, -1*z(728)^104, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^260, -6*z(728)^104, 6*z(728)^52, -6*z(728)^312, -6*z(728)^208, 6*z(728)^156, 1, 1, 1, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^260, z(728)^104, -1*z(728)^52, z(728)^312, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, z(728)^312, -1*z(728)^52, -1*z(728)^156, z(728)^208, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^338, 6*z(728)^26, -6*z(728)^286, 6*z(728)^78, -6*z(728)^234, 6*z(728)^130, -6*z(728)^130, 6*z(728)^234, -6*z(728)^78, 6*z(728)^286, -6*z(728)^26, 6*z(728)^338, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^130, z(728)^234, z(728)^26, -1*z(728)^338, z(728)^286, -1*z(728)^78, z(728)^78, -1*z(728)^286, z(728)^338, -1*z(728)^26, -1*z(728)^234, z(728)^130, -1*z(728)^234, z(728)^130, z(728)^338, -1*z(728)^26, z(728)^78, -1*z(728)^286, z(728)^286, -1*z(728)^78, z(728)^26, -1*z(728)^338, -1*z(728)^130, z(728)^234, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 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z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^78, 6*z(728)^286, -6*z(728)^234, 6*z(728)^130, 6*z(728)^26, -6*z(728)^338, 6*z(728)^338, -6*z(728)^26, -6*z(728)^130, 6*z(728)^234, -6*z(728)^286, 6*z(728)^78, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^221, -6*z(728)^143, -6*z(728)^299, 6*z(728)^65, -6*z(728)^13, 6*z(728)^351, -6*z(728)^169, 6*z(728)^195, 6*z(728)^247, -6*z(728)^117, -6*z(728)^325, 6*z(728)^39, -6*z(728)^39, 6*z(728)^325, 6*z(728)^117, -6*z(728)^247, -6*z(728)^195, 6*z(728)^169, -6*z(728)^351, 6*z(728)^13, -6*z(728)^65, 6*z(728)^299, 6*z(728)^143, -6*z(728)^221, z(728)^91, -1*z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^39, z(728)^325, -1*z(728)^117, z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, z(728)^65, -1*z(728)^299, z(728)^143, -1*z(728)^221, z(728)^221, -1*z(728)^143, z(728)^299, -1*z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, -1*z(728)^247, z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^325, z(728)^39, -1*z(728)^299, z(728)^65, -1*z(728)^247, z(728)^117, -1*z(728)^221, z(728)^143, -1*z(728)^195, z(728)^169, -1*z(728)^169, z(728)^195, -1*z(728)^143, z(728)^221, -1*z(728)^117, z(728)^247, -1*z(728)^65, z(728)^299, -1*z(728)^39, z(728)^325, -1*z(728)^13, z(728)^351, -1*z(728)^195, z(728)^169, z(728)^221, -1*z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, z(728)^325, -1*z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^13, z(728)^351, z(728)^39, -1*z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, z(728)^143, -1*z(728)^221, -1*z(728)^169, z(728)^195, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1*z(728)^22+z(728)^74-z(728)^82-z(728)^126+z(728)^166+z(728)^178-z(728)^194+z(728)^222-z(728)^230-z(728)^250+z(728)^282, 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-1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^286, -6*z(728)^78, 6*z(728)^130, -6*z(728)^234, -6*z(728)^338, 6*z(728)^26, -6*z(728)^26, 6*z(728)^338, 6*z(728)^234, -6*z(728)^130, 6*z(728)^78, -6*z(728)^286, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^143, 6*z(728)^221, 6*z(728)^65, -6*z(728)^299, 6*z(728)^351, -6*z(728)^13, 6*z(728)^195, -6*z(728)^169, -6*z(728)^117, 6*z(728)^247, 6*z(728)^39, -6*z(728)^325, 6*z(728)^325, -6*z(728)^39, -6*z(728)^247, 6*z(728)^117, 6*z(728)^169, -6*z(728)^195, 6*z(728)^13, -6*z(728)^351, 6*z(728)^299, -6*z(728)^65, -6*z(728)^221, 6*z(728)^143, -1*z(728)^273, z(728)^91, -1*z(728)^91, z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^325, -1*z(728)^39, z(728)^247, -1*z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, -1*z(728)^299, z(728)^65, -1*z(728)^221, z(728)^143, -1*z(728)^143, z(728)^221, -1*z(728)^65, z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, z(728)^117, -1*z(728)^247, z(728)^39, -1*z(728)^325, z(728)^13, -1*z(728)^351, z(728)^39, -1*z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, z(728)^143, -1*z(728)^221, z(728)^169, -1*z(728)^195, z(728)^195, -1*z(728)^169, z(728)^221, -1*z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, z(728)^325, -1*z(728)^39, z(728)^351, -1*z(728)^13, z(728)^169, -1*z(728)^195, -1*z(728)^143, z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, -1*z(728)^39, z(728)^325, z(728)^13, -1*z(728)^351, z(728)^351, -1*z(728)^13, -1*z(728)^325, z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, -1*z(728)^221, z(728)^143, z(728)^195, -1*z(728)^169, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 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z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^78, 6*z(728)^286, -6*z(728)^234, 6*z(728)^130, 6*z(728)^26, -6*z(728)^338, 6*z(728)^338, -6*z(728)^26, -6*z(728)^130, 6*z(728)^234, -6*z(728)^286, 6*z(728)^78, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^221, -6*z(728)^143, -6*z(728)^299, 6*z(728)^65, -6*z(728)^13, 6*z(728)^351, -6*z(728)^169, 6*z(728)^195, 6*z(728)^247, -6*z(728)^117, -6*z(728)^325, 6*z(728)^39, -6*z(728)^39, 6*z(728)^325, 6*z(728)^117, -6*z(728)^247, -6*z(728)^195, 6*z(728)^169, -6*z(728)^351, 6*z(728)^13, -6*z(728)^65, 6*z(728)^299, 6*z(728)^143, -6*z(728)^221, z(728)^91, -1*z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^39, z(728)^325, -1*z(728)^117, z(728)^247, -1*z(728)^195, z(728)^169, -1*z(728)^351, z(728)^13, z(728)^65, -1*z(728)^299, z(728)^143, -1*z(728)^221, z(728)^221, -1*z(728)^143, z(728)^299, -1*z(728)^65, -1*z(728)^13, z(728)^351, -1*z(728)^169, z(728)^195, -1*z(728)^247, z(728)^117, -1*z(728)^325, z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^325, z(728)^39, -1*z(728)^299, z(728)^65, -1*z(728)^247, z(728)^117, -1*z(728)^221, z(728)^143, -1*z(728)^195, z(728)^169, -1*z(728)^169, z(728)^195, -1*z(728)^143, z(728)^221, -1*z(728)^117, z(728)^247, -1*z(728)^65, z(728)^299, -1*z(728)^39, z(728)^325, -1*z(728)^13, z(728)^351, -1*z(728)^195, z(728)^169, z(728)^221, -1*z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, z(728)^325, -1*z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^13, z(728)^351, z(728)^39, -1*z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, z(728)^143, -1*z(728)^221, -1*z(728)^169, z(728)^195, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 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-1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^286, -6*z(728)^78, 6*z(728)^130, -6*z(728)^234, -6*z(728)^338, 6*z(728)^26, -6*z(728)^26, 6*z(728)^338, 6*z(728)^234, -6*z(728)^130, 6*z(728)^78, -6*z(728)^286, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 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-1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^78, 6*z(728)^286, -6*z(728)^234, 6*z(728)^130, 6*z(728)^26, -6*z(728)^338, 6*z(728)^338, -6*z(728)^26, -6*z(728)^130, 6*z(728)^234, -6*z(728)^286, 6*z(728)^78, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^221, 6*z(728)^143, 6*z(728)^299, -6*z(728)^65, 6*z(728)^13, -6*z(728)^351, 6*z(728)^169, -6*z(728)^195, -6*z(728)^247, 6*z(728)^117, 6*z(728)^325, -6*z(728)^39, 6*z(728)^39, -6*z(728)^325, -6*z(728)^117, 6*z(728)^247, 6*z(728)^195, -6*z(728)^169, 6*z(728)^351, -6*z(728)^13, 6*z(728)^65, -6*z(728)^299, -6*z(728)^143, 6*z(728)^221, -1*z(728)^91, z(728)^273, -1*z(728)^273, z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^39, -1*z(728)^325, z(728)^117, -1*z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, -1*z(728)^65, z(728)^299, -1*z(728)^143, z(728)^221, -1*z(728)^221, z(728)^143, -1*z(728)^299, z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, z(728)^247, -1*z(728)^117, z(728)^325, -1*z(728)^39, z(728)^351, -1*z(728)^13, z(728)^325, -1*z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, z(728)^221, -1*z(728)^143, z(728)^195, -1*z(728)^169, z(728)^169, -1*z(728)^195, z(728)^143, -1*z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, z(728)^39, -1*z(728)^325, z(728)^13, -1*z(728)^351, z(728)^195, -1*z(728)^169, -1*z(728)^221, z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, -1*z(728)^325, z(728)^39, z(728)^351, -1*z(728)^13, z(728)^13, -1*z(728)^351, -1*z(728)^39, z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1*z(728)^22+z(728)^74-z(728)^82-z(728)^126+z(728)^166+z(728)^178-z(728)^194+z(728)^222-z(728)^230-z(728)^250+z(728)^282, 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z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^286, -6*z(728)^78, 6*z(728)^130, -6*z(728)^234, -6*z(728)^338, 6*z(728)^26, -6*z(728)^26, 6*z(728)^338, 6*z(728)^234, -6*z(728)^130, 6*z(728)^78, -6*z(728)^286, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^143, -6*z(728)^221, -6*z(728)^65, 6*z(728)^299, -6*z(728)^351, 6*z(728)^13, -6*z(728)^195, 6*z(728)^169, 6*z(728)^117, -6*z(728)^247, -6*z(728)^39, 6*z(728)^325, -6*z(728)^325, 6*z(728)^39, 6*z(728)^247, -6*z(728)^117, -6*z(728)^169, 6*z(728)^195, -6*z(728)^13, 6*z(728)^351, -6*z(728)^299, 6*z(728)^65, 6*z(728)^221, -6*z(728)^143, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^325, z(728)^39, -1*z(728)^247, z(728)^117, -1*z(728)^169, z(728)^195, -1*z(728)^13, z(728)^351, z(728)^299, -1*z(728)^65, z(728)^221, -1*z(728)^143, z(728)^143, -1*z(728)^221, z(728)^65, -1*z(728)^299, -1*z(728)^351, z(728)^13, -1*z(728)^195, z(728)^169, -1*z(728)^117, z(728)^247, -1*z(728)^39, z(728)^325, -1*z(728)^13, z(728)^351, -1*z(728)^39, z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, -1*z(728)^143, z(728)^221, -1*z(728)^169, z(728)^195, -1*z(728)^195, z(728)^169, -1*z(728)^221, z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, -1*z(728)^325, z(728)^39, -1*z(728)^351, z(728)^13, -1*z(728)^169, z(728)^195, z(728)^143, -1*z(728)^221, -1*z(728)^117, z(728)^247, -1*z(728)^65, z(728)^299, z(728)^39, -1*z(728)^325, -1*z(728)^13, z(728)^351, -1*z(728)^351, z(728)^13, z(728)^325, -1*z(728)^39, -1*z(728)^299, z(728)^65, -1*z(728)^247, z(728)^117, z(728)^221, -1*z(728)^143, -1*z(728)^195, z(728)^169, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 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-1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^78, 6*z(728)^286, -6*z(728)^234, 6*z(728)^130, 6*z(728)^26, -6*z(728)^338, 6*z(728)^338, -6*z(728)^26, -6*z(728)^130, 6*z(728)^234, -6*z(728)^286, 6*z(728)^78, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^78, z(728)^286, -1*z(728)^234, z(728)^130, z(728)^26, -1*z(728)^338, z(728)^338, -1*z(728)^26, -1*z(728)^130, z(728)^234, -1*z(728)^286, z(728)^78, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^221, 6*z(728)^143, 6*z(728)^299, -6*z(728)^65, 6*z(728)^13, -6*z(728)^351, 6*z(728)^169, -6*z(728)^195, -6*z(728)^247, 6*z(728)^117, 6*z(728)^325, -6*z(728)^39, 6*z(728)^39, 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z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, -1*z(728)^325, z(728)^39, z(728)^351, -1*z(728)^13, z(728)^13, -1*z(728)^351, -1*z(728)^39, z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 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z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^286, -6*z(728)^78, 6*z(728)^130, -6*z(728)^234, -6*z(728)^338, 6*z(728)^26, -6*z(728)^26, 6*z(728)^338, 6*z(728)^234, -6*z(728)^130, 6*z(728)^78, -6*z(728)^286, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^286, -1*z(728)^78, z(728)^130, -1*z(728)^234, -1*z(728)^338, z(728)^26, -1*z(728)^26, z(728)^338, z(728)^234, -1*z(728)^130, z(728)^78, -1*z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 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z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^286, 6*z(728)^78, -6*z(728)^130, 6*z(728)^234, 6*z(728)^338, -6*z(728)^26, 6*z(728)^26, -6*z(728)^338, -6*z(728)^234, 6*z(728)^130, -6*z(728)^78, 6*z(728)^286, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^325, -6*z(728)^39, 6*z(728)^247, -6*z(728)^117, 6*z(728)^169, -6*z(728)^195, 6*z(728)^13, -6*z(728)^351, -6*z(728)^299, 6*z(728)^65, -6*z(728)^221, 6*z(728)^143, -6*z(728)^143, 6*z(728)^221, -6*z(728)^65, 6*z(728)^299, 6*z(728)^351, -6*z(728)^13, 6*z(728)^195, -6*z(728)^169, 6*z(728)^117, -6*z(728)^247, 6*z(728)^39, -6*z(728)^325, z(728)^91, -1*z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^143, z(728)^221, z(728)^65, -1*z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, -1*z(728)^117, z(728)^247, z(728)^39, -1*z(728)^325, z(728)^325, -1*z(728)^39, -1*z(728)^247, z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, z(728)^299, -1*z(728)^65, -1*z(728)^221, z(728)^143, z(728)^195, -1*z(728)^169, -1*z(728)^221, z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, -1*z(728)^325, z(728)^39, z(728)^351, -1*z(728)^13, z(728)^13, -1*z(728)^351, -1*z(728)^39, z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, z(728)^351, -1*z(728)^13, z(728)^325, -1*z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, z(728)^221, -1*z(728)^143, z(728)^195, -1*z(728)^169, z(728)^169, -1*z(728)^195, z(728)^143, -1*z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, z(728)^39, -1*z(728)^325, z(728)^13, -1*z(728)^351, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100+z(728)^104-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^260-z(728)^264, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128-z(728)^156+z(728)^184+z(728)^240-z(728)^268, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, z(728)^4-z(728)^88+z(728)^116-z(728)^144+z(728)^172-z(728)^256, -1+z(728)^24+z(728)^28+z(728)^48-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, z(728)^30-z(728)^114+z(728)^142-z(728)^170+z(728)^198-z(728)^282, z(728)^22-z(728)^74+z(728)^82+z(728)^126-z(728)^166-z(728)^178+z(728)^194-z(728)^222+z(728)^230+z(728)^250-z(728)^282, z(728)^2+z(728)^6-z(728)^34-z(728)^54+z(728)^106-z(728)^158+z(728)^174-z(728)^202+z(728)^210-z(728)^258-z(728)^262+z(728)^286, 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z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^78, -6*z(728)^286, 6*z(728)^234, -6*z(728)^130, -6*z(728)^26, 6*z(728)^338, -6*z(728)^338, 6*z(728)^26, 6*z(728)^130, -6*z(728)^234, 6*z(728)^286, -6*z(728)^78, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^39, 6*z(728)^325, -6*z(728)^117, 6*z(728)^247, -6*z(728)^195, 6*z(728)^169, -6*z(728)^351, 6*z(728)^13, 6*z(728)^65, -6*z(728)^299, 6*z(728)^143, 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z(728)^351, -1*z(728)^39, z(728)^325, -1*z(728)^65, z(728)^299, -1*z(728)^117, z(728)^247, -1*z(728)^143, z(728)^221, -1*z(728)^169, z(728)^195, -1*z(728)^195, z(728)^169, -1*z(728)^221, z(728)^143, -1*z(728)^247, z(728)^117, -1*z(728)^299, z(728)^65, -1*z(728)^325, z(728)^39, -1*z(728)^351, z(728)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, 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-1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, 6*z(728)^273, -6*z(728)^91, 6*z(728)^91, -6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^286, 6*z(728)^78, -6*z(728)^130, 6*z(728)^234, 6*z(728)^338, -6*z(728)^26, 6*z(728)^26, -6*z(728)^338, -6*z(728)^234, 6*z(728)^130, -6*z(728)^78, 6*z(728)^286, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^325, -6*z(728)^39, 6*z(728)^247, -6*z(728)^117, 6*z(728)^169, -6*z(728)^195, 6*z(728)^13, -6*z(728)^351, -6*z(728)^299, 6*z(728)^65, -6*z(728)^221, 6*z(728)^143, -6*z(728)^143, 6*z(728)^221, -6*z(728)^65, 6*z(728)^299, 6*z(728)^351, -6*z(728)^13, 6*z(728)^195, -6*z(728)^169, 6*z(728)^117, -6*z(728)^247, 6*z(728)^39, -6*z(728)^325, z(728)^91, -1*z(728)^273, z(728)^273, -1*z(728)^91, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^91, z(728)^273, z(728)^91, -1*z(728)^273, -1*z(728)^143, z(728)^221, z(728)^65, -1*z(728)^299, z(728)^351, -1*z(728)^13, z(728)^195, -1*z(728)^169, -1*z(728)^117, z(728)^247, z(728)^39, -1*z(728)^325, z(728)^325, -1*z(728)^39, -1*z(728)^247, z(728)^117, z(728)^169, -1*z(728)^195, z(728)^13, -1*z(728)^351, z(728)^299, -1*z(728)^65, -1*z(728)^221, z(728)^143, z(728)^195, -1*z(728)^169, -1*z(728)^221, z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, -1*z(728)^325, z(728)^39, z(728)^351, -1*z(728)^13, z(728)^13, -1*z(728)^351, -1*z(728)^39, z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, z(728)^351, -1*z(728)^13, z(728)^325, -1*z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, z(728)^221, -1*z(728)^143, z(728)^195, -1*z(728)^169, z(728)^169, -1*z(728)^195, z(728)^143, -1*z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, z(728)^39, -1*z(728)^325, z(728)^13, -1*z(728)^351, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, 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-1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, -6*z(728)^91, 6*z(728)^273, -6*z(728)^273, 6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^78, -6*z(728)^286, 6*z(728)^234, -6*z(728)^130, -6*z(728)^26, 6*z(728)^338, -6*z(728)^338, 6*z(728)^26, 6*z(728)^130, -6*z(728)^234, 6*z(728)^286, -6*z(728)^78, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -6*z(728)^39, 6*z(728)^325, -6*z(728)^117, 6*z(728)^247, -6*z(728)^195, 6*z(728)^169, -6*z(728)^351, 6*z(728)^13, 6*z(728)^65, -6*z(728)^299, 6*z(728)^143, -6*z(728)^221, 6*z(728)^221, 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z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^17-z(728)^101+z(728)^129-z(728)^157+z(728)^185-z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35-z(728)^39+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, -1*z(728)^3+z(728)^11+z(728)^31-z(728)^39+z(728)^43+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^87+z(728)^91-z(728)^95-z(728)^107+z(728)^111-z(728)^119+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163-z(728)^175+z(728)^179-z(728)^183-z(728)^187+z(728)^191+z(728)^203-z(728)^207+z(728)^215-z(728)^231+z(728)^235+z(728)^239-z(728)^243+z(728)^259-z(728)^267-z(728)^287, z(728)^9-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61-z(728)^65+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^15-z(728)^19+z(728)^47+z(728)^67-z(728)^119+z(728)^171-z(728)^187+z(728)^215-z(728)^223+z(728)^271+z(728)^275, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235+z(728)^247-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89-z(728)^117+z(728)^145+z(728)^201-z(728)^229, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, 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append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 6*z(728)^78, -6*z(728)^286, 6*z(728)^234, -6*z(728)^130, -6*z(728)^26, 6*z(728)^338, -6*z(728)^338, 6*z(728)^26, 6*z(728)^130, -6*z(728)^234, 6*z(728)^286, -6*z(728)^78, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, 6*z(728)^39, -6*z(728)^325, 6*z(728)^117, -6*z(728)^247, 6*z(728)^195, -6*z(728)^169, 6*z(728)^351, -6*z(728)^13, -6*z(728)^65, 6*z(728)^299, -6*z(728)^143, 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-1*z(728)^351, z(728)^39, -1*z(728)^325, z(728)^65, -1*z(728)^299, z(728)^117, -1*z(728)^247, z(728)^143, -1*z(728)^221, z(728)^169, -1*z(728)^195, z(728)^195, -1*z(728)^169, z(728)^221, -1*z(728)^143, z(728)^247, -1*z(728)^117, z(728)^299, -1*z(728)^65, z(728)^325, -1*z(728)^39, z(728)^351, -1*z(728)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1+z(728)^28-z(728)^36+z(728)^52-z(728)^56+z(728)^64-z(728)^80+z(728)^84+z(728)^88-z(728)^92+z(728)^96-z(728)^104+z(728)^108-z(728)^112-z(728)^116+z(728)^120-z(728)^124+z(728)^132-z(728)^136+z(728)^144-z(728)^148+z(728)^156-z(728)^160+z(728)^164-z(728)^172+z(728)^176-z(728)^180-z(728)^184+z(728)^188+z(728)^200-z(728)^204-z(728)^208+z(728)^212-z(728)^216-z(728)^228+z(728)^232-z(728)^240+z(728)^256-z(728)^264+z(728)^268-z(728)^284, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, -1*z(728)^4+z(728)^88-z(728)^116+z(728)^144-z(728)^172+z(728)^256, 1-z(728)^24-z(728)^28-z(728)^48+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1*z(728)^3+z(728)^35+z(728)^55-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^277, z(728)^3-z(728)^35-z(728)^55+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, -1*z(728)^3+z(728)^35+z(728)^55+z(728)^91-z(728)^107+z(728)^147+z(728)^159-z(728)^211-z(728)^231+z(728)^259+z(728)^263-z(728)^287, z(728)^17-z(728)^49-z(728)^69+z(728)^77-z(728)^105+z(728)^121+z(728)^133-z(728)^173-z(728)^217+z(728)^225-z(728)^273-z(728)^277, -1*z(728)^17+z(728)^49+z(728)^69-z(728)^77+z(728)^105-z(728)^121-z(728)^133+z(728)^173+z(728)^217-z(728)^225+z(728)^273+z(728)^277, z(728)^3-z(728)^35-z(728)^55-z(728)^91+z(728)^107-z(728)^147-z(728)^159+z(728)^211+z(728)^231-z(728)^259-z(728)^263+z(728)^287, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1-z(728)^24-z(728)^28-z(728)^48-z(728)^52+z(728)^56+z(728)^76-z(728)^84+z(728)^100-z(728)^108+z(728)^112-z(728)^128-z(728)^140-z(728)^152+z(728)^168+z(728)^180+z(728)^192-z(728)^196+z(728)^204-z(728)^220+z(728)^224-z(728)^232+z(728)^248-z(728)^252-z(728)^256-z(728)^276+z(728)^280+z(728)^284, -1-z(728)^4+z(728)^52+z(728)^88-z(728)^104-z(728)^116+z(728)^144+z(728)^156-z(728)^172-z(728)^208+z(728)^256+z(728)^260, z(728)^44-z(728)^72-z(728)^128-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204+z(728)^208-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^264, 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-1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205+z(728)^221-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281])
append!(irr_61152_a, [6, -6, 0, 0, -6*z(728)^182, 6*z(728)^182, 0, 0, 0, 0, 6*z(728)^104, -6*z(728)^260, 6*z(728)^208, -6*z(728)^156, 6*z(728)^312, -6*z(728)^52, -1, -1, -1, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, z(728)^156, -1*z(728)^208, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -6*z(728)^273, 6*z(728)^91, -6*z(728)^91, 6*z(728)^273, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^52, -6*z(728)^312, 6*z(728)^156, -6*z(728)^208, 6*z(728)^260, -6*z(728)^104, 1, 1, 1, z(728)^208, -1*z(728)^156, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^286, 6*z(728)^78, -6*z(728)^130, 6*z(728)^234, 6*z(728)^338, -6*z(728)^26, 6*z(728)^26, -6*z(728)^338, -6*z(728)^234, 6*z(728)^130, -6*z(728)^78, 6*z(728)^286, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, -1*z(728)^286, z(728)^78, -1*z(728)^130, z(728)^234, z(728)^338, -1*z(728)^26, z(728)^26, -1*z(728)^338, -1*z(728)^234, z(728)^130, -1*z(728)^78, z(728)^286, z(728)^26, -1*z(728)^338, z(728)^78, -1*z(728)^286, z(728)^130, -1*z(728)^234, z(728)^234, -1*z(728)^130, z(728)^286, -1*z(728)^78, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^286, -1*z(728)^78, z(728)^234, -1*z(728)^130, z(728)^130, -1*z(728)^234, z(728)^78, -1*z(728)^286, z(728)^26, -1*z(728)^338, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -6*z(728)^325, 6*z(728)^39, -6*z(728)^247, 6*z(728)^117, -6*z(728)^169, 6*z(728)^195, -6*z(728)^13, 6*z(728)^351, 6*z(728)^299, -6*z(728)^65, 6*z(728)^221, -6*z(728)^143, 6*z(728)^143, 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-1*z(728)^299, z(728)^65, -1*z(728)^247, z(728)^117, -1*z(728)^221, z(728)^143, -1*z(728)^195, z(728)^169, -1*z(728)^169, z(728)^195, -1*z(728)^143, z(728)^221, -1*z(728)^117, z(728)^247, -1*z(728)^65, z(728)^299, -1*z(728)^39, z(728)^325, -1*z(728)^13, z(728)^351, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^4+z(728)^36+z(728)^56-z(728)^64+z(728)^92-z(728)^108-z(728)^120+z(728)^160+z(728)^204-z(728)^212+z(728)^260+z(728)^264, 1-z(728)^28+z(728)^44-z(728)^48-z(728)^52+z(728)^56-z(728)^72+z(728)^80-z(728)^84-z(728)^96+z(728)^100-z(728)^108+z(728)^112+z(728)^124-z(728)^128-z(728)^132+z(728)^136-z(728)^140+z(728)^148-z(728)^152-z(728)^164+z(728)^168-z(728)^176+z(728)^180-z(728)^188+z(728)^192-z(728)^196-z(728)^200+z(728)^204+z(728)^216-z(728)^220+z(728)^224+z(728)^228-z(728)^232+z(728)^248-z(728)^256-z(728)^276+z(728)^284, z(728)^44-z(728)^72-z(728)^128+z(728)^156-z(728)^184-z(728)^240+z(728)^268, 1-z(728)^28+z(728)^36-z(728)^52+z(728)^56-z(728)^64+z(728)^80-z(728)^84-z(728)^88+z(728)^92-z(728)^96+z(728)^104-z(728)^108+z(728)^112+z(728)^116-z(728)^120+z(728)^124-z(728)^132+z(728)^136-z(728)^144+z(728)^148-z(728)^156+z(728)^160-z(728)^164+z(728)^172-z(728)^176+z(728)^180+z(728)^184-z(728)^188-z(728)^200+z(728)^204-z(728)^212+z(728)^216+z(728)^228-z(728)^232+z(728)^240-z(728)^256+z(728)^264-z(728)^268+z(728)^284, -1+z(728)^24+z(728)^28+z(728)^48+z(728)^52-z(728)^56-z(728)^76+z(728)^84-z(728)^100+z(728)^108-z(728)^112+z(728)^128+z(728)^140+z(728)^152-z(728)^168-z(728)^180-z(728)^192+z(728)^196-z(728)^204+z(728)^220-z(728)^224+z(728)^232-z(728)^248+z(728)^252+z(728)^256+z(728)^276-z(728)^280-z(728)^284, 1+z(728)^4-z(728)^52-z(728)^88+z(728)^104+z(728)^116-z(728)^144-z(728)^156+z(728)^172+z(728)^208-z(728)^256-z(728)^260, -1+z(728)^28-z(728)^44+z(728)^48+z(728)^52-z(728)^56+z(728)^72-z(728)^80+z(728)^84+z(728)^96-z(728)^100-z(728)^104+z(728)^108-z(728)^112-z(728)^124+z(728)^128+z(728)^132-z(728)^136+z(728)^140-z(728)^148+z(728)^152+z(728)^164-z(728)^168+z(728)^176-z(728)^180+z(728)^188-z(728)^192+z(728)^196+z(728)^200-z(728)^204-z(728)^216+z(728)^220-z(728)^224-z(728)^228+z(728)^232-z(728)^248+z(728)^256+z(728)^276-z(728)^284, z(728)^4-z(728)^36-z(728)^56+z(728)^64-z(728)^92+z(728)^108+z(728)^120-z(728)^160-z(728)^204+z(728)^212-z(728)^264, -1*z(728)^44+z(728)^72+z(728)^128+z(728)^184+z(728)^240-z(728)^268, 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z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287])
append!(irr_61152_a, [6, -6, 0, 0, 6*z(728)^182, -6*z(728)^182, 0, 0, 0, 0, -6*z(728)^260, 6*z(728)^104, -6*z(728)^156, 6*z(728)^208, -6*z(728)^52, 6*z(728)^312, -1, -1, -1, -1*z(728)^312, z(728)^52, z(728)^260, -1*z(728)^104, -1*z(728)^208, z(728)^156, z(728)^260, -1*z(728)^104, z(728)^156, -1*z(728)^208, z(728)^52, -1*z(728)^312, -1*z(728)^104, z(728)^260, -1*z(728)^208, z(728)^156, -1*z(728)^312, z(728)^52, 6*z(728)^91, -6*z(728)^273, 6*z(728)^273, -6*z(728)^91, 0, 0, 0, 0, 0, 0, -1+z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, -1*z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, -6*z(728)^312, 6*z(728)^52, -6*z(728)^208, 6*z(728)^156, -6*z(728)^104, 6*z(728)^260, 1, 1, 1, -1*z(728)^156, z(728)^208, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, z(728)^312, -1*z(728)^52, z(728)^208, -1*z(728)^156, z(728)^104, -1*z(728)^260, -1*z(728)^52, z(728)^312, -1*z(728)^156, z(728)^208, -1*z(728)^260, z(728)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(728)^24+z(728)^28-z(728)^76+z(728)^84-z(728)^112+z(728)^128-z(728)^180+z(728)^232+z(728)^252-z(728)^280-z(728)^284, 1-z(728)^24-z(728)^28+z(728)^76-z(728)^84+z(728)^112-z(728)^128+z(728)^180-z(728)^232-z(728)^252+z(728)^280+z(728)^284, 6*z(728)^78, -6*z(728)^286, 6*z(728)^234, -6*z(728)^130, -6*z(728)^26, 6*z(728)^338, -6*z(728)^338, 6*z(728)^26, 6*z(728)^130, -6*z(728)^234, 6*z(728)^286, -6*z(728)^78, z(728)^182, -1*z(728)^182, -1*z(728)^182, z(728)^182, z(728)^182, -1*z(728)^182, z(728)^78, -1*z(728)^286, z(728)^234, -1*z(728)^130, -1*z(728)^26, z(728)^338, -1*z(728)^338, z(728)^26, z(728)^130, -1*z(728)^234, z(728)^286, -1*z(728)^78, -1*z(728)^338, z(728)^26, -1*z(728)^286, z(728)^78, -1*z(728)^234, z(728)^130, -1*z(728)^130, z(728)^234, -1*z(728)^78, z(728)^286, -1*z(728)^26, z(728)^338, -1*z(728)^26, z(728)^338, -1*z(728)^78, z(728)^286, -1*z(728)^130, z(728)^234, -1*z(728)^234, z(728)^130, -1*z(728)^286, z(728)^78, -1*z(728)^338, z(728)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^182-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^182+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, z(728)^2-z(728)^10-z(728)^30+z(728)^38-z(728)^54+z(728)^58+z(728)^62-z(728)^66+z(728)^70+z(728)^82-z(728)^86-z(728)^90+z(728)^94-z(728)^98+z(728)^106-z(728)^110+z(728)^118-z(728)^122-z(728)^134+z(728)^138-z(728)^146+z(728)^150-z(728)^154-z(728)^158+z(728)^162+z(728)^174-z(728)^178+z(728)^186-z(728)^190-z(728)^202+z(728)^206-z(728)^214+z(728)^230-z(728)^234-z(728)^238+z(728)^242-z(728)^258+z(728)^286, -1*z(728)^2+z(728)^10+z(728)^30-z(728)^38+z(728)^54-z(728)^58-z(728)^62+z(728)^66-z(728)^70-z(728)^82+z(728)^86+z(728)^90-z(728)^94+z(728)^98-z(728)^106+z(728)^110-z(728)^118+z(728)^122+z(728)^134-z(728)^138+z(728)^146-z(728)^150+z(728)^154+z(728)^158-z(728)^162-z(728)^174+z(728)^178-z(728)^186+z(728)^190+z(728)^202-z(728)^206+z(728)^214-z(728)^230+z(728)^234+z(728)^238-z(728)^242+z(728)^258-z(728)^286, 6*z(728)^39, -6*z(728)^325, 6*z(728)^117, -6*z(728)^247, 6*z(728)^195, -6*z(728)^169, 6*z(728)^351, -6*z(728)^13, -6*z(728)^65, 6*z(728)^299, -6*z(728)^143, 6*z(728)^221, -6*z(728)^221, 6*z(728)^143, -6*z(728)^299, 6*z(728)^65, 6*z(728)^13, -6*z(728)^351, 6*z(728)^169, -6*z(728)^195, 6*z(728)^247, -6*z(728)^117, 6*z(728)^325, -6*z(728)^39, z(728)^273, -1*z(728)^91, z(728)^91, -1*z(728)^273, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^273, z(728)^91, z(728)^273, -1*z(728)^91, -1*z(728)^221, z(728)^143, z(728)^299, -1*z(728)^65, z(728)^13, -1*z(728)^351, z(728)^169, -1*z(728)^195, -1*z(728)^247, z(728)^117, z(728)^325, -1*z(728)^39, z(728)^39, -1*z(728)^325, -1*z(728)^117, z(728)^247, z(728)^195, -1*z(728)^169, z(728)^351, -1*z(728)^13, z(728)^65, -1*z(728)^299, -1*z(728)^143, z(728)^221, z(728)^169, -1*z(728)^195, -1*z(728)^143, z(728)^221, z(728)^117, -1*z(728)^247, z(728)^65, -1*z(728)^299, -1*z(728)^39, z(728)^325, z(728)^13, -1*z(728)^351, z(728)^351, -1*z(728)^13, -1*z(728)^325, z(728)^39, z(728)^299, -1*z(728)^65, z(728)^247, -1*z(728)^117, -1*z(728)^221, z(728)^143, z(728)^195, -1*z(728)^169, z(728)^13, -1*z(728)^351, z(728)^39, -1*z(728)^325, 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-1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183-z(728)^195+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141+z(728)^197+z(728)^253-z(728)^281, -1*z(728)+z(728)^29+z(728)^49+z(728)^53-z(728)^57-z(728)^77-z(728)^81+z(728)^85-z(728)^101-z(728)^113+z(728)^129+z(728)^141+z(728)^153+z(728)^165-z(728)^169-z(728)^181+z(728)^197-z(728)^205-z(728)^225+z(728)^233+z(728)^253+z(728)^257+z(728)^277-z(728)^281-z(728)^285, z(728)^31-z(728)^59-z(728)^115+z(728)^143-z(728)^171-z(728)^227+z(728)^255, -1*z(728)^3+z(728)^19-z(728)^23+z(728)^31-z(728)^47+z(728)^51+z(728)^55-z(728)^59-z(728)^71+z(728)^75-z(728)^79-z(728)^83+z(728)^87+z(728)^99-z(728)^103+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^131+z(728)^135-z(728)^139+z(728)^143-z(728)^151+z(728)^155-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183-z(728)^195+z(728)^199+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^251+z(728)^259-z(728)^275-z(728)^287, -1*z(728)^5+z(728)^33+z(728)^89+z(728)^145+z(728)^201-z(728)^229, z(728)^3-z(728)^19-z(728)^31-z(728)^43+z(728)^47-z(728)^55+z(728)^59+z(728)^71+z(728)^83-z(728)^87+z(728)^95-z(728)^99+z(728)^107-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^143-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183-z(728)^191+z(728)^195-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^243-z(728)^247-z(728)^259+z(728)^275+z(728)^287, z(728)+z(728)^5-z(728)^9-z(728)^29-z(728)^33-z(728)^53+z(728)^61+z(728)^81-z(728)^89+z(728)^105+z(728)^117-z(728)^121-z(728)^133-z(728)^145-z(728)^157+z(728)^173+z(728)^185-z(728)^201+z(728)^205+z(728)^209+z(728)^229-z(728)^233-z(728)^237-z(728)^257+z(728)^285, -1*z(728)^17+z(728)^101-z(728)^129+z(728)^157-z(728)^185+z(728)^269, z(728)^3-z(728)^11-z(728)^31-z(728)^35+z(728)^39-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, z(728)^3-z(728)^11-z(728)^31+z(728)^39-z(728)^43-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^87-z(728)^91+z(728)^95+z(728)^107-z(728)^111+z(728)^119-z(728)^123+z(728)^127-z(728)^135+z(728)^139-z(728)^147+z(728)^151-z(728)^155-z(728)^159+z(728)^163+z(728)^175-z(728)^179+z(728)^183+z(728)^187-z(728)^191-z(728)^203+z(728)^207-z(728)^215+z(728)^231-z(728)^235-z(728)^239+z(728)^243-z(728)^259+z(728)^267+z(728)^287, -1*z(728)^9+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^3+z(728)^11+z(728)^31+z(728)^35+z(728)^55-z(728)^59-z(728)^63+z(728)^67-z(728)^83+z(728)^91-z(728)^107+z(728)^111-z(728)^119+z(728)^123+z(728)^135+z(728)^147-z(728)^151+z(728)^159-z(728)^163-z(728)^175-z(728)^187+z(728)^203-z(728)^211+z(728)^215-z(728)^231+z(728)^239+z(728)^259+z(728)^263-z(728)^267-z(728)^287, z(728)^13+z(728)^17-z(728)^65-z(728)^101+z(728)^117+z(728)^129-z(728)^157-z(728)^169+z(728)^185+z(728)^221-z(728)^269-z(728)^273, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61+z(728)^65-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, z(728)^15+z(728)^19-z(728)^47-z(728)^67+z(728)^119-z(728)^171+z(728)^187-z(728)^215+z(728)^223-z(728)^271-z(728)^275, -1*z(728)^3-z(728)^23+z(728)^31+z(728)^51+z(728)^55-z(728)^59+z(728)^75-z(728)^79+z(728)^87-z(728)^103-z(728)^115-z(728)^127+z(728)^131-z(728)^139+z(728)^143+z(728)^155-z(728)^171+z(728)^179-z(728)^183+z(728)^199-z(728)^207-z(728)^227-z(728)^231+z(728)^235-z(728)^251+z(728)^255+z(728)^259-z(728)^287, -1*z(728)^57+z(728)^85+z(728)^141-z(728)^169+z(728)^197+z(728)^253-z(728)^281, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89-z(728)^145-z(728)^201+z(728)^229, -1*z(728)^3+z(728)^19+z(728)^31+z(728)^43-z(728)^47+z(728)^55-z(728)^59-z(728)^71-z(728)^83+z(728)^87-z(728)^95+z(728)^99-z(728)^107+z(728)^111-z(728)^115+z(728)^123-z(728)^127+z(728)^135-z(728)^139+z(728)^143+z(728)^147-z(728)^151+z(728)^155+z(728)^159-z(728)^163+z(728)^167-z(728)^171-z(728)^175+z(728)^179-z(728)^183+z(728)^191-z(728)^195+z(728)^203-z(728)^207-z(728)^219+z(728)^223-z(728)^231+z(728)^235-z(728)^243+z(728)^247+z(728)^259-z(728)^275-z(728)^287, -1*z(728)-z(728)^5+z(728)^9+z(728)^29+z(728)^33+z(728)^53-z(728)^61-z(728)^81+z(728)^89-z(728)^105-z(728)^117+z(728)^121+z(728)^133+z(728)^145+z(728)^157-z(728)^173-z(728)^185+z(728)^201-z(728)^205-z(728)^209-z(728)^229+z(728)^233+z(728)^237+z(728)^257-z(728)^285, -1*z(728)^9-z(728)^13+z(728)^61-z(728)^69-z(728)^113+z(728)^153+z(728)^165-z(728)^181+z(728)^209-z(728)^217-z(728)^237+z(728)^269, -1*z(728)^11-z(728)^15+z(728)^63-z(728)^71+z(728)^99-z(728)^115+z(728)^167-z(728)^219-z(728)^239+z(728)^267+z(728)^271, z(728)^3-z(728)^11-z(728)^31-z(728)^35-z(728)^55+z(728)^59+z(728)^63-z(728)^67+z(728)^83-z(728)^91+z(728)^107-z(728)^111+z(728)^119-z(728)^123-z(728)^135-z(728)^147+z(728)^151-z(728)^159+z(728)^163+z(728)^175+z(728)^187-z(728)^203+z(728)^211-z(728)^215+z(728)^231-z(728)^239-z(728)^259-z(728)^263+z(728)^267+z(728)^287, -1*z(728)^13-z(728)^17+z(728)^65+z(728)^101-z(728)^117-z(728)^129+z(728)^157+z(728)^169-z(728)^185-z(728)^221+z(728)^269+z(728)^273, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205-z(728)^221+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115+z(728)^171+z(728)^227-z(728)^255, z(728)^3-z(728)^19+z(728)^23-z(728)^31+z(728)^47-z(728)^51-z(728)^55+z(728)^59+z(728)^71-z(728)^75+z(728)^79+z(728)^83-z(728)^87-z(728)^99+z(728)^103-z(728)^111+z(728)^115-z(728)^123+z(728)^127-z(728)^131-z(728)^135+z(728)^139-z(728)^143+z(728)^151-z(728)^155+z(728)^163-z(728)^167+z(728)^171+z(728)^175-z(728)^179+z(728)^183+z(728)^195-z(728)^199-z(728)^203+z(728)^207+z(728)^219-z(728)^223+z(728)^231-z(728)^235-z(728)^247+z(728)^251-z(728)^259+z(728)^275+z(728)^287, z(728)^5-z(728)^33-z(728)^89+z(728)^117-z(728)^145-z(728)^201+z(728)^229, z(728)^11+z(728)^15-z(728)^63+z(728)^71-z(728)^99+z(728)^115-z(728)^167+z(728)^219+z(728)^239-z(728)^267-z(728)^271, z(728)^9+z(728)^13-z(728)^61+z(728)^69+z(728)^113-z(728)^153-z(728)^165+z(728)^181-z(728)^209+z(728)^217+z(728)^237-z(728)^269, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183+z(728)^195-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141-z(728)^197-z(728)^253+z(728)^281, z(728)-z(728)^29-z(728)^49-z(728)^53+z(728)^57+z(728)^77+z(728)^81-z(728)^85+z(728)^101+z(728)^113-z(728)^129-z(728)^141-z(728)^153-z(728)^165+z(728)^169+z(728)^181-z(728)^197+z(728)^205+z(728)^225-z(728)^233-z(728)^253-z(728)^257-z(728)^277+z(728)^281+z(728)^285, -1*z(728)^31+z(728)^59+z(728)^115-z(728)^143+z(728)^171+z(728)^227-z(728)^255, z(728)^3+z(728)^23-z(728)^31-z(728)^51-z(728)^55+z(728)^59-z(728)^75+z(728)^79-z(728)^87+z(728)^103+z(728)^115+z(728)^127-z(728)^131+z(728)^139-z(728)^143-z(728)^155+z(728)^171-z(728)^179+z(728)^183-z(728)^199+z(728)^207+z(728)^227+z(728)^231-z(728)^235+z(728)^251-z(728)^255-z(728)^259+z(728)^287, z(728)^57-z(728)^85-z(728)^141+z(728)^169-z(728)^197-z(728)^253+z(728)^281])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, 1+z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1*z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, -1-z(13)^2-z(13)^5-z(13)^6-z(13)^-6-z(13)^-5-z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2, z(13)^2+z(13)^5+z(13)^6+z(13)^-6+z(13)^-5+z(13)^-2])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -1*z(52)^13, z(52)^13, -1, -1, -1, -1, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, z(52)^13, -1*z(52)^13, -1, -1, -1, -1, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -1*z(52)^13, z(52)^13, -1, -1, -1, -1, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, z(52)^13, -1*z(52)^13, -1, -1, -1, -1, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 7, 7, 7, 7, 7, 7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, -7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 7*z(52)^13, -7*z(52)^13, -7*z(52)^13, 7*z(52)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, -1*z(52)^13, z(52)^13, z(52)^13, -1*z(52)^13, -1*z(52)^13, z(52)^13, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, 1+z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1*z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, z(52)^4-z(52)^10+z(52)^12-z(52)^14+z(52)^16-z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, -1-z(52)^4+z(52)^10-z(52)^12+z(52)^14-z(52)^16+z(52)^22, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11+z(52)^13-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11-z(52)^13+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, -1*z(52)^5+z(52)^7+z(52)^11+z(52)^15+z(52)^19-z(52)^21, z(52)^5-z(52)^7-z(52)^11-z(52)^15-z(52)^19+z(52)^21])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-26, -7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-26, z(91)^26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, 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z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, 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1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^26, -7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^26, z(91)^-26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-26, -7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-26, z(91)^26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^26, -7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^26, z(91)^-26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, 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z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, 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1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^13, -7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^13, z(91)^-13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-13, -7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-13, z(91)^13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^13, -7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^13, z(91)^-13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-13, -7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-13, z(91)^13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-39, -7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-39, z(91)^39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, -1, -1, -1, -1, 1, 1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^39, -7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^39, z(91)^-39, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, 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-1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-39, -7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^-39, z(91)^39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7, -7, -7, -7, 1, 1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, -1, -1, -1, -1, 1, 1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^39, -7*z(91)^-39, -7*z(91)^-39, -7*z(91)^39, -7*z(91)^-26, -7*z(91)^26, -7*z(91)^-13, -7*z(91)^13, -7*z(91)^13, -7*z(91)^-13, -7*z(91)^26, -7*z(91)^-26, -7*z(91)^39, -7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(91)^39, z(91)^-39, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1*z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1+z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38-z(91)^-26+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^7+z(91)^9-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27+z(91)^-26-z(91)^-25-z(91)^-24+z(91)^-20+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^26-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38-z(91)^-25, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27-z(91)^-13, z(91)^6+z(91)^12-z(91)^13+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, 1+z(91)^7-z(91)^9+z(91)^13+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^26+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^39+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27+z(91)^-25+z(91)^-24-z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^39-z(91)^-45-z(91)^-31-z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27, -1*z(91)^6-z(91)^12-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, 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z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, 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-1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, 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z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^26, 7*z(91)^-26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, 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1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, 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z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, 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z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-26, 7*z(91)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, 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-1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, 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-1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, 1, 1, 1, 1, -1, -1, -1, -1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, 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z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^13, 7*z(91)^-13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-26, -1*z(91)^26, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-39, 7*z(91)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^13, z(91)^-13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^39, z(91)^-39, z(91)^-26, z(91)^26, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^13, z(91)^-13, z(91)^-13, z(91)^13, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27])
append!(irr_61152_a, [7, 7, -1, 1, 7, 7, -1, 1, -1, -1, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7, 7, 7, 7, -1, -1, -1, -1, 1, 1, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-13, -1*z(91)^13, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, 1, 1, 1, 1, -1, -1, -1, -1, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-13, 7*z(91)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^26, -1*z(91)^-26, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 7*z(91)^-39, 7*z(91)^39, 7*z(91)^-26, 7*z(91)^26, 7*z(91)^-13, 7*z(91)^13, 7*z(91)^13, 7*z(91)^-13, 7*z(91)^26, 7*z(91)^-26, 7*z(91)^39, 7*z(91)^-39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^39, -1*z(91)^-39, z(91)^-26, z(91)^26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^-39, z(91)^39, z(91)^-13, z(91)^13, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, z(91)^6-z(91)^7+z(91)^19-z(91)^21-z(91)^28+z(91)^32+z(91)^45+z(91)^-33-z(91)^-28-z(91)^-21+z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, 1-z(91)^6+z(91)^7-z(91)^19+z(91)^21+z(91)^28-z(91)^32-z(91)^45-z(91)^-33+z(91)^-28+z(91)^-21-z(91)^-20, z(91)^-13, z(91)^13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, z(91)^13, z(91)^-13, z(91)^-39, z(91)^39, z(91)^26, z(91)^-26, z(91)^-26, z(91)^26, z(91)^39, z(91)^-39, z(91)^-13, z(91)^13, z(91)^13, z(91)^-13, z(91)^26, z(91)^-26, z(91)^39, z(91)^-39, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, -1*z(91)^39, -1*z(91)^-39, -1*z(91)^26, -1*z(91)^-26, -1*z(91)^13, -1*z(91)^-13, -1*z(91)^-13, -1*z(91)^13, -1*z(91)^-26, -1*z(91)^26, -1*z(91)^-39, -1*z(91)^39, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)+z(91)^9-z(91)^14+z(91)^16+z(91)^23-z(91)^27+z(91)^30-z(91)^40+z(91)^-40-z(91)^-38+z(91)^-26-z(91)^-25, z(91)^11+z(91)^12-z(91)^13+z(91)^18-z(91)^20+z(91)^24+z(91)^25-z(91)^27+z(91)^31+z(91)^32-z(91)^33-z(91)^34+z(91)^37+z(91)^38-z(91)^41+z(91)^44+z(91)^45-z(91)^-44-z(91)^-43+z(91)^-41+z(91)^-40-z(91)^-37-z(91)^-36+z(91)^-34+z(91)^-33-z(91)^-29+z(91)^-28+z(91)^-27-z(91)^-22+z(91)^-21+z(91)^-20+z(91)^-14+z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, z(91)^11+z(91)^18+z(91)^32+z(91)^39+z(91)^-45+z(91)^-31+z(91)^-24, -1*z(91)^11-z(91)^18-z(91)^32-z(91)^-45-z(91)^-31-z(91)^-24, z(91)^7-z(91)^9+z(91)^14-z(91)^16+z(91)^20+z(91)^21-z(91)^22-z(91)^23-z(91)^24+z(91)^27+z(91)^28-z(91)^29-z(91)^30-z(91)^31+z(91)^33+z(91)^34-z(91)^36-z(91)^37+z(91)^40+z(91)^41-z(91)^43-z(91)^44-z(91)^45+z(91)^-45+z(91)^-44-z(91)^-41-z(91)^-40+z(91)^-38+z(91)^-37-z(91)^-34-z(91)^-33+z(91)^-31-z(91)^-27-z(91)^-26+z(91)^-25+z(91)^-24-z(91)^-20-z(91)^-13, -1*z(91)-z(91)^22-z(91)^29-z(91)^36-z(91)^43-z(91)^-27, z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7, z(91)-z(91)^9+z(91)^14-z(91)^16-z(91)^23+z(91)^27-z(91)^30+z(91)^40-z(91)^-40+z(91)^-38+z(91)^-25, -1*z(91)^11-z(91)^12+z(91)^13-z(91)^18+z(91)^20-z(91)^24-z(91)^25+z(91)^26+z(91)^27-z(91)^31-z(91)^32+z(91)^33+z(91)^34-z(91)^37-z(91)^38+z(91)^41-z(91)^44-z(91)^45+z(91)^-44+z(91)^-43-z(91)^-41-z(91)^-40+z(91)^-37+z(91)^-36-z(91)^-34-z(91)^-33+z(91)^-29-z(91)^-28-z(91)^-27+z(91)^-22-z(91)^-21-z(91)^-20-z(91)^-14-z(91)^-7, -1*z(91)^6-z(91)^12+z(91)^13-z(91)^19-z(91)^25+z(91)^27-z(91)^32-z(91)^38-z(91)^45+z(91)^-43-z(91)^-40+z(91)^-36-z(91)^-33+z(91)^-29-z(91)^-27+z(91)^-22-z(91)^-20-z(91)^-14-z(91)^-7, z(91)+z(91)^22+z(91)^29+z(91)^36+z(91)^43+z(91)^-27+z(91)^-13, -1-z(91)^7+z(91)^9-z(91)^13-z(91)^14+z(91)^16-z(91)^20-z(91)^21+z(91)^22+z(91)^23+z(91)^24-z(91)^26-z(91)^27-z(91)^28+z(91)^29+z(91)^30+z(91)^31-z(91)^33-z(91)^34+z(91)^36+z(91)^37-z(91)^39-z(91)^40-z(91)^41+z(91)^43+z(91)^44+z(91)^45-z(91)^-45-z(91)^-44+z(91)^-41+z(91)^-40-z(91)^-38-z(91)^-37+z(91)^-34+z(91)^-33-z(91)^-31+z(91)^-27-z(91)^-25-z(91)^-24+z(91)^-20, 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z(91)^6+z(91)^12+z(91)^19+z(91)^25-z(91)^27+z(91)^32+z(91)^38+z(91)^45-z(91)^-43+z(91)^-40-z(91)^-36+z(91)^-33-z(91)^-29+z(91)^-27-z(91)^-22+z(91)^-20+z(91)^-14+z(91)^-7])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^26, 7*z(364)^156, 7*z(364)^52, -7*z(364)^130, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^104, -7*z(364)^78, -7*z(364)^130, 7*z(364)^52, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^104, -1*z(364)^78, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^26, -7*z(364)^156, 7*z(364)^78, -7*z(364)^104, 7*z(364)^130, -7*z(364)^52, -7*z(364)^52, 7*z(364)^130, -7*z(364)^104, 7*z(364)^78, -7*z(364)^156, 7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^13, -7*z(364)^169, 7*z(364)^39, -7*z(364)^143, 7*z(364)^65, -7*z(364)^117, 7*z(364)^117, -7*z(364)^65, 7*z(364)^143, -7*z(364)^39, 7*z(364)^169, -7*z(364)^13, -7*z(364)^13, 7*z(364)^169, -7*z(364)^39, 7*z(364)^143, -7*z(364)^65, 7*z(364)^117, -7*z(364)^117, 7*z(364)^65, -7*z(364)^143, 7*z(364)^39, -7*z(364)^169, 7*z(364)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^169, z(364)^13, -1*z(364)^143, z(364)^39, -1*z(364)^117, z(364)^65, -1*z(364)^65, z(364)^117, -1*z(364)^39, z(364)^143, -1*z(364)^13, z(364)^169, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)^65, z(364)^117, z(364)^143, -1*z(364)^39, z(364)^169, -1*z(364)^13, -1*z(364)^117, z(364)^65, -1*z(364)^13, z(364)^169, -1*z(364)^143, z(364)^39, -1*z(364)^39, z(364)^143, -1*z(364)^169, z(364)^13, -1*z(364)^65, z(364)^117, -1*z(364)^117, z(364)^65, -1*z(364)^143, z(364)^39, -1*z(364)^169, z(364)^13, z(364)^117, -1*z(364)^65, -1*z(364)^39, z(364)^143, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, z(364)^39, -1*z(364)^143, z(364)^13, -1*z(364)^169, -1*z(364)^169, z(364)^13, -1*z(364)^143, z(364)^39, -1*z(364)^117, z(364)^65, -1*z(364)^65, z(364)^117, -1*z(364)^39, z(364)^143, 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z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^156, -7*z(364)^26, -7*z(364)^130, 7*z(364)^52, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^78, 7*z(364)^104, 7*z(364)^52, -7*z(364)^130, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^78, z(364)^104, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^156, 7*z(364)^26, -7*z(364)^104, 7*z(364)^78, -7*z(364)^52, 7*z(364)^130, 7*z(364)^130, -7*z(364)^52, 7*z(364)^78, -7*z(364)^104, 7*z(364)^26, -7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^169, 7*z(364)^13, -7*z(364)^143, 7*z(364)^39, -7*z(364)^117, 7*z(364)^65, -7*z(364)^65, 7*z(364)^117, -7*z(364)^39, 7*z(364)^143, -7*z(364)^13, 7*z(364)^169, 7*z(364)^169, -7*z(364)^13, 7*z(364)^143, -7*z(364)^39, 7*z(364)^117, -7*z(364)^65, 7*z(364)^65, -7*z(364)^117, 7*z(364)^39, -7*z(364)^143, 7*z(364)^13, -7*z(364)^169, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^13, -1*z(364)^169, z(364)^39, -1*z(364)^143, z(364)^65, -1*z(364)^117, z(364)^117, -1*z(364)^65, z(364)^143, -1*z(364)^39, z(364)^169, -1*z(364)^13, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^26, 7*z(364)^156, 7*z(364)^52, -7*z(364)^130, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^104, -7*z(364)^78, -7*z(364)^130, 7*z(364)^52, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^104, -1*z(364)^78, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^26, -7*z(364)^156, 7*z(364)^78, -7*z(364)^104, 7*z(364)^130, -7*z(364)^52, -7*z(364)^52, 7*z(364)^130, -7*z(364)^104, 7*z(364)^78, -7*z(364)^156, 7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^13, -7*z(364)^169, 7*z(364)^39, -7*z(364)^143, 7*z(364)^65, -7*z(364)^117, 7*z(364)^117, -7*z(364)^65, 7*z(364)^143, -7*z(364)^39, 7*z(364)^169, -7*z(364)^13, -7*z(364)^13, 7*z(364)^169, -7*z(364)^39, 7*z(364)^143, -7*z(364)^65, 7*z(364)^117, -7*z(364)^117, 7*z(364)^65, -7*z(364)^143, 7*z(364)^39, -7*z(364)^169, 7*z(364)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^169, z(364)^13, -1*z(364)^143, z(364)^39, -1*z(364)^117, z(364)^65, -1*z(364)^65, z(364)^117, -1*z(364)^39, z(364)^143, -1*z(364)^13, z(364)^169, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, 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-1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50-z(364)^52+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^130+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^156, -7*z(364)^26, -7*z(364)^130, 7*z(364)^52, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^78, 7*z(364)^104, 7*z(364)^52, -7*z(364)^130, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^78, z(364)^104, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^156, 7*z(364)^26, -7*z(364)^104, 7*z(364)^78, -7*z(364)^52, 7*z(364)^130, 7*z(364)^130, -7*z(364)^52, 7*z(364)^78, -7*z(364)^104, 7*z(364)^26, -7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 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z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^26, 7*z(364)^156, 7*z(364)^52, -7*z(364)^130, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^104, -7*z(364)^78, -7*z(364)^130, 7*z(364)^52, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^104, -1*z(364)^78, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^26, -7*z(364)^156, 7*z(364)^78, -7*z(364)^104, 7*z(364)^130, -7*z(364)^52, -7*z(364)^52, 7*z(364)^130, -7*z(364)^104, 7*z(364)^78, -7*z(364)^156, 7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^13, 7*z(364)^169, -7*z(364)^39, 7*z(364)^143, -7*z(364)^65, 7*z(364)^117, -7*z(364)^117, 7*z(364)^65, -7*z(364)^143, 7*z(364)^39, -7*z(364)^169, 7*z(364)^13, 7*z(364)^13, -7*z(364)^169, 7*z(364)^39, -7*z(364)^143, 7*z(364)^65, -7*z(364)^117, 7*z(364)^117, -7*z(364)^65, 7*z(364)^143, -7*z(364)^39, 7*z(364)^169, -7*z(364)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^169, -1*z(364)^13, z(364)^143, -1*z(364)^39, z(364)^117, -1*z(364)^65, z(364)^65, -1*z(364)^117, z(364)^39, -1*z(364)^143, z(364)^13, -1*z(364)^169, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^156, -7*z(364)^26, -7*z(364)^130, 7*z(364)^52, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^78, 7*z(364)^104, 7*z(364)^52, -7*z(364)^130, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^78, z(364)^104, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^156, 7*z(364)^26, -7*z(364)^104, 7*z(364)^78, -7*z(364)^52, 7*z(364)^130, 7*z(364)^130, -7*z(364)^52, 7*z(364)^78, -7*z(364)^104, 7*z(364)^26, -7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^169, -7*z(364)^13, 7*z(364)^143, -7*z(364)^39, 7*z(364)^117, -7*z(364)^65, 7*z(364)^65, -7*z(364)^117, 7*z(364)^39, -7*z(364)^143, 7*z(364)^13, -7*z(364)^169, -7*z(364)^169, 7*z(364)^13, -7*z(364)^143, 7*z(364)^39, -7*z(364)^117, 7*z(364)^65, -7*z(364)^65, 7*z(364)^117, -7*z(364)^39, 7*z(364)^143, -7*z(364)^13, 7*z(364)^169, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^13, z(364)^169, -1*z(364)^39, z(364)^143, -1*z(364)^65, z(364)^117, -1*z(364)^117, z(364)^65, -1*z(364)^143, z(364)^39, -1*z(364)^169, z(364)^13, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, 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z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^26, 7*z(364)^156, 7*z(364)^52, -7*z(364)^130, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^104, -7*z(364)^78, -7*z(364)^130, 7*z(364)^52, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^104, -1*z(364)^78, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^26, -7*z(364)^156, 7*z(364)^78, -7*z(364)^104, 7*z(364)^130, -7*z(364)^52, -7*z(364)^52, 7*z(364)^130, -7*z(364)^104, 7*z(364)^78, -7*z(364)^156, 7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^52, z(364)^130, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 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append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^156, -7*z(364)^26, -7*z(364)^130, 7*z(364)^52, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^78, 7*z(364)^104, 7*z(364)^52, -7*z(364)^130, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^78, z(364)^104, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^156, 7*z(364)^26, -7*z(364)^104, 7*z(364)^78, -7*z(364)^52, 7*z(364)^130, 7*z(364)^130, -7*z(364)^52, 7*z(364)^78, -7*z(364)^104, 7*z(364)^26, -7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^169, -7*z(364)^13, 7*z(364)^143, -7*z(364)^39, 7*z(364)^117, -7*z(364)^65, 7*z(364)^65, -7*z(364)^117, 7*z(364)^39, -7*z(364)^143, 7*z(364)^13, -7*z(364)^169, -7*z(364)^169, 7*z(364)^13, -7*z(364)^143, 7*z(364)^39, -7*z(364)^117, 7*z(364)^65, -7*z(364)^65, 7*z(364)^117, -7*z(364)^39, 7*z(364)^143, -7*z(364)^13, 7*z(364)^169, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^13, z(364)^169, -1*z(364)^39, z(364)^143, -1*z(364)^65, z(364)^117, -1*z(364)^117, z(364)^65, -1*z(364)^143, z(364)^39, -1*z(364)^169, z(364)^13, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^130, -1*z(364)^52, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)^117, z(364)^65, z(364)^39, -1*z(364)^143, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, -1*z(364)^169, z(364)^13, -1*z(364)^39, z(364)^143, -1*z(364)^143, z(364)^39, -1*z(364)^13, z(364)^169, -1*z(364)^117, z(364)^65, -1*z(364)^65, z(364)^117, -1*z(364)^39, z(364)^143, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, -1*z(364)^143, z(364)^39, -1*z(364)^169, z(364)^13, z(364)^117, -1*z(364)^65, z(364)^143, -1*z(364)^39, z(364)^169, -1*z(364)^13, -1*z(364)^13, z(364)^169, -1*z(364)^39, z(364)^143, -1*z(364)^65, z(364)^117, -1*z(364)^117, z(364)^65, -1*z(364)^143, z(364)^39, -1*z(364)^169, 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-1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^78, 7*z(364)^104, 7*z(364)^156, -7*z(364)^26, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^130, 7*z(364)^52, -7*z(364)^26, 7*z(364)^156, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^130, z(364)^52, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^78, -7*z(364)^104, -7*z(364)^52, 7*z(364)^130, 7*z(364)^26, -7*z(364)^156, -7*z(364)^156, 7*z(364)^26, 7*z(364)^130, -7*z(364)^52, -7*z(364)^104, 7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^39, 7*z(364)^143, -7*z(364)^117, 7*z(364)^65, 7*z(364)^13, -7*z(364)^169, 7*z(364)^169, -7*z(364)^13, -7*z(364)^65, 7*z(364)^117, -7*z(364)^143, 7*z(364)^39, 7*z(364)^39, -7*z(364)^143, 7*z(364)^117, -7*z(364)^65, -7*z(364)^13, 7*z(364)^169, -7*z(364)^169, 7*z(364)^13, 7*z(364)^65, -7*z(364)^117, 7*z(364)^143, -7*z(364)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^143, -1*z(364)^39, z(364)^65, -1*z(364)^117, -1*z(364)^169, z(364)^13, -1*z(364)^13, z(364)^169, z(364)^117, -1*z(364)^65, z(364)^39, -1*z(364)^143, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^104, -7*z(364)^78, -7*z(364)^26, 7*z(364)^156, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^52, -7*z(364)^130, 7*z(364)^156, -7*z(364)^26, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^52, -1*z(364)^130, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^104, 7*z(364)^78, 7*z(364)^130, -7*z(364)^52, -7*z(364)^156, 7*z(364)^26, 7*z(364)^26, -7*z(364)^156, -7*z(364)^52, 7*z(364)^130, 7*z(364)^78, -7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^143, -7*z(364)^39, 7*z(364)^65, -7*z(364)^117, -7*z(364)^169, 7*z(364)^13, -7*z(364)^13, 7*z(364)^169, 7*z(364)^117, -7*z(364)^65, 7*z(364)^39, -7*z(364)^143, -7*z(364)^143, 7*z(364)^39, -7*z(364)^65, 7*z(364)^117, 7*z(364)^169, -7*z(364)^13, 7*z(364)^13, -7*z(364)^169, -7*z(364)^117, 7*z(364)^65, -7*z(364)^39, 7*z(364)^143, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^39, z(364)^143, -1*z(364)^117, z(364)^65, 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1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64+z(364)^78-z(364)^92-z(364)^120+z(364)^134, 1+z(364)^2-z(364)^26-z(364)^44+z(364)^52+z(364)^58-z(364)^72-z(364)^78+z(364)^86+z(364)^104-z(364)^128-z(364)^130, -1+z(364)^12+z(364)^14+z(364)^24+z(364)^26-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, -1*z(364)^2+z(364)^44-z(364)^58+z(364)^72-z(364)^86+z(364)^128, 1-z(364)^12-z(364)^14-z(364)^24+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^78, 7*z(364)^104, 7*z(364)^156, -7*z(364)^26, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^130, 7*z(364)^52, -7*z(364)^26, 7*z(364)^156, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^130, z(364)^52, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^78, -7*z(364)^104, -7*z(364)^52, 7*z(364)^130, 7*z(364)^26, -7*z(364)^156, -7*z(364)^156, 7*z(364)^26, 7*z(364)^130, -7*z(364)^52, -7*z(364)^104, 7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 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z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^104, -7*z(364)^78, -7*z(364)^26, 7*z(364)^156, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^52, -7*z(364)^130, 7*z(364)^156, -7*z(364)^26, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^52, -1*z(364)^130, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^104, 7*z(364)^78, 7*z(364)^130, -7*z(364)^52, -7*z(364)^156, 7*z(364)^26, 7*z(364)^26, -7*z(364)^156, -7*z(364)^52, 7*z(364)^130, 7*z(364)^78, -7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^143, -7*z(364)^39, 7*z(364)^65, -7*z(364)^117, -7*z(364)^169, 7*z(364)^13, -7*z(364)^13, 7*z(364)^169, 7*z(364)^117, -7*z(364)^65, 7*z(364)^39, -7*z(364)^143, -7*z(364)^143, 7*z(364)^39, -7*z(364)^65, 7*z(364)^117, 7*z(364)^169, -7*z(364)^13, 7*z(364)^13, -7*z(364)^169, -7*z(364)^117, 7*z(364)^65, -7*z(364)^39, 7*z(364)^143, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^39, z(364)^143, -1*z(364)^117, z(364)^65, z(364)^13, -1*z(364)^169, z(364)^169, -1*z(364)^13, -1*z(364)^65, z(364)^117, -1*z(364)^143, z(364)^39, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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-1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^78, 7*z(364)^104, 7*z(364)^156, -7*z(364)^26, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^130, 7*z(364)^52, -7*z(364)^26, 7*z(364)^156, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^130, z(364)^52, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^78, -7*z(364)^104, -7*z(364)^52, 7*z(364)^130, 7*z(364)^26, -7*z(364)^156, -7*z(364)^156, 7*z(364)^26, 7*z(364)^130, -7*z(364)^52, -7*z(364)^104, 7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^39, -7*z(364)^143, 7*z(364)^117, -7*z(364)^65, -7*z(364)^13, 7*z(364)^169, -7*z(364)^169, 7*z(364)^13, 7*z(364)^65, -7*z(364)^117, 7*z(364)^143, -7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^117, 7*z(364)^65, 7*z(364)^13, -7*z(364)^169, 7*z(364)^169, -7*z(364)^13, -7*z(364)^65, 7*z(364)^117, -7*z(364)^143, 7*z(364)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^143, z(364)^39, -1*z(364)^65, z(364)^117, z(364)^169, -1*z(364)^13, z(364)^13, -1*z(364)^169, -1*z(364)^117, z(364)^65, -1*z(364)^39, z(364)^143, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 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z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^104, -7*z(364)^78, -7*z(364)^26, 7*z(364)^156, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^52, -7*z(364)^130, 7*z(364)^156, -7*z(364)^26, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^52, -1*z(364)^130, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^104, 7*z(364)^78, 7*z(364)^130, -7*z(364)^52, -7*z(364)^156, 7*z(364)^26, 7*z(364)^26, -7*z(364)^156, -7*z(364)^52, 7*z(364)^130, 7*z(364)^78, -7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 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-1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50-z(364)^52+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^132, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^130+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64+z(364)^78-z(364)^92-z(364)^120+z(364)^134, 1+z(364)^2-z(364)^26-z(364)^44+z(364)^52+z(364)^58-z(364)^72-z(364)^78+z(364)^86+z(364)^104-z(364)^128-z(364)^130, -1+z(364)^12+z(364)^14+z(364)^24+z(364)^26-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, -1*z(364)^2+z(364)^44-z(364)^58+z(364)^72-z(364)^86+z(364)^128, 1-z(364)^12-z(364)^14-z(364)^24+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^78, 7*z(364)^104, 7*z(364)^156, -7*z(364)^26, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^130, 7*z(364)^52, -7*z(364)^26, 7*z(364)^156, 7*z(364)^104, -7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^130, z(364)^52, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^78, -7*z(364)^104, -7*z(364)^52, 7*z(364)^130, 7*z(364)^26, -7*z(364)^156, -7*z(364)^156, 7*z(364)^26, 7*z(364)^130, -7*z(364)^52, -7*z(364)^104, 7*z(364)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^156, z(364)^26, -1*z(364)^104, z(364)^78, -1*z(364)^52, z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^39, -7*z(364)^143, 7*z(364)^117, -7*z(364)^65, -7*z(364)^13, 7*z(364)^169, -7*z(364)^169, 7*z(364)^13, 7*z(364)^65, -7*z(364)^117, 7*z(364)^143, -7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^117, 7*z(364)^65, 7*z(364)^13, -7*z(364)^169, 7*z(364)^169, -7*z(364)^13, -7*z(364)^65, 7*z(364)^117, -7*z(364)^143, 7*z(364)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^143, z(364)^39, -1*z(364)^65, z(364)^117, 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1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, 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z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)^13, -1*z(364)^169, z(364)^65, -1*z(364)^117, z(364)^143, -1*z(364)^39, z(364)^169, -1*z(364)^13, -1*z(364)^39, z(364)^143, -1*z(364)^65, z(364)^117, -1*z(364)^117, z(364)^65, -1*z(364)^143, z(364)^39, z(364)^13, -1*z(364)^169, z(364)^169, -1*z(364)^13, -1*z(364)^65, z(364)^117, -1*z(364)^143, z(364)^39, -1*z(364)^169, z(364)^13, -1*z(364)^117, z(364)^65, -1*z(364)^39, z(364)^143, -1*z(364)^13, z(364)^169, z(364)^117, -1*z(364)^65, z(364)^39, -1*z(364)^143, -1*z(364)^143, z(364)^39, -1*z(364)^65, z(364)^117, z(364)^169, -1*z(364)^13, z(364)^13, -1*z(364)^169, -1*z(364)^117, z(364)^65, -1*z(364)^39, z(364)^143, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 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-1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^104, -7*z(364)^78, -7*z(364)^26, 7*z(364)^156, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^52, -7*z(364)^130, 7*z(364)^156, -7*z(364)^26, -7*z(364)^78, 7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^52, -1*z(364)^130, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^104, 7*z(364)^78, 7*z(364)^130, -7*z(364)^52, -7*z(364)^156, 7*z(364)^26, 7*z(364)^26, -7*z(364)^156, -7*z(364)^52, 7*z(364)^130, 7*z(364)^78, -7*z(364)^104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^143, 7*z(364)^39, -7*z(364)^65, 7*z(364)^117, 7*z(364)^169, -7*z(364)^13, 7*z(364)^13, -7*z(364)^169, -7*z(364)^117, 7*z(364)^65, -7*z(364)^39, 7*z(364)^143, 7*z(364)^143, -7*z(364)^39, 7*z(364)^65, -7*z(364)^117, -7*z(364)^169, 7*z(364)^13, -7*z(364)^13, 7*z(364)^169, 7*z(364)^117, -7*z(364)^65, 7*z(364)^39, -7*z(364)^143, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^39, -1*z(364)^143, z(364)^117, -1*z(364)^65, -1*z(364)^13, z(364)^169, -1*z(364)^169, z(364)^13, z(364)^65, -1*z(364)^117, z(364)^143, -1*z(364)^39, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, z(364)^26, -1*z(364)^156, z(364)^78, -1*z(364)^104, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, 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z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^130, 7*z(364)^52, -7*z(364)^78, 7*z(364)^104, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^156, -7*z(364)^26, 7*z(364)^104, -7*z(364)^78, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^156, -1*z(364)^26, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^130, -7*z(364)^52, 7*z(364)^26, -7*z(364)^156, -7*z(364)^104, 7*z(364)^78, 7*z(364)^78, -7*z(364)^104, -7*z(364)^156, 7*z(364)^26, -7*z(364)^52, 7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^65, -7*z(364)^117, -7*z(364)^13, 7*z(364)^169, -7*z(364)^143, 7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^169, 7*z(364)^13, 7*z(364)^117, -7*z(364)^65, -7*z(364)^65, 7*z(364)^117, 7*z(364)^13, -7*z(364)^169, 7*z(364)^143, -7*z(364)^39, 7*z(364)^39, -7*z(364)^143, 7*z(364)^169, -7*z(364)^13, -7*z(364)^117, 7*z(364)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^117, z(364)^65, z(364)^169, -1*z(364)^13, z(364)^39, -1*z(364)^143, z(364)^143, -1*z(364)^39, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 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z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^52, -7*z(364)^130, 7*z(364)^104, -7*z(364)^78, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^26, 7*z(364)^156, -7*z(364)^78, 7*z(364)^104, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^26, z(364)^156, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^52, 7*z(364)^130, -7*z(364)^156, 7*z(364)^26, 7*z(364)^78, -7*z(364)^104, -7*z(364)^104, 7*z(364)^78, 7*z(364)^26, -7*z(364)^156, 7*z(364)^130, -7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^104, z(364)^78, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 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1-z(364)^12-z(364)^14-z(364)^24+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^2+z(364)^44-z(364)^58+z(364)^72-z(364)^86+z(364)^128, 1+z(364)^2-z(364)^26-z(364)^44+z(364)^52+z(364)^58-z(364)^72-z(364)^78+z(364)^86+z(364)^104-z(364)^128-z(364)^130, -1+z(364)^12+z(364)^14+z(364)^24+z(364)^26-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, 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z(364)^22-z(364)^36-z(364)^64+z(364)^78-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, 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-1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^130, 7*z(364)^52, -7*z(364)^78, 7*z(364)^104, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^156, -7*z(364)^26, 7*z(364)^104, -7*z(364)^78, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^156, -1*z(364)^26, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^130, -7*z(364)^52, 7*z(364)^26, -7*z(364)^156, -7*z(364)^104, 7*z(364)^78, 7*z(364)^78, -7*z(364)^104, -7*z(364)^156, 7*z(364)^26, -7*z(364)^52, 7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^65, -7*z(364)^117, -7*z(364)^13, 7*z(364)^169, -7*z(364)^143, 7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^169, 7*z(364)^13, 7*z(364)^117, -7*z(364)^65, -7*z(364)^65, 7*z(364)^117, 7*z(364)^13, -7*z(364)^169, 7*z(364)^143, -7*z(364)^39, 7*z(364)^39, -7*z(364)^143, 7*z(364)^169, -7*z(364)^13, -7*z(364)^117, 7*z(364)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^117, z(364)^65, z(364)^169, -1*z(364)^13, z(364)^39, -1*z(364)^143, z(364)^143, -1*z(364)^39, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, 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z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)^143, -1*z(364)^39, -1*z(364)^169, z(364)^13, z(364)^117, -1*z(364)^65, z(364)^39, -1*z(364)^143, -1*z(364)^65, z(364)^117, z(364)^169, -1*z(364)^13, z(364)^13, -1*z(364)^169, -1*z(364)^117, z(364)^65, z(364)^143, -1*z(364)^39, z(364)^39, -1*z(364)^143, z(364)^169, -1*z(364)^13, -1*z(364)^117, z(364)^65, -1*z(364)^39, z(364)^143, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, -1*z(364)^143, z(364)^39, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, -1*z(364)^117, z(364)^65, z(364)^169, -1*z(364)^13, z(364)^39, -1*z(364)^143, z(364)^143, -1*z(364)^39, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, 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-1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^52, -7*z(364)^130, 7*z(364)^104, -7*z(364)^78, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^26, 7*z(364)^156, -7*z(364)^78, 7*z(364)^104, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^26, z(364)^156, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^52, 7*z(364)^130, -7*z(364)^156, 7*z(364)^26, 7*z(364)^78, -7*z(364)^104, -7*z(364)^104, 7*z(364)^78, 7*z(364)^26, -7*z(364)^156, 7*z(364)^130, -7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^104, z(364)^78, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^117, 7*z(364)^65, 7*z(364)^169, -7*z(364)^13, 7*z(364)^39, -7*z(364)^143, 7*z(364)^143, -7*z(364)^39, 7*z(364)^13, -7*z(364)^169, -7*z(364)^65, 7*z(364)^117, 7*z(364)^117, -7*z(364)^65, -7*z(364)^169, 7*z(364)^13, -7*z(364)^39, 7*z(364)^143, -7*z(364)^143, 7*z(364)^39, -7*z(364)^13, 7*z(364)^169, 7*z(364)^65, -7*z(364)^117, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^65, -1*z(364)^117, -1*z(364)^13, z(364)^169, -1*z(364)^143, z(364)^39, -1*z(364)^39, z(364)^143, -1*z(364)^169, z(364)^13, z(364)^117, -1*z(364)^65, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^104, z(364)^78, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, 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z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^130, 7*z(364)^52, -7*z(364)^78, 7*z(364)^104, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^156, -7*z(364)^26, 7*z(364)^104, -7*z(364)^78, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^156, -1*z(364)^26, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^130, -7*z(364)^52, 7*z(364)^26, -7*z(364)^156, -7*z(364)^104, 7*z(364)^78, 7*z(364)^78, -7*z(364)^104, -7*z(364)^156, 7*z(364)^26, -7*z(364)^52, 7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^65, 7*z(364)^117, 7*z(364)^13, -7*z(364)^169, 7*z(364)^143, -7*z(364)^39, 7*z(364)^39, -7*z(364)^143, 7*z(364)^169, -7*z(364)^13, -7*z(364)^117, 7*z(364)^65, 7*z(364)^65, -7*z(364)^117, -7*z(364)^13, 7*z(364)^169, -7*z(364)^143, 7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^169, 7*z(364)^13, 7*z(364)^117, -7*z(364)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^117, -1*z(364)^65, -1*z(364)^169, z(364)^13, -1*z(364)^39, z(364)^143, -1*z(364)^143, z(364)^39, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 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-1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)^11-z(364)^13+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^11-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, z(364)^15-z(364)^57+z(364)^71-z(364)^85+z(364)^99-z(364)^141, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)^9-z(364)^23-z(364)^51-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^117+z(364)^119+z(364)^129+z(364)^131-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)^15+z(364)^57-z(364)^71+z(364)^85-z(364)^99+z(364)^141, -1*z(364)^11+z(364)^37-z(364)^41-z(364)^63+z(364)^83+z(364)^89-z(364)^97+z(364)^111-z(364)^115-z(364)^125+z(364)^141, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^39+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^52, -7*z(364)^130, 7*z(364)^104, -7*z(364)^78, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^26, 7*z(364)^156, -7*z(364)^78, 7*z(364)^104, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^26, z(364)^156, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 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append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, -7*z(364)^130, 7*z(364)^52, -7*z(364)^78, 7*z(364)^104, -7*z(364)^26, 7*z(364)^156, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7*z(364)^91, -7*z(364)^91, -7*z(364)^91, 7*z(364)^91, z(364)^91, -1*z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, 7*z(364)^156, -7*z(364)^26, 7*z(364)^104, -7*z(364)^78, 7*z(364)^52, -7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^156, -1*z(364)^26, z(364)^104, -1*z(364)^78, z(364)^52, -1*z(364)^130, z(364)^104, -1*z(364)^78, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, z(364)^91, -1*z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^130, -7*z(364)^52, 7*z(364)^26, -7*z(364)^156, -7*z(364)^104, 7*z(364)^78, 7*z(364)^78, -7*z(364)^104, -7*z(364)^156, 7*z(364)^26, -7*z(364)^52, 7*z(364)^130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, z(364)^52, -1*z(364)^130, -1*z(364)^78, z(364)^104, -1*z(364)^26, z(364)^156, -1*z(364)^130, z(364)^52, z(364)^156, -1*z(364)^26, -1*z(364)^78, z(364)^104, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^65, 7*z(364)^117, 7*z(364)^13, -7*z(364)^169, 7*z(364)^143, -7*z(364)^39, 7*z(364)^39, -7*z(364)^143, 7*z(364)^169, -7*z(364)^13, -7*z(364)^117, 7*z(364)^65, 7*z(364)^65, -7*z(364)^117, -7*z(364)^13, 7*z(364)^169, -7*z(364)^143, 7*z(364)^39, -7*z(364)^39, 7*z(364)^143, -7*z(364)^169, 7*z(364)^13, 7*z(364)^117, -7*z(364)^65, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(364)^117, -1*z(364)^65, -1*z(364)^169, z(364)^13, -1*z(364)^39, z(364)^143, -1*z(364)^143, z(364)^39, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^78, -1*z(364)^104, -1*z(364)^52, z(364)^130, z(364)^26, -1*z(364)^156, -1*z(364)^104, z(364)^78, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^91+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, z(364)-z(364)^5-z(364)^15+z(364)^19-z(364)^27+z(364)^29+z(364)^31-z(364)^33+z(364)^35+z(364)^41-z(364)^43-z(364)^45+z(364)^47-z(364)^49+z(364)^53-z(364)^55+z(364)^59-z(364)^61-z(364)^67+z(364)^69-z(364)^73+z(364)^75-z(364)^77-z(364)^79+z(364)^81+z(364)^87-z(364)^89+z(364)^93-z(364)^95-z(364)^101+z(364)^103-z(364)^107+z(364)^115-z(364)^117-z(364)^119+z(364)^121-z(364)^129+z(364)^143, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, -1*z(364)^143, z(364)^39, z(364)^169, -1*z(364)^13, -1*z(364)^117, z(364)^65, -1*z(364)^39, z(364)^143, z(364)^65, -1*z(364)^117, -1*z(364)^169, z(364)^13, -1*z(364)^13, z(364)^169, z(364)^117, -1*z(364)^65, -1*z(364)^143, z(364)^39, -1*z(364)^39, z(364)^143, -1*z(364)^169, z(364)^13, z(364)^117, -1*z(364)^65, z(364)^39, -1*z(364)^143, -1*z(364)^13, z(364)^169, z(364)^65, -1*z(364)^117, z(364)^143, -1*z(364)^39, z(364)^13, -1*z(364)^169, -1*z(364)^65, z(364)^117, z(364)^117, -1*z(364)^65, -1*z(364)^169, z(364)^13, -1*z(364)^39, z(364)^143, -1*z(364)^143, z(364)^39, -1*z(364)^13, z(364)^169, z(364)^65, 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-1*z(364)^13-z(364)^15+z(364)^39+z(364)^57-z(364)^65-z(364)^71+z(364)^85+z(364)^91-z(364)^99-z(364)^117+z(364)^141+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51-z(364)^65+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^119-z(364)^129-z(364)^131+z(364)^143, z(364)^9-z(364)^23-z(364)^51+z(364)^65-z(364)^79-z(364)^107+z(364)^121, -1*z(364)-z(364)^3+z(364)^5+z(364)^15+z(364)^17-z(364)^19+z(364)^27-z(364)^31+z(364)^33-z(364)^41+z(364)^45-z(364)^47-z(364)^53-z(364)^59+z(364)^67+z(364)^73+z(364)^79-z(364)^87+z(364)^89-z(364)^93+z(364)^101-z(364)^105-z(364)^115+z(364)^119+z(364)^129+z(364)^131-z(364)^143, z(364)^13+z(364)^15-z(364)^39-z(364)^57+z(364)^65+z(364)^71-z(364)^85-z(364)^91+z(364)^99+z(364)^117-z(364)^141-z(364)^143, z(364)^11+z(364)^13-z(364)^37+z(364)^41+z(364)^63-z(364)^83-z(364)^89+z(364)^97-z(364)^111+z(364)^115+z(364)^125-z(364)^141, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131-z(364)^143, z(364)+z(364)^3-z(364)^17-z(364)^27+z(364)^53-z(364)^79+z(364)^87-z(364)^101+z(364)^105-z(364)^129-z(364)^131+z(364)^143, z(364)-z(364)^9+z(364)^11-z(364)^15+z(364)^23-z(364)^27+z(364)^29+z(364)^35-z(364)^37+z(364)^41-z(364)^43-z(364)^49+z(364)^51+z(364)^53-z(364)^55+z(364)^57-z(364)^61+z(364)^63-z(364)^65+z(364)^69-z(364)^71+z(364)^75-z(364)^77+z(364)^81-z(364)^83+z(364)^85+z(364)^87-z(364)^89+z(364)^91-z(364)^95+z(364)^97-z(364)^99-z(364)^101+z(364)^103-z(364)^111+z(364)^115-z(364)^117+z(364)^125-z(364)^129+z(364)^143, -1*z(364)^9+z(364)^23+z(364)^51+z(364)^79+z(364)^107-z(364)^121, z(364)+z(364)^3-z(364)^5-z(364)^15-z(364)^17+z(364)^19-z(364)^27+z(364)^31-z(364)^33+z(364)^41-z(364)^45+z(364)^47+z(364)^53+z(364)^59-z(364)^67-z(364)^73-z(364)^79+z(364)^87-z(364)^89+z(364)^93-z(364)^101+z(364)^105+z(364)^115-z(364)^117-z(364)^119-z(364)^129-z(364)^131+z(364)^143, -1*z(364)-z(364)^3+z(364)^17+z(364)^27-z(364)^53+z(364)^79-z(364)^87+z(364)^101-z(364)^105+z(364)^129+z(364)^131, -1*z(364)+z(364)^9-z(364)^11+z(364)^15-z(364)^23+z(364)^27-z(364)^29-z(364)^35+z(364)^37-z(364)^39-z(364)^41+z(364)^43+z(364)^49-z(364)^51-z(364)^53+z(364)^55-z(364)^57+z(364)^61-z(364)^63+z(364)^65-z(364)^69+z(364)^71-z(364)^75+z(364)^77-z(364)^81+z(364)^83-z(364)^85-z(364)^87+z(364)^89-z(364)^91+z(364)^95-z(364)^97+z(364)^99+z(364)^101-z(364)^103+z(364)^111-z(364)^115+z(364)^117-z(364)^125+z(364)^129-z(364)^143])
append!(irr_61152_a, [7, 7, 1, 1, -7, -7, -1, 1, 1, 1, 7*z(364)^52, -7*z(364)^130, 7*z(364)^104, -7*z(364)^78, 7*z(364)^156, -7*z(364)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -7*z(364)^91, 7*z(364)^91, 7*z(364)^91, -7*z(364)^91, -1*z(364)^91, z(364)^91, -1, -1, -1, -1, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -7*z(364)^26, 7*z(364)^156, -7*z(364)^78, 7*z(364)^104, -7*z(364)^130, 7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^26, z(364)^156, -1*z(364)^78, z(364)^104, -1*z(364)^130, z(364)^52, -1*z(364)^78, z(364)^104, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, -1*z(364)^91, z(364)^91, -1*z(364)^91, z(364)^91, z(364)^91, -1*z(364)^91, -1*z(364)^91, z(364)^91, 1-z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -7*z(364)^52, 7*z(364)^130, -7*z(364)^156, 7*z(364)^26, 7*z(364)^78, -7*z(364)^104, -7*z(364)^104, 7*z(364)^78, 7*z(364)^26, -7*z(364)^156, 7*z(364)^130, -7*z(364)^52, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^104, z(364)^78, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, -1*z(364)^130, z(364)^52, z(364)^104, -1*z(364)^78, z(364)^156, -1*z(364)^26, z(364)^52, -1*z(364)^130, -1*z(364)^26, z(364)^156, z(364)^104, -1*z(364)^78, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1*z(364)^12-z(364)^14+z(364)^38-z(364)^42+z(364)^56-z(364)^64+z(364)^90-z(364)^116-z(364)^126+z(364)^140+z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, -1+z(364)^12+z(364)^14-z(364)^38+z(364)^42-z(364)^56+z(364)^64-z(364)^90+z(364)^116+z(364)^126-z(364)^140-z(364)^142, 7*z(364)^117, -7*z(364)^65, -7*z(364)^169, 7*z(364)^13, -7*z(364)^39, 7*z(364)^143, -7*z(364)^143, 7*z(364)^39, -7*z(364)^13, 7*z(364)^169, 7*z(364)^65, -7*z(364)^117, -7*z(364)^117, 7*z(364)^65, 7*z(364)^169, -7*z(364)^13, 7*z(364)^39, -7*z(364)^143, 7*z(364)^143, -7*z(364)^39, 7*z(364)^13, -7*z(364)^169, -7*z(364)^65, 7*z(364)^117, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(364)^65, z(364)^117, z(364)^13, -1*z(364)^169, z(364)^143, -1*z(364)^39, z(364)^39, -1*z(364)^143, z(364)^169, -1*z(364)^13, -1*z(364)^117, z(364)^65, -1*z(364)^156, z(364)^26, -1*z(364)^52, z(364)^130, z(364)^78, -1*z(364)^104, -1*z(364)^104, z(364)^78, z(364)^130, -1*z(364)^52, -1*z(364)^156, z(364)^26, z(364)^78, -1*z(364)^104, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^104, z(364)^78, z(364)^26, -1*z(364)^156, z(364)^130, -1*z(364)^52, -1*z(364)^2+z(364)^18+z(364)^28-z(364)^32+z(364)^46-z(364)^54-z(364)^60+z(364)^80+z(364)^102-z(364)^106+z(364)^132, 1-z(364)^14+z(364)^22-z(364)^24-z(364)^26+z(364)^28-z(364)^36+z(364)^40-z(364)^42-z(364)^48+z(364)^50+z(364)^52-z(364)^54+z(364)^56+z(364)^62-z(364)^64-z(364)^66+z(364)^68-z(364)^70+z(364)^74-z(364)^76-z(364)^82+z(364)^84-z(364)^88+z(364)^90-z(364)^94+z(364)^96-z(364)^98-z(364)^100+z(364)^102+z(364)^108-z(364)^110+z(364)^112+z(364)^114-z(364)^116+z(364)^124-z(364)^128-z(364)^138+z(364)^142, z(364)^22-z(364)^36-z(364)^64-z(364)^92-z(364)^120+z(364)^134, 1-z(364)^14+z(364)^18-z(364)^26+z(364)^28-z(364)^32+z(364)^40-z(364)^42-z(364)^44+z(364)^46-z(364)^48+z(364)^52-z(364)^54+z(364)^56+z(364)^58-z(364)^60+z(364)^62-z(364)^66+z(364)^68-z(364)^72+z(364)^74-z(364)^78+z(364)^80-z(364)^82+z(364)^86-z(364)^88+z(364)^90+z(364)^92-z(364)^94-z(364)^100+z(364)^102+z(364)^104-z(364)^106+z(364)^108+z(364)^114-z(364)^116+z(364)^120-z(364)^128+z(364)^132-z(364)^134+z(364)^142, -1+z(364)^12+z(364)^14+z(364)^24-z(364)^28-z(364)^38+z(364)^42-z(364)^50+z(364)^54-z(364)^56+z(364)^64+z(364)^70+z(364)^76-z(364)^84-z(364)^90-z(364)^96+z(364)^98-z(364)^102+z(364)^110-z(364)^112+z(364)^116-z(364)^124+z(364)^126+z(364)^128+z(364)^138-z(364)^140-z(364)^142, z(364)^2-z(364)^44+z(364)^58-z(364)^72+z(364)^86-z(364)^128, -1+z(364)^14-z(364)^22+z(364)^24+z(364)^26-z(364)^28+z(364)^36-z(364)^40+z(364)^42+z(364)^48-z(364)^50+z(364)^54-z(364)^56-z(364)^62+z(364)^64+z(364)^66-z(364)^68+z(364)^70-z(364)^74+z(364)^76+z(364)^82-z(364)^84+z(364)^88-z(364)^90+z(364)^94-z(364)^96+z(364)^98+z(364)^100-z(364)^102-z(364)^108+z(364)^110-z(364)^112-z(364)^114+z(364)^116-z(364)^124+z(364)^128+z(364)^138-z(364)^142, z(364)^2-z(364)^18-z(364)^28+z(364)^32-z(364)^46+z(364)^54+z(364)^60-z(364)^80-z(364)^102+z(364)^106-z(364)^130-z(364)^132, -1*z(364)^22+z(364)^36+z(364)^64-z(364)^78+z(364)^92+z(364)^120-z(364)^134, -1+z(364)^14-z(364)^18+z(364)^26-z(364)^28+z(364)^32-z(364)^40+z(364)^42+z(364)^44-z(364)^46+z(364)^48-z(364)^52+z(364)^54-z(364)^56-z(364)^58+z(364)^60-z(364)^62+z(364)^66-z(364)^68+z(364)^72-z(364)^74+z(364)^78-z(364)^80+z(364)^82-z(364)^86+z(364)^88-z(364)^90-z(364)^92+z(364)^94+z(364)^100-z(364)^102+z(364)^106-z(364)^108-z(364)^114+z(364)^116-z(364)^120+z(364)^128-z(364)^132+z(364)^134-z(364)^142, -1-z(364)^2+z(364)^26+z(364)^44-z(364)^52-z(364)^58+z(364)^72+z(364)^78-z(364)^86-z(364)^104+z(364)^128+z(364)^130, 1-z(364)^12-z(364)^14-z(364)^24-z(364)^26+z(364)^28+z(364)^38-z(364)^42+z(364)^50-z(364)^54+z(364)^56-z(364)^64-z(364)^70-z(364)^76+z(364)^84+z(364)^90+z(364)^96-z(364)^98+z(364)^102-z(364)^110+z(364)^112-z(364)^116+z(364)^124-z(364)^126-z(364)^128-z(364)^138+z(364)^140+z(364)^142, -1*z(364)+z(364)^5+z(364)^15-z(364)^19+z(364)^27-z(364)^29-z(364)^31+z(364)^33-z(364)^35-z(364)^41+z(364)^43+z(364)^45-z(364)^47+z(364)^49-z(364)^53+z(364)^55-z(364)^59+z(364)^61+z(364)^67-z(364)^69+z(364)^73-z(364)^75+z(364)^77+z(364)^79-z(364)^81-z(364)^87+z(364)^89-z(364)^91-z(364)^93+z(364)^95+z(364)^101-z(364)^103+z(364)^107-z(364)^115+z(364)^117+z(364)^119-z(364)^121+z(364)^129-z(364)^143, 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append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12, 12, 12, 12, 12, 12, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, -12, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, 12, 12, 12, 12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-1, -12*z(7), -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7), -12*z(7)^-1, -12*z(7)^-2, -12*z(7)^2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-3, 1+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^3, 1+z(7)^-3, 1+z(7), 1+z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7), -12*z(7)^-1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-1, -12*z(7), -12*z(7)^2, -12*z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-1, 1+z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7)^-3, -1-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^3, -1-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-2, 12*z(7)^2, 12*z(7), 12*z(7)^-1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-1, 12*z(7), 12*z(7)^2, 12*z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-3, -12*z(7)^3, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^3, -12*z(7)^-3, -12*z(7), -12*z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-1, 1+z(7), 1+z(7), 1+z(7)^-1, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^3, 1+z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-1, -1-z(7), -1-z(7)^2, -1-z(7)^-2, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7), -1-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-1, 12*z(7), 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-3, 12*z(7)^3, 12*z(7), 12*z(7)^-1, 12*z(7)^-2, 12*z(7)^2, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-1, -12*z(7), z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-1, z(7)+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^2, 1+z(7)^-2, 1+z(7), 1+z(7)^-1, 1+z(7)^-1, 1+z(7), 1+z(7)^-2, 1+z(7)^2, 1+z(7)^-3, 1+z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7)^-1, 12*z(7), 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-3, 12*z(7)^3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-1, -1-z(7), -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^2, 12*z(7)^-2, 12*z(7), 12*z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1-z(7), -1-z(7)^-1, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^-2, -1-z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-1, 12*z(7), 12*z(7)^-3, 12*z(7)^3, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^3, 12*z(7)^-3, 12*z(7), 12*z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1-z(7)^-3, -1-z(7)^3, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-1, -1-z(7), -1-z(7), -1-z(7)^-1, -1-z(7)^2, -1-z(7)^-2, -1-z(7)^3, -1-z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^2, -12*z(7)^-2, -12*z(7), -12*z(7)^-1, -12*z(7)^-1, -12*z(7), -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-3, -12*z(7)^3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-1, 1+z(7), 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-3, 1+z(7)^3, 1+z(7), 1+z(7)^-1, 1+z(7)^-2, 1+z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [12, 12, 0, 0, 12, 12, 0, 0, 0, 0, 12*z(7), 12*z(7)^-1, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^3, 12*z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)-z(7)^-1, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1-z(7)^-2, -1-z(7)^2, -1-z(7)^3, -1-z(7)^-3, -1-z(7), -1-z(7)^-1, -12, -12, -12, -12, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^-1, 12*z(7), -1*z(7)^2-z(7)^-2, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1-z(7)^-1, -1-z(7), -1-z(7)^-3, -1-z(7)^3, -1-z(7)^2, -1-z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(7), 12*z(7)^-1, 12*z(7)^3, 12*z(7)^-3, 12*z(7)^-2, 12*z(7)^2, 12*z(7)^2, 12*z(7)^-2, 12*z(7)^-3, 12*z(7)^3, 12*z(7)^-1, 12*z(7), -1*z(7)-z(7)^-1, -1*z(7)-z(7)^-1, -1*z(7)^3-z(7)^-3, -1*z(7)^3-z(7)^-3, -1*z(7)^2-z(7)^-2, -1*z(7)^2-z(7)^-2, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^-3, -1*z(7)^2-z(7)^-3, -1*z(7)^3-z(7)^-2, -1*z(7)-z(7)^2, -1*z(7)^-2-z(7)^-1, -1*z(7)^-2-z(7)^-1, -1*z(7)-z(7)^2, -1*z(7)^3-z(7)^-2, -1*z(7)^2-z(7)^-3, -1*z(7)-z(7)^-3, -1*z(7)^3-z(7)^-1, -1*z(7)-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-2, -1*z(7)-z(7)^-2, -1*z(7)^2-z(7)^-1, -1*z(7)^2-z(7)^-1, -1*z(7)-z(7)^-2, -1*z(7)^-3-z(7)^-2, -1*z(7)^2-z(7)^3, -1*z(7)^-3-z(7)^-1, -1*z(7)-z(7)^3, -1-z(7)^3, -1-z(7)^-3, -1-z(7)^2, -1-z(7)^-2, -1-z(7), -1-z(7)^-1, -1-z(7)^-1, -1-z(7), -1-z(7)^-2, -1-z(7)^2, -1-z(7)^-3, -1-z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, -12*z(7)^-3, -12*z(7)^3, -12*z(7)^-2, -12*z(7)^2, -12*z(7)^-1, -12*z(7), -12*z(7), -12*z(7)^-1, -12*z(7)^2, -12*z(7)^-2, -12*z(7)^3, -12*z(7)^-3, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)+z(7)^-1, z(7)^3+z(7)^-3, z(7)^3+z(7)^-3, z(7)^2+z(7)^-2, z(7)^2+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^3+z(7)^-2, z(7)^2+z(7)^-3, z(7)+z(7)^2, z(7)^-2+z(7)^-1, z(7)+z(7)^-3, z(7)^3+z(7)^-1, z(7)^3+z(7)^-1, z(7)+z(7)^-3, z(7)^-2+z(7)^-1, z(7)+z(7)^2, z(7)^2+z(7)^-3, z(7)^3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, z(7)^-3+z(7)^-2, z(7)^2+z(7)^3, z(7)+z(7)^-2, z(7)^2+z(7)^-1, z(7)^-3+z(7)^-1, z(7)+z(7)^3, z(7)+z(7)^3, z(7)^-3+z(7)^-1, z(7)^2+z(7)^-1, z(7)+z(7)^-2, z(7)^2+z(7)^3, z(7)^-3+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, 1+z(7)^-2, 1+z(7)^2, 1+z(7), 1+z(7)^-1, 1+z(7)^-3, 1+z(7)^3, 1+z(7)^3, 1+z(7)^-3, 1+z(7)^-1, 1+z(7), 1+z(7)^2, 1+z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12, 12, 12, 12, 12, 12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4+z(56)^-4, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12, -12, -12, -12, -12, -12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, z(56)^8+z(56)^-8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, 12*z(56)^14, -12*z(56)^14, -12*z(56)^14, 12*z(56)^14, 12*z(56)^14, -12*z(56)^14, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 12*z(56)^21, -12*z(56)^7, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, z(56)^14, -1*z(56)^14, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^7, z(56)^21, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^2, 12*z(28)^12, 12*z(28)^4, -12*z(28)^10, -12*z(28)^6, 12*z(28)^8, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, -1+z(28)^6, -1-z(28)^8, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^8, -12*z(28)^6, -12*z(28)^10, 12*z(28)^4, 12*z(28)^12, -12*z(28)^2, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^8, -1+z(28)^6, -1-z(28)^4, -1+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^2, -12*z(28)^12, 12*z(28)^6, -12*z(28)^8, 12*z(28)^10, -12*z(28)^4, -12*z(28)^4, 12*z(28)^10, -12*z(28)^8, 12*z(28)^6, -12*z(28)^12, 12*z(28)^2, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, 1-z(28)^6, 1+z(28)^8, 1+z(28)^4, 1-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^10, 1+z(28)^4, 1+z(28)^8, 1-z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28), 12*z(28)^13, -12*z(28)^3, 12*z(28)^11, -12*z(28)^5, 12*z(28)^9, -12*z(28)^9, 12*z(28)^5, -12*z(28)^11, 12*z(28)^3, -12*z(28)^13, 12*z(28), 12*z(28), -12*z(28)^13, 12*z(28)^3, -12*z(28)^11, 12*z(28)^5, -12*z(28)^9, 12*z(28)^9, -12*z(28)^5, 12*z(28)^11, -12*z(28)^3, 12*z(28)^13, -12*z(28), -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^12, -12*z(28)^2, -12*z(28)^10, 12*z(28)^4, 12*z(28)^8, -12*z(28)^6, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1-z(28)^4, -1+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^6, 12*z(28)^8, 12*z(28)^4, -12*z(28)^10, -12*z(28)^2, 12*z(28)^12, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1+z(28)^10, -1-z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^12, 12*z(28)^2, -12*z(28)^8, 12*z(28)^6, -12*z(28)^4, 12*z(28)^10, 12*z(28)^10, -12*z(28)^4, 12*z(28)^6, -12*z(28)^8, 12*z(28)^2, -12*z(28)^12, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^10, 1+z(28)^4, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^4, 1-z(28)^10, 1-z(28)^6, 1+z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^13, -12*z(28), 12*z(28)^11, -12*z(28)^3, 12*z(28)^9, -12*z(28)^5, 12*z(28)^5, -12*z(28)^9, 12*z(28)^3, -12*z(28)^11, 12*z(28), -12*z(28)^13, -12*z(28)^13, 12*z(28), -12*z(28)^11, 12*z(28)^3, -12*z(28)^9, 12*z(28)^5, -12*z(28)^5, 12*z(28)^9, -12*z(28)^3, 12*z(28)^11, -12*z(28), 12*z(28)^13, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^6, 12*z(28)^8, 12*z(28)^12, -12*z(28)^2, 12*z(28)^4, -12*z(28)^10, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1+z(28)^6, -1-z(28)^8, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^10, 12*z(28)^4, -12*z(28)^2, 12*z(28)^12, 12*z(28)^8, -12*z(28)^6, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1-z(28)^8, -1+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^6, -12*z(28)^8, -12*z(28)^4, 12*z(28)^10, 12*z(28)^2, -12*z(28)^12, -12*z(28)^12, 12*z(28)^2, 12*z(28)^10, -12*z(28)^4, -12*z(28)^8, 12*z(28)^6, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, 1+z(28)^4, 1-z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1-z(28)^6, 1+z(28)^8, 1+z(28)^8, 1-z(28)^6, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^10, 1+z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^3, -12*z(28)^11, 12*z(28)^9, -12*z(28)^5, -12*z(28), 12*z(28)^13, -12*z(28)^13, 12*z(28), 12*z(28)^5, -12*z(28)^9, 12*z(28)^11, -12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^9, 12*z(28)^5, 12*z(28), -12*z(28)^13, 12*z(28)^13, -12*z(28), -12*z(28)^5, 12*z(28)^9, -12*z(28)^11, 12*z(28)^3, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^8, -12*z(28)^6, -12*z(28)^2, 12*z(28)^12, -12*z(28)^10, 12*z(28)^4, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2+z(28)^-2, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^10, -1-z(28)^4, -1-z(28)^8, -1+z(28)^6, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^4, -12*z(28)^10, 12*z(28)^12, -12*z(28)^2, -12*z(28)^6, 12*z(28)^8, z(28)^2+z(28)^-2, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^6, -1-z(28)^8, -1-z(28)^4, -1+z(28)^10, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^8, 12*z(28)^6, 12*z(28)^10, -12*z(28)^4, -12*z(28)^12, 12*z(28)^2, 12*z(28)^2, -12*z(28)^12, -12*z(28)^4, 12*z(28)^10, 12*z(28)^6, -12*z(28)^8, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, z(28)^4-z(28)^6, z(28)^8-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1+z(28)^8, 1-z(28)^6, 1-z(28)^6, 1+z(28)^8, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^4, 1-z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^11, 12*z(28)^3, -12*z(28)^5, 12*z(28)^9, 12*z(28)^13, -12*z(28), 12*z(28), -12*z(28)^13, -12*z(28)^9, 12*z(28)^5, -12*z(28)^3, 12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28)^5, -12*z(28)^9, -12*z(28)^13, 12*z(28), -12*z(28), 12*z(28)^13, 12*z(28)^9, -12*z(28)^5, 12*z(28)^3, -12*z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)^9-z(28)^11, z(28)^3-z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)^3-z(28)^9, z(28)^5-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, -12*z(28)^10, 12*z(28)^4, -12*z(28)^6, 12*z(28)^8, -12*z(28)^2, 12*z(28)^12, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, -1-z(28)^8, -1+z(28)^6, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^10, -1-z(28)^4, 12*z(28)^7, -12*z(28)^7, -12*z(28)^7, 12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^12, -12*z(28)^2, 12*z(28)^8, -12*z(28)^6, 12*z(28)^4, -12*z(28)^10, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, -1-z(28)^4, -1+z(28)^10, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1+z(28)^6, -1-z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(28)^10, -12*z(28)^4, 12*z(28)^2, -12*z(28)^12, -12*z(28)^8, 12*z(28)^6, 12*z(28)^6, -12*z(28)^8, -12*z(28)^12, 12*z(28)^2, -12*z(28)^4, 12*z(28)^10, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^6, 1+z(28)^8, 1-z(28)^10, 1+z(28)^4, 1+z(28)^4, 1-z(28)^10, 1+z(28)^8, 1-z(28)^6, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, -12*z(28)^5, 12*z(28)^9, 12*z(28), -12*z(28)^13, 12*z(28)^11, -12*z(28)^3, 12*z(28)^3, -12*z(28)^11, 12*z(28)^13, -12*z(28), -12*z(28)^9, 12*z(28)^5, 12*z(28)^5, -12*z(28)^9, -12*z(28), 12*z(28)^13, -12*z(28)^11, 12*z(28)^3, -12*z(28)^3, 12*z(28)^11, -12*z(28)^13, 12*z(28), 12*z(28)^9, -12*z(28)^5, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, -1*z(28)^5-z(28)^9, z(28)^5+z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)^5-z(28)^7, z(28)^7-z(28)^9, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [12, 12, 0, 0, -12, -12, 0, 0, 0, 0, 12*z(28)^4, -12*z(28)^10, 12*z(28)^8, -12*z(28)^6, 12*z(28)^12, -12*z(28)^2, z(28)^2+z(28)^-2, -1*z(28)^4-z(28)^-4, z(28)^6+z(28)^-6, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^4, -1*z(28)^4-z(28)^8, z(28)^6+z(28)^10, z(28)^2+z(28)^6, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, z(28)^2+z(28)^10, -1*z(28)^4+z(28)^6, -1*z(28)^8+z(28)^10, -1+z(28)^6, -1-z(28)^8, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1+z(28)^2, -1-z(28)^4, -1+z(28)^10, -12*z(28)^7, 12*z(28)^7, 12*z(28)^7, -12*z(28)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^2, 12*z(28)^12, -12*z(28)^6, 12*z(28)^8, -12*z(28)^10, 12*z(28)^4, z(28)^6+z(28)^-6, -1*z(28)^4-z(28)^-4, z(28)^2+z(28)^-2, z(28)^6+z(28)^10, -1*z(28)^4-z(28)^8, z(28)^2-z(28)^4, 1-z(28)^2+z(28)^4-z(28)^6+z(28)^8, z(28)^2-z(28)^8, 1-z(28)^2+z(28)^4+z(28)^8-z(28)^10, -1*z(28)^8+z(28)^10, -1*z(28)^4+z(28)^6, z(28)^2+z(28)^10, 1-z(28)^2-z(28)^6+z(28)^8-z(28)^10, 1-z(28)^2+z(28)^4-z(28)^6-z(28)^10, z(28)^2+z(28)^6, -1+z(28)^10, -1-z(28)^4, -1+z(28)^2, -1*z(28)^2+z(28)^4-z(28)^6+z(28)^8-z(28)^10, -1-z(28)^8, -1+z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(28)^4, 12*z(28)^10, -12*z(28)^12, 12*z(28)^2, 12*z(28)^6, -12*z(28)^8, -12*z(28)^8, 12*z(28)^6, 12*z(28)^2, -12*z(28)^12, 12*z(28)^10, -12*z(28)^4, z(28)^4+z(28)^-4, z(28)^4+z(28)^-4, -1*z(28)^2-z(28)^-2, -1*z(28)^2-z(28)^-2, -1*z(28)^6-z(28)^-6, -1*z(28)^6-z(28)^-6, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1*z(28)^2+z(28)^4, -1*z(28)^2+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, z(28)^4+z(28)^8, -1*z(28)^6-z(28)^10, -1*z(28)^6-z(28)^10, z(28)^4+z(28)^8, -1+z(28)^2-z(28)^4-z(28)^8+z(28)^10, -1*z(28)^2+z(28)^8, -1*z(28)^2+z(28)^4, -1+z(28)^2-z(28)^4+z(28)^6-z(28)^8, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^6, z(28)^4-z(28)^6, z(28)^8-z(28)^10, z(28)^8-z(28)^10, z(28)^4-z(28)^6, -1*z(28)^2-z(28)^6, -1+z(28)^2-z(28)^4+z(28)^6+z(28)^10, -1*z(28)^2-z(28)^10, -1+z(28)^2+z(28)^6-z(28)^8+z(28)^10, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 1-z(28)^2, 1+z(28)^8, 1-z(28)^6, 1+z(28)^4, 1-z(28)^10, 1-z(28)^10, 1+z(28)^4, 1-z(28)^6, 1+z(28)^8, 1-z(28)^2, z(28)^2-z(28)^4+z(28)^6-z(28)^8+z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 12*z(28)^9, -12*z(28)^5, -12*z(28)^13, 12*z(28), -12*z(28)^3, 12*z(28)^11, -12*z(28)^11, 12*z(28)^3, -12*z(28), 12*z(28)^13, 12*z(28)^5, -12*z(28)^9, -12*z(28)^9, 12*z(28)^5, 12*z(28)^13, -12*z(28), 12*z(28)^3, -12*z(28)^11, 12*z(28)^11, -12*z(28)^3, 12*z(28), -12*z(28)^13, -12*z(28)^5, 12*z(28)^9, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, -1*z(28)^3-z(28)^11, z(28)^3+z(28)^11, z(28)^5+z(28)^9, -1*z(28)^5-z(28)^9, z(28)^3-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, z(28)^9-z(28)^11, z(28)^3-z(28)^5, -1*z(28)^3+z(28)^5, -1*z(28)^9+z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)-z(28)^3-z(28)^7+z(28)^9-z(28)^11, z(28)+z(28)^9, z(28)-z(28)^11, z(28)+z(28)^5-z(28)^7+z(28)^9-z(28)^11, -1*z(28)^9+z(28)^11, -1*z(28)^3+z(28)^5, z(28)^3-z(28)^5, z(28)^9-z(28)^11, -1*z(28)-z(28)^5+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^11, -1*z(28)-z(28)^9, -1*z(28)+z(28)^3+z(28)^7-z(28)^9+z(28)^11, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)-z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, z(28)-z(28)^3, -1*z(28)^3+z(28)^9, -1*z(28)^5+z(28)^11, z(28)^5-z(28)^11, z(28)^3-z(28)^9, -1*z(28)+z(28)^3, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, z(28)+z(28)^5, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)-z(28)^3+z(28)^5-z(28)^7-z(28)^11, z(28)+z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7-z(28)^9, -1*z(28)+z(28)^3, z(28)^3-z(28)^9, z(28)^5-z(28)^11, -1*z(28)^5+z(28)^11, -1*z(28)^3+z(28)^9, z(28)-z(28)^3, z(28)-z(28)^3+z(28)^5-z(28)^7+z(28)^9, -1*z(28)-z(28)^5, -1*z(28)+z(28)^3-z(28)^5+z(28)^7+z(28)^11, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, -1*z(28)+z(28)^7, z(28)^7+z(28)^11, -1*z(28)^3-z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^5+z(28)^7, z(28)^5-z(28)^7, z(28)^7-z(28)^9, z(28)^3+z(28)^7, -1*z(28)^7-z(28)^11, z(28)-z(28)^7, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^3+z(28)^5+z(28)^9-z(28)^11, z(28)-z(28)^7, -1*z(28)^7-z(28)^11, z(28)^3+z(28)^7, z(28)^7-z(28)^9, z(28)^5-z(28)^7, -1*z(28)^5+z(28)^7, -1*z(28)^7+z(28)^9, -1*z(28)^3-z(28)^7, z(28)^7+z(28)^11, -1*z(28)+z(28)^7, -1*z(28)+z(28)^3-z(28)^5-z(28)^9+z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^9, -12*z(56)^19, 12*z(56)^27, -12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, -12*z(56)^15, 12*z(56)^13, 12*z(56)^5, -12*z(56)^23, 12*z(56)^23, -12*z(56)^5, -12*z(56)^13, 12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, 12*z(56), -12*z(56)^27, 12*z(56)^19, -12*z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), z(56)^5, -1*z(56)^23, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^19, 12*z(56)^9, -12*z(56), 12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, 12*z(56)^13, -12*z(56)^15, -12*z(56)^23, 12*z(56)^5, -12*z(56)^5, 12*z(56)^23, 12*z(56)^15, -12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, -12*z(56)^27, 12*z(56), -12*z(56)^9, 12*z(56)^19, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, -1*z(56)^23, z(56)^5, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^3, -1*z(56)^25, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^9, 12*z(56)^19, -12*z(56)^27, 12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, 12*z(56)^15, -12*z(56)^13, -12*z(56)^5, 12*z(56)^23, -12*z(56)^23, 12*z(56)^5, 12*z(56)^13, -12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, -12*z(56), 12*z(56)^27, -12*z(56)^19, 12*z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), -1*z(56)^5, z(56)^23, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^25, -1*z(56)^3, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^19, -12*z(56)^9, 12*z(56), -12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, -12*z(56)^13, 12*z(56)^15, 12*z(56)^23, -12*z(56)^5, 12*z(56)^5, -12*z(56)^23, -12*z(56)^15, 12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, 12*z(56)^27, -12*z(56), 12*z(56)^9, -12*z(56)^19, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, z(56)^23, -1*z(56)^5, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^3, z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^5, 12*z(56)^23, -12*z(56)^15, 12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, 12*z(56)^27, -12*z(56), -12*z(56)^9, 12*z(56)^19, -12*z(56)^19, 12*z(56)^9, 12*z(56), -12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, -12*z(56)^13, 12*z(56)^15, -12*z(56)^23, 12*z(56)^5, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^9, z(56)^19, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^17, z(56)^11, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^23, -12*z(56)^5, 12*z(56)^13, -12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, -12*z(56), 12*z(56)^27, 12*z(56)^19, -12*z(56)^9, 12*z(56)^9, -12*z(56)^19, -12*z(56)^27, 12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, 12*z(56)^15, -12*z(56)^13, 12*z(56)^5, -12*z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^19, -1*z(56)^9, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^11, -1*z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^5, -12*z(56)^23, 12*z(56)^15, -12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, -12*z(56)^27, 12*z(56), 12*z(56)^9, -12*z(56)^19, 12*z(56)^19, -12*z(56)^9, -12*z(56), 12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, 12*z(56)^13, -12*z(56)^15, 12*z(56)^23, -12*z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^9, -1*z(56)^19, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^17, -1*z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^23, 12*z(56)^5, -12*z(56)^13, 12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, 12*z(56), -12*z(56)^27, -12*z(56)^19, 12*z(56)^9, -12*z(56)^9, 12*z(56)^19, 12*z(56)^27, -12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, -12*z(56)^15, 12*z(56)^13, -12*z(56)^5, 12*z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^19, z(56)^9, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^11, z(56)^17, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^13, 12*z(56)^15, 12*z(56)^11, -12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, 12*z(56)^3, -12*z(56)^25, -12*z(56), 12*z(56)^27, -12*z(56)^27, 12*z(56), 12*z(56)^25, -12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, 12*z(56)^17, -12*z(56)^11, -12*z(56)^15, 12*z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56), z(56)^27, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^5, -1*z(56)^23, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^15, -12*z(56)^13, -12*z(56)^17, 12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, -12*z(56)^25, 12*z(56)^3, 12*z(56)^27, -12*z(56), 12*z(56), -12*z(56)^27, -12*z(56)^3, 12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, -12*z(56)^11, 12*z(56)^17, 12*z(56)^13, -12*z(56)^15, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^27, -1*z(56), -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^23, z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^13, -12*z(56)^15, -12*z(56)^11, 12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, -12*z(56)^3, 12*z(56)^25, 12*z(56), -12*z(56)^27, 12*z(56)^27, -12*z(56), -12*z(56)^25, 12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, -12*z(56)^17, 12*z(56)^11, 12*z(56)^15, -12*z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56), -1*z(56)^27, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^5, z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^15, 12*z(56)^13, 12*z(56)^17, -12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, 12*z(56)^25, -12*z(56)^3, -12*z(56)^27, 12*z(56), -12*z(56), 12*z(56)^27, 12*z(56)^3, -12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, 12*z(56)^11, -12*z(56)^17, -12*z(56)^13, 12*z(56)^15, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^27, z(56), z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^23, -1*z(56)^5, -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56), -12*z(56)^27, 12*z(56)^3, -12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, 12*z(56)^11, -12*z(56)^17, 12*z(56)^13, -12*z(56)^15, 12*z(56)^15, -12*z(56)^13, 12*z(56)^17, -12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, 12*z(56)^25, -12*z(56)^3, 12*z(56)^27, -12*z(56), -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^13, -1*z(56)^15, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^9, z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^27, 12*z(56), -12*z(56)^25, 12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, -12*z(56)^17, 12*z(56)^11, -12*z(56)^15, 12*z(56)^13, -12*z(56)^13, 12*z(56)^15, -12*z(56)^11, 12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, -12*z(56)^3, 12*z(56)^25, -12*z(56), 12*z(56)^27, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^15, z(56)^13, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^19, -1*z(56)^9, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56), 12*z(56)^27, -12*z(56)^3, 12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, -12*z(56)^11, 12*z(56)^17, -12*z(56)^13, 12*z(56)^15, -12*z(56)^15, 12*z(56)^13, -12*z(56)^17, 12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, -12*z(56)^25, 12*z(56)^3, -12*z(56)^27, 12*z(56), z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^13, z(56)^15, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^9, -1*z(56)^19, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^27, -12*z(56), 12*z(56)^25, -12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, 12*z(56)^17, -12*z(56)^11, 12*z(56)^15, -12*z(56)^13, 12*z(56)^13, -12*z(56)^15, 12*z(56)^11, -12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, 12*z(56)^3, -12*z(56)^25, 12*z(56), -12*z(56)^27, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^15, -1*z(56)^13, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^19, z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^17, -12*z(56)^11, -12*z(56)^23, 12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, 12*z(56)^19, -12*z(56)^9, -12*z(56)^25, 12*z(56)^3, -12*z(56)^3, 12*z(56)^25, 12*z(56)^9, -12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), -12*z(56)^5, 12*z(56)^23, 12*z(56)^11, -12*z(56)^17, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^25, z(56)^3, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^13, -1*z(56)^15, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^11, 12*z(56)^17, 12*z(56)^5, -12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, -12*z(56)^9, 12*z(56)^19, 12*z(56)^3, -12*z(56)^25, 12*z(56)^25, -12*z(56)^3, -12*z(56)^19, 12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, 12*z(56)^23, -12*z(56)^5, -12*z(56)^17, 12*z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^3, -1*z(56)^25, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^15, z(56)^13, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^17, 12*z(56)^11, 12*z(56)^23, -12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, -12*z(56)^19, 12*z(56)^9, 12*z(56)^25, -12*z(56)^3, 12*z(56)^3, -12*z(56)^25, -12*z(56)^9, 12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), 12*z(56)^5, -12*z(56)^23, -12*z(56)^11, 12*z(56)^17, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56)^25, -1*z(56)^3, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^13, z(56)^15, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^11, -12*z(56)^17, -12*z(56)^5, 12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, 12*z(56)^9, -12*z(56)^19, -12*z(56)^3, 12*z(56)^25, -12*z(56)^25, 12*z(56)^3, 12*z(56)^19, -12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, -12*z(56)^23, 12*z(56)^5, 12*z(56)^17, -12*z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^3, z(56)^25, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^15, -1*z(56)^13, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^25, -12*z(56)^3, 12*z(56)^19, -12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, -12*z(56)^23, 12*z(56)^5, -12*z(56)^17, 12*z(56)^11, -12*z(56)^11, 12*z(56)^17, -12*z(56)^5, 12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, 12*z(56)^9, -12*z(56)^19, 12*z(56)^3, -12*z(56)^25, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, -1*z(56)^17, z(56)^11, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27, z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56), z(56)^27, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^3, 12*z(56)^25, -12*z(56)^9, 12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), 12*z(56)^5, -12*z(56)^23, 12*z(56)^11, -12*z(56)^17, 12*z(56)^17, -12*z(56)^11, 12*z(56)^23, -12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, -12*z(56)^19, 12*z(56)^9, -12*z(56)^25, 12*z(56)^3, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, z(56)^11, -1*z(56)^17, z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56), -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^27, -1*z(56), -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^25, 12*z(56)^3, -12*z(56)^19, 12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, 12*z(56)^23, -12*z(56)^5, 12*z(56)^17, -12*z(56)^11, 12*z(56)^11, -12*z(56)^17, 12*z(56)^5, -12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, -12*z(56)^9, 12*z(56)^19, -12*z(56)^3, 12*z(56)^25, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, z(56)^17, -1*z(56)^11, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56), -1*z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^3, -12*z(56)^25, 12*z(56)^9, -12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), -12*z(56)^5, 12*z(56)^23, -12*z(56)^11, 12*z(56)^17, -12*z(56)^17, 12*z(56)^11, -12*z(56)^23, 12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, 12*z(56)^19, -12*z(56)^9, 12*z(56)^25, -12*z(56)^3, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, -1*z(56)^11, z(56)^17, -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56), z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^27, z(56), z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^9, -12*z(56)^19, 12*z(56)^27, -12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, -12*z(56)^15, 12*z(56)^13, 12*z(56)^5, -12*z(56)^23, 12*z(56)^23, -12*z(56)^5, -12*z(56)^13, 12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, 12*z(56), -12*z(56)^27, 12*z(56)^19, -12*z(56)^9, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), z(56)^5, -1*z(56)^23, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^19, 12*z(56)^9, -12*z(56), 12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, 12*z(56)^13, -12*z(56)^15, -12*z(56)^23, 12*z(56)^5, -12*z(56)^5, 12*z(56)^23, 12*z(56)^15, -12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, -12*z(56)^27, 12*z(56), -12*z(56)^9, 12*z(56)^19, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, -1*z(56)^23, z(56)^5, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^3, -1*z(56)^25, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^9, 12*z(56)^19, -12*z(56)^27, 12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, 12*z(56)^15, -12*z(56)^13, -12*z(56)^5, 12*z(56)^23, -12*z(56)^23, 12*z(56)^5, 12*z(56)^13, -12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, -12*z(56), 12*z(56)^27, -12*z(56)^19, 12*z(56)^9, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), -1*z(56)^5, z(56)^23, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^25, -1*z(56)^3, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^19, -12*z(56)^9, 12*z(56), -12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, -12*z(56)^13, 12*z(56)^15, 12*z(56)^23, -12*z(56)^5, 12*z(56)^5, -12*z(56)^23, -12*z(56)^15, 12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, 12*z(56)^27, -12*z(56), 12*z(56)^9, -12*z(56)^19, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, z(56)^23, -1*z(56)^5, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^3, z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^5, 12*z(56)^23, -12*z(56)^15, 12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, 12*z(56)^27, -12*z(56), -12*z(56)^9, 12*z(56)^19, -12*z(56)^19, 12*z(56)^9, 12*z(56), -12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, -12*z(56)^13, 12*z(56)^15, -12*z(56)^23, 12*z(56)^5, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^9, z(56)^19, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^17, z(56)^11, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^23, -12*z(56)^5, 12*z(56)^13, -12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, -12*z(56), 12*z(56)^27, 12*z(56)^19, -12*z(56)^9, 12*z(56)^9, -12*z(56)^19, -12*z(56)^27, 12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, 12*z(56)^15, -12*z(56)^13, 12*z(56)^5, -12*z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^19, -1*z(56)^9, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^11, -1*z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^5, -12*z(56)^23, 12*z(56)^15, -12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, -12*z(56)^27, 12*z(56), 12*z(56)^9, -12*z(56)^19, 12*z(56)^19, -12*z(56)^9, -12*z(56), 12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, 12*z(56)^13, -12*z(56)^15, 12*z(56)^23, -12*z(56)^5, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^9, -1*z(56)^19, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^17, -1*z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^23, 12*z(56)^5, -12*z(56)^13, 12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, 12*z(56), -12*z(56)^27, -12*z(56)^19, 12*z(56)^9, -12*z(56)^9, 12*z(56)^19, 12*z(56)^27, -12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, -12*z(56)^15, 12*z(56)^13, -12*z(56)^5, 12*z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^19, z(56)^9, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^11, z(56)^17, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^13, 12*z(56)^15, 12*z(56)^11, -12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, 12*z(56)^3, -12*z(56)^25, -12*z(56), 12*z(56)^27, -12*z(56)^27, 12*z(56), 12*z(56)^25, -12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, 12*z(56)^17, -12*z(56)^11, -12*z(56)^15, 12*z(56)^13, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56), z(56)^27, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^5, -1*z(56)^23, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^15, -12*z(56)^13, -12*z(56)^17, 12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, -12*z(56)^25, 12*z(56)^3, 12*z(56)^27, -12*z(56), 12*z(56), -12*z(56)^27, -12*z(56)^3, 12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, -12*z(56)^11, 12*z(56)^17, 12*z(56)^13, -12*z(56)^15, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^27, -1*z(56), -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^23, z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^13, -12*z(56)^15, -12*z(56)^11, 12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, -12*z(56)^3, 12*z(56)^25, 12*z(56), -12*z(56)^27, 12*z(56)^27, -12*z(56), -12*z(56)^25, 12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, -12*z(56)^17, 12*z(56)^11, 12*z(56)^15, -12*z(56)^13, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56), -1*z(56)^27, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^5, z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^15, 12*z(56)^13, 12*z(56)^17, -12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, 12*z(56)^25, -12*z(56)^3, -12*z(56)^27, 12*z(56), -12*z(56), 12*z(56)^27, 12*z(56)^3, -12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, 12*z(56)^11, -12*z(56)^17, -12*z(56)^13, 12*z(56)^15, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^27, z(56), z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^23, -1*z(56)^5, -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56), -12*z(56)^27, 12*z(56)^3, -12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, 12*z(56)^11, -12*z(56)^17, 12*z(56)^13, -12*z(56)^15, 12*z(56)^15, -12*z(56)^13, 12*z(56)^17, -12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, 12*z(56)^25, -12*z(56)^3, 12*z(56)^27, -12*z(56), -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^13, -1*z(56)^15, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^9, z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^27, 12*z(56), -12*z(56)^25, 12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, -12*z(56)^17, 12*z(56)^11, -12*z(56)^15, 12*z(56)^13, -12*z(56)^13, 12*z(56)^15, -12*z(56)^11, 12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, -12*z(56)^3, 12*z(56)^25, -12*z(56), 12*z(56)^27, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^15, z(56)^13, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^19, -1*z(56)^9, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56), 12*z(56)^27, -12*z(56)^3, 12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, -12*z(56)^11, 12*z(56)^17, -12*z(56)^13, 12*z(56)^15, -12*z(56)^15, 12*z(56)^13, -12*z(56)^17, 12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, -12*z(56)^25, 12*z(56)^3, -12*z(56)^27, 12*z(56), z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^13, z(56)^15, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^9, -1*z(56)^19, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^27, -12*z(56), 12*z(56)^25, -12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, 12*z(56)^17, -12*z(56)^11, 12*z(56)^15, -12*z(56)^13, 12*z(56)^13, -12*z(56)^15, 12*z(56)^11, -12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, 12*z(56)^3, -12*z(56)^25, 12*z(56), -12*z(56)^27, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^15, -1*z(56)^13, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^19, z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^17, -12*z(56)^11, -12*z(56)^23, 12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, 12*z(56)^19, -12*z(56)^9, -12*z(56)^25, 12*z(56)^3, -12*z(56)^3, 12*z(56)^25, 12*z(56)^9, -12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), -12*z(56)^5, 12*z(56)^23, 12*z(56)^11, -12*z(56)^17, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^25, z(56)^3, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^13, -1*z(56)^15, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^11, 12*z(56)^17, 12*z(56)^5, -12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, -12*z(56)^9, 12*z(56)^19, 12*z(56)^3, -12*z(56)^25, 12*z(56)^25, -12*z(56)^3, -12*z(56)^19, 12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, 12*z(56)^23, -12*z(56)^5, -12*z(56)^17, 12*z(56)^11, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^3, -1*z(56)^25, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^15, z(56)^13, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^17, 12*z(56)^11, 12*z(56)^23, -12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, -12*z(56)^19, 12*z(56)^9, 12*z(56)^25, -12*z(56)^3, 12*z(56)^3, -12*z(56)^25, -12*z(56)^9, 12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), 12*z(56)^5, -12*z(56)^23, -12*z(56)^11, 12*z(56)^17, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56)^25, -1*z(56)^3, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^13, z(56)^15, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^11, -12*z(56)^17, -12*z(56)^5, 12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, 12*z(56)^9, -12*z(56)^19, -12*z(56)^3, 12*z(56)^25, -12*z(56)^25, 12*z(56)^3, 12*z(56)^19, -12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, -12*z(56)^23, 12*z(56)^5, 12*z(56)^17, -12*z(56)^11, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^3, z(56)^25, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^15, -1*z(56)^13, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^25, -12*z(56)^3, 12*z(56)^19, -12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, -12*z(56)^23, 12*z(56)^5, -12*z(56)^17, 12*z(56)^11, -12*z(56)^11, 12*z(56)^17, -12*z(56)^5, 12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, 12*z(56)^9, -12*z(56)^19, 12*z(56)^3, -12*z(56)^25, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, -1*z(56)^17, z(56)^11, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27, z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56), z(56)^27, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^3, 12*z(56)^25, -12*z(56)^9, 12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), 12*z(56)^5, -12*z(56)^23, 12*z(56)^11, -12*z(56)^17, 12*z(56)^17, -12*z(56)^11, 12*z(56)^23, -12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, -12*z(56)^19, 12*z(56)^9, -12*z(56)^25, 12*z(56)^3, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, z(56)^11, -1*z(56)^17, z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56), -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^27, -1*z(56), -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^25, 12*z(56)^3, -12*z(56)^19, 12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, 12*z(56)^23, -12*z(56)^5, 12*z(56)^17, -12*z(56)^11, 12*z(56)^11, -12*z(56)^17, 12*z(56)^5, -12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, -12*z(56)^9, 12*z(56)^19, -12*z(56)^3, 12*z(56)^25, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, z(56)^17, -1*z(56)^11, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56), -1*z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^3, -12*z(56)^25, 12*z(56)^9, -12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), -12*z(56)^5, 12*z(56)^23, -12*z(56)^11, 12*z(56)^17, -12*z(56)^17, 12*z(56)^11, -12*z(56)^23, 12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, 12*z(56)^19, -12*z(56)^9, 12*z(56)^25, -12*z(56)^3, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, -1*z(56)^11, z(56)^17, -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56), z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^27, z(56), z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^9, -12*z(56)^19, 12*z(56)^27, -12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, -12*z(56)^15, 12*z(56)^13, 12*z(56)^5, -12*z(56)^23, 12*z(56)^23, -12*z(56)^5, -12*z(56)^13, 12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, 12*z(56), -12*z(56)^27, 12*z(56)^19, -12*z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), z(56)^5, -1*z(56)^23, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^19, 12*z(56)^9, -12*z(56), 12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, 12*z(56)^13, -12*z(56)^15, -12*z(56)^23, 12*z(56)^5, -12*z(56)^5, 12*z(56)^23, 12*z(56)^15, -12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, -12*z(56)^27, 12*z(56), -12*z(56)^9, 12*z(56)^19, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, -1*z(56)^23, z(56)^5, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^3, -1*z(56)^25, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^18, -12*z(56)^10, -12*z(56)^26, 12*z(56)^2, -12*z(56)^6, 12*z(56)^22, -12*z(56)^22, 12*z(56)^6, -12*z(56)^2, 12*z(56)^26, 12*z(56)^10, -12*z(56)^18, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^9, 12*z(56)^19, -12*z(56)^27, 12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, 12*z(56)^15, -12*z(56)^13, -12*z(56)^5, 12*z(56)^23, -12*z(56)^23, 12*z(56)^5, 12*z(56)^13, -12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, -12*z(56), 12*z(56)^27, -12*z(56)^19, 12*z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), -1*z(56)^5, z(56)^23, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^25, -1*z(56)^3, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^10, 12*z(56)^18, 12*z(56)^2, -12*z(56)^26, 12*z(56)^22, -12*z(56)^6, 12*z(56)^6, -12*z(56)^22, 12*z(56)^26, -12*z(56)^2, -12*z(56)^18, 12*z(56)^10, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^19, -12*z(56)^9, 12*z(56), -12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, -12*z(56)^13, 12*z(56)^15, 12*z(56)^23, -12*z(56)^5, 12*z(56)^5, -12*z(56)^23, -12*z(56)^15, 12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, 12*z(56)^27, -12*z(56), 12*z(56)^9, -12*z(56)^19, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, z(56)^23, -1*z(56)^5, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^3, z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^5, 12*z(56)^23, -12*z(56)^15, 12*z(56)^13, -12*z(56)^25, 12*z(56)^3, 12*z(56)^17, -12*z(56)^11, 12*z(56)^27, -12*z(56), -12*z(56)^9, 12*z(56)^19, -12*z(56)^19, 12*z(56)^9, 12*z(56), -12*z(56)^27, 12*z(56)^11, -12*z(56)^17, -12*z(56)^3, 12*z(56)^25, -12*z(56)^13, 12*z(56)^15, -12*z(56)^23, 12*z(56)^5, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^9, z(56)^19, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^17, z(56)^11, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^23, -12*z(56)^5, 12*z(56)^13, -12*z(56)^15, 12*z(56)^3, -12*z(56)^25, -12*z(56)^11, 12*z(56)^17, -12*z(56), 12*z(56)^27, 12*z(56)^19, -12*z(56)^9, 12*z(56)^9, -12*z(56)^19, -12*z(56)^27, 12*z(56), -12*z(56)^17, 12*z(56)^11, 12*z(56)^25, -12*z(56)^3, 12*z(56)^15, -12*z(56)^13, 12*z(56)^5, -12*z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^19, -1*z(56)^9, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^11, -1*z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^24, -12*z(56)^4, -12*z(56)^20, 12*z(56)^8, 12*z(56)^16, -12*z(56)^12, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1-z(56)^8, -1+z(56)^20, -1-z(56)^16, -1+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^12, -12*z(56)^16, -12*z(56)^8, 12*z(56)^20, 12*z(56)^4, -12*z(56)^24, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1-z(56)^20, 1+z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^10, -12*z(56)^18, -12*z(56)^2, 12*z(56)^26, -12*z(56)^22, 12*z(56)^6, -12*z(56)^6, 12*z(56)^22, -12*z(56)^26, 12*z(56)^2, 12*z(56)^18, -12*z(56)^10, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^5, -12*z(56)^23, 12*z(56)^15, -12*z(56)^13, 12*z(56)^25, -12*z(56)^3, -12*z(56)^17, 12*z(56)^11, -12*z(56)^27, 12*z(56), 12*z(56)^9, -12*z(56)^19, 12*z(56)^19, -12*z(56)^9, -12*z(56), 12*z(56)^27, -12*z(56)^11, 12*z(56)^17, 12*z(56)^3, -12*z(56)^25, 12*z(56)^13, -12*z(56)^15, 12*z(56)^23, -12*z(56)^5, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^16, -1*z(56)^12, -1*z(56)^20, z(56)^8, z(56)^24, -1*z(56)^4, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^9, -1*z(56)^19, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^17, -1*z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^4, 12*z(56)^24, 12*z(56)^8, -12*z(56)^20, -12*z(56)^12, 12*z(56)^16, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -1+z(56)^12, -1-z(56)^16, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^16, 12*z(56)^12, 12*z(56)^20, -12*z(56)^8, -12*z(56)^24, 12*z(56)^4, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^8-z(56)^12, z(56)^16-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1+z(56)^16, 1-z(56)^12, 1+z(56)^8, 1-z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^18, 12*z(56)^10, 12*z(56)^26, -12*z(56)^2, 12*z(56)^6, -12*z(56)^22, 12*z(56)^22, -12*z(56)^6, 12*z(56)^2, -12*z(56)^26, -12*z(56)^10, 12*z(56)^18, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^23, 12*z(56)^5, -12*z(56)^13, 12*z(56)^15, -12*z(56)^3, 12*z(56)^25, 12*z(56)^11, -12*z(56)^17, 12*z(56), -12*z(56)^27, -12*z(56)^19, 12*z(56)^9, -12*z(56)^9, 12*z(56)^19, 12*z(56)^27, -12*z(56), 12*z(56)^17, -12*z(56)^11, -12*z(56)^25, 12*z(56)^3, -12*z(56)^15, 12*z(56)^13, -12*z(56)^5, 12*z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^12, z(56)^16, z(56)^8, -1*z(56)^20, -1*z(56)^4, z(56)^24, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^19, z(56)^9, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^11, z(56)^17, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^13, 12*z(56)^15, 12*z(56)^11, -12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, 12*z(56)^3, -12*z(56)^25, -12*z(56), 12*z(56)^27, -12*z(56)^27, 12*z(56), 12*z(56)^25, -12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, 12*z(56)^17, -12*z(56)^11, -12*z(56)^15, 12*z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56), z(56)^27, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^5, -1*z(56)^23, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^15, -12*z(56)^13, -12*z(56)^17, 12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, -12*z(56)^25, 12*z(56)^3, 12*z(56)^27, -12*z(56), 12*z(56), -12*z(56)^27, -12*z(56)^3, 12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, -12*z(56)^11, 12*z(56)^17, 12*z(56)^13, -12*z(56)^15, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^27, -1*z(56), -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^23, z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^26, -12*z(56)^2, 12*z(56)^22, -12*z(56)^6, 12*z(56)^18, -12*z(56)^10, 12*z(56)^10, -12*z(56)^18, 12*z(56)^6, -12*z(56)^22, 12*z(56)^2, -12*z(56)^26, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^13, -12*z(56)^15, -12*z(56)^11, 12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, -12*z(56)^3, 12*z(56)^25, 12*z(56), -12*z(56)^27, 12*z(56)^27, -12*z(56), -12*z(56)^25, 12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, -12*z(56)^17, 12*z(56)^11, 12*z(56)^15, -12*z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56), -1*z(56)^27, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^5, z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^2, 12*z(56)^26, -12*z(56)^6, 12*z(56)^22, -12*z(56)^10, 12*z(56)^18, -12*z(56)^18, 12*z(56)^10, -12*z(56)^22, 12*z(56)^6, -12*z(56)^26, 12*z(56)^2, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^15, 12*z(56)^13, 12*z(56)^17, -12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, 12*z(56)^25, -12*z(56)^3, -12*z(56)^27, 12*z(56), -12*z(56), 12*z(56)^27, 12*z(56)^3, -12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, 12*z(56)^11, -12*z(56)^17, -12*z(56)^13, 12*z(56)^15, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^27, z(56), z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^23, -1*z(56)^5, -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56), -12*z(56)^27, 12*z(56)^3, -12*z(56)^25, 12*z(56)^5, -12*z(56)^23, 12*z(56)^9, -12*z(56)^19, 12*z(56)^11, -12*z(56)^17, 12*z(56)^13, -12*z(56)^15, 12*z(56)^15, -12*z(56)^13, 12*z(56)^17, -12*z(56)^11, 12*z(56)^19, -12*z(56)^9, 12*z(56)^23, -12*z(56)^5, 12*z(56)^25, -12*z(56)^3, 12*z(56)^27, -12*z(56), z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^13, -1*z(56)^15, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^9, z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^27, 12*z(56), -12*z(56)^25, 12*z(56)^3, -12*z(56)^23, 12*z(56)^5, -12*z(56)^19, 12*z(56)^9, -12*z(56)^17, 12*z(56)^11, -12*z(56)^15, 12*z(56)^13, -12*z(56)^13, 12*z(56)^15, -12*z(56)^11, 12*z(56)^17, -12*z(56)^9, 12*z(56)^19, -12*z(56)^5, 12*z(56)^23, -12*z(56)^3, 12*z(56)^25, -12*z(56), 12*z(56)^27, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^15, z(56)^13, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^19, -1*z(56)^9, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^16, -12*z(56)^12, -12*z(56)^4, 12*z(56)^24, -12*z(56)^20, 12*z(56)^8, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1+z(56)^20, -1-z(56)^8, -1-z(56)^16, -1+z(56)^12, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^8, 12*z(56)^20, -12*z(56)^24, 12*z(56)^4, 12*z(56)^12, -12*z(56)^16, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^12, 1+z(56)^16, 1+z(56)^8, 1-z(56)^20, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^2, -12*z(56)^26, 12*z(56)^6, -12*z(56)^22, 12*z(56)^10, -12*z(56)^18, 12*z(56)^18, -12*z(56)^10, 12*z(56)^22, -12*z(56)^6, 12*z(56)^26, -12*z(56)^2, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^6-z(56)^18, z(56)^10-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^14-z(56)^18, z(56)^10-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56), 12*z(56)^27, -12*z(56)^3, 12*z(56)^25, -12*z(56)^5, 12*z(56)^23, -12*z(56)^9, 12*z(56)^19, -12*z(56)^11, 12*z(56)^17, -12*z(56)^13, 12*z(56)^15, -12*z(56)^15, 12*z(56)^13, -12*z(56)^17, 12*z(56)^11, -12*z(56)^19, 12*z(56)^9, -12*z(56)^23, 12*z(56)^5, -12*z(56)^25, 12*z(56)^3, -12*z(56)^27, 12*z(56), -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^20, z(56)^8, -1*z(56)^4, z(56)^24, z(56)^16, -1*z(56)^12, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^13, z(56)^15, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^9, -1*z(56)^19, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^12, 12*z(56)^16, 12*z(56)^24, -12*z(56)^4, 12*z(56)^8, -12*z(56)^20, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4+z(56)^-4, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1-z(56)^8, -1+z(56)^20, -1+z(56)^12, -1-z(56)^16, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^20, -12*z(56)^8, 12*z(56)^4, -12*z(56)^24, -12*z(56)^16, 12*z(56)^12, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, 1+z(56)^16, 1-z(56)^12, 1-z(56)^20, 1+z(56)^8, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^26, 12*z(56)^2, -12*z(56)^22, 12*z(56)^6, -12*z(56)^18, 12*z(56)^10, -12*z(56)^10, 12*z(56)^18, -12*z(56)^6, 12*z(56)^22, -12*z(56)^2, 12*z(56)^26, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^10-z(56)^22, z(56)^6-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^10-z(56)^14, z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^27, -12*z(56), 12*z(56)^25, -12*z(56)^3, 12*z(56)^23, -12*z(56)^5, 12*z(56)^19, -12*z(56)^9, 12*z(56)^17, -12*z(56)^11, 12*z(56)^15, -12*z(56)^13, 12*z(56)^13, -12*z(56)^15, 12*z(56)^11, -12*z(56)^17, 12*z(56)^9, -12*z(56)^19, 12*z(56)^5, -12*z(56)^23, 12*z(56)^3, -12*z(56)^25, 12*z(56), -12*z(56)^27, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^8, -1*z(56)^20, z(56)^24, -1*z(56)^4, -1*z(56)^12, z(56)^16, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^15, -1*z(56)^13, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^19, z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^17, -12*z(56)^11, -12*z(56)^23, 12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, 12*z(56)^19, -12*z(56)^9, -12*z(56)^25, 12*z(56)^3, -12*z(56)^3, 12*z(56)^25, 12*z(56)^9, -12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), -12*z(56)^5, 12*z(56)^23, 12*z(56)^11, -12*z(56)^17, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^25, z(56)^3, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^13, -1*z(56)^15, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^11, 12*z(56)^17, 12*z(56)^5, -12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, -12*z(56)^9, 12*z(56)^19, 12*z(56)^3, -12*z(56)^25, 12*z(56)^25, -12*z(56)^3, -12*z(56)^19, 12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, 12*z(56)^23, -12*z(56)^5, -12*z(56)^17, 12*z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^3, -1*z(56)^25, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^15, z(56)^13, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^6, 12*z(56)^22, -12*z(56)^18, 12*z(56)^10, 12*z(56)^2, -12*z(56)^26, 12*z(56)^26, -12*z(56)^2, -12*z(56)^10, 12*z(56)^18, -12*z(56)^22, 12*z(56)^6, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^17, 12*z(56)^11, 12*z(56)^23, -12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, -12*z(56)^19, 12*z(56)^9, 12*z(56)^25, -12*z(56)^3, 12*z(56)^3, -12*z(56)^25, -12*z(56)^9, 12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), 12*z(56)^5, -12*z(56)^23, -12*z(56)^11, 12*z(56)^17, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56)^25, -1*z(56)^3, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^13, z(56)^15, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^22, -12*z(56)^6, 12*z(56)^10, -12*z(56)^18, -12*z(56)^26, 12*z(56)^2, -12*z(56)^2, 12*z(56)^26, 12*z(56)^18, -12*z(56)^10, 12*z(56)^6, -12*z(56)^22, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^14-z(56)^18, z(56)^10-z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^11, -12*z(56)^17, -12*z(56)^5, 12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, 12*z(56)^9, -12*z(56)^19, -12*z(56)^3, 12*z(56)^25, -12*z(56)^25, 12*z(56)^3, 12*z(56)^19, -12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, -12*z(56)^23, 12*z(56)^5, 12*z(56)^17, -12*z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)^5-z(56)^17, z(56)^11-z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^7-z(56)^19, z(56)^9-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^3, z(56)^25, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^15, -1*z(56)^13, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56)])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, 12*z(56)^21, -12*z(56)^7, 12*z(56)^7, -12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 12*z(56)^25, -12*z(56)^3, 12*z(56)^19, -12*z(56)^9, 12*z(56)^13, -12*z(56)^15, 12*z(56), -12*z(56)^27, -12*z(56)^23, 12*z(56)^5, -12*z(56)^17, 12*z(56)^11, -12*z(56)^11, 12*z(56)^17, -12*z(56)^5, 12*z(56)^23, 12*z(56)^27, -12*z(56), 12*z(56)^15, -12*z(56)^13, 12*z(56)^9, -12*z(56)^19, 12*z(56)^3, -12*z(56)^25, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^5-z(56)^9, z(56)^19-z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^15-z(56)^19, z(56)^9-z(56)^13, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, z(56)^9-z(56)^21, z(56)^7-z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, -1*z(56)^17, z(56)^11, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27, z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56), z(56)^27, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, -12*z(56)^7, 12*z(56)^21, -12*z(56)^21, 12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -12*z(56)^3, 12*z(56)^25, -12*z(56)^9, 12*z(56)^19, -12*z(56)^15, 12*z(56)^13, -12*z(56)^27, 12*z(56), 12*z(56)^5, -12*z(56)^23, 12*z(56)^11, -12*z(56)^17, 12*z(56)^17, -12*z(56)^11, 12*z(56)^23, -12*z(56)^5, -12*z(56), 12*z(56)^27, -12*z(56)^13, 12*z(56)^15, -12*z(56)^19, 12*z(56)^9, -12*z(56)^25, 12*z(56)^3, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^19-z(56)^23, z(56)^5-z(56)^9, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, z(56)^13-z(56)^17, z(56)^11-z(56)^15, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^7-z(56)^19, z(56)^9-z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, z(56)^11, -1*z(56)^17, z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56), -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^27, -1*z(56), -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13])
append!(irr_61152_a, [12, -12, 0, 0, -12*z(56)^14, 12*z(56)^14, 0, 0, 0, 0, 12*z(56)^8, -12*z(56)^20, 12*z(56)^16, -12*z(56)^12, 12*z(56)^24, -12*z(56)^4, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^4-z(56)^8, -1*z(56)^8-z(56)^16, z(56)^12+z(56)^20, z(56)^4+z(56)^12, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, z(56)^4+z(56)^20, -1*z(56)^8+z(56)^12, -1*z(56)^16+z(56)^20, -1+z(56)^12, -1-z(56)^16, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^4, -1-z(56)^8, -1+z(56)^20, -12*z(56)^21, 12*z(56)^7, -12*z(56)^7, 12*z(56)^21, 0, 0, 0, 0, 0, 0, -1, -1, 12*z(56)^4, -12*z(56)^24, 12*z(56)^12, -12*z(56)^16, 12*z(56)^20, -12*z(56)^8, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, -1*z(56)^12-z(56)^20, z(56)^8+z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^16, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, z(56)^16-z(56)^20, z(56)^8-z(56)^12, -1*z(56)^4-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, -1*z(56)^4-z(56)^12, 1-z(56)^20, 1+z(56)^8, 1-z(56)^4, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1+z(56)^16, 1-z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, -12*z(56)^22, 12*z(56)^6, -12*z(56)^10, 12*z(56)^18, 12*z(56)^26, -12*z(56)^2, 12*z(56)^2, -12*z(56)^26, -12*z(56)^18, 12*z(56)^10, -12*z(56)^6, 12*z(56)^22, -1*z(56)^6-z(56)^22, z(56)^6+z(56)^22, -1*z(56)^10-z(56)^18, z(56)^10+z(56)^18, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, z(56)^2-z(56)^22, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^22, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^2+z(56)^18, z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^10-z(56)^22, z(56)^6-z(56)^18, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, -1*z(56)^2+z(56)^6, z(56)^2-z(56)^6, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, z(56)^2+z(56)^10, -1*z(56)^6+z(56)^18, -1*z(56)^10+z(56)^22, z(56)^10-z(56)^14, z(56)^14-z(56)^18, -1*z(56)^2+z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^14-z(56)^22, z(56)^6+z(56)^14, -1*z(56)^6-z(56)^14, z(56)^14+z(56)^22, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, z(56)^2-z(56)^14, -1*z(56)^14+z(56)^18, -1*z(56)^10+z(56)^14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -12*z(56)^25, 12*z(56)^3, -12*z(56)^19, 12*z(56)^9, -12*z(56)^13, 12*z(56)^15, -12*z(56), 12*z(56)^27, 12*z(56)^23, -12*z(56)^5, 12*z(56)^17, -12*z(56)^11, 12*z(56)^11, -12*z(56)^17, 12*z(56)^5, -12*z(56)^23, -12*z(56)^27, 12*z(56), -12*z(56)^15, 12*z(56)^13, -12*z(56)^9, 12*z(56)^19, -12*z(56)^3, 12*z(56)^25, z(56)^3+z(56)^11, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, -1*z(56)^5+z(56)^9, -1*z(56)^19+z(56)^23, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, z(56)-z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3-z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, z(56)^19-z(56)^23, z(56)^5-z(56)^9, z(56)^3+z(56)^19, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)+z(56)^9, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, -1*z(56)^11+z(56)^15, -1*z(56)^13+z(56)^17, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^5-z(56)^13, z(56)^15+z(56)^23, -1*z(56)^11+z(56)^23, -1*z(56)^5+z(56)^17, z(56)^5-z(56)^17, z(56)^11-z(56)^23, -1*z(56)^15-z(56)^23, z(56)^5+z(56)^13, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^13-z(56)^17, z(56)^11-z(56)^15, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)-z(56)^9, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3-z(56)^19, z(56)^11+z(56)^19, -1*z(56)^9-z(56)^17, z(56)-z(56)^5, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)+z(56)^17, z(56)^3-z(56)^15, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^9-z(56)^13, z(56)^15-z(56)^19, -1*z(56)^3+z(56)^23, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^3-z(56)^23, -1*z(56)^15+z(56)^19, -1*z(56)^9+z(56)^13, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^15, -1*z(56)-z(56)^17, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)+z(56)^5, z(56)^9+z(56)^17, -1*z(56)^11-z(56)^19, z(56)^7-z(56)^19, z(56)^9-z(56)^21, -1*z(56)+z(56)^21, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)^7+z(56)^11, -1*z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, z(56)^13+z(56)^21, -1*z(56)^7-z(56)^15, -1*z(56)^7-z(56)^23, z(56)^5+z(56)^21, -1*z(56)^5-z(56)^21, z(56)^7+z(56)^23, z(56)^7+z(56)^15, -1*z(56)^13-z(56)^21, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^3-z(56)^7, z(56)^17-z(56)^21, z(56)^7-z(56)^11, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^21, -1*z(56)^9+z(56)^21, -1*z(56)^7+z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^24, -1*z(56)^4, z(56)^16, -1*z(56)^12, z(56)^8, -1*z(56)^20, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, z(56)^17, -1*z(56)^11, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56), -1*z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15])
append!(irr_61152_a, [12, -12, 0, 0, 12*z(56)^14, -12*z(56)^14, 0, 0, 0, 0, -12*z(56)^20, 12*z(56)^8, -12*z(56)^12, 12*z(56)^16, -12*z(56)^4, 12*z(56)^24, z(56)^4+z(56)^-4, -1*z(56)^8-z(56)^-8, z(56)^12+z(56)^-12, z(56)^4-z(56)^16, 1-z(56)^4+z(56)^8+z(56)^16-z(56)^20, z(56)^4-z(56)^8, 1-z(56)^4+z(56)^8-z(56)^12+z(56)^16, z(56)^12+z(56)^20, -1*z(56)^8-z(56)^16, 1-z(56)^4+z(56)^8-z(56)^12-z(56)^20, z(56)^4+z(56)^12, z(56)^4+z(56)^20, 1-z(56)^4-z(56)^12+z(56)^16-z(56)^20, -1*z(56)^16+z(56)^20, -1*z(56)^8+z(56)^12, -1-z(56)^16, -1+z(56)^12, -1+z(56)^4, -1*z(56)^4+z(56)^8-z(56)^12+z(56)^16-z(56)^20, -1+z(56)^20, -1-z(56)^8, 12*z(56)^7, -12*z(56)^21, 12*z(56)^21, -12*z(56)^7, 0, 0, 0, 0, 0, 0, -1, -1, -12*z(56)^24, 12*z(56)^4, -12*z(56)^16, 12*z(56)^12, -12*z(56)^8, 12*z(56)^20, -1*z(56)^12-z(56)^-12, z(56)^8+z(56)^-8, -1*z(56)^4-z(56)^-4, z(56)^8+z(56)^16, -1*z(56)^12-z(56)^20, -1+z(56)^4-z(56)^8+z(56)^12-z(56)^16, -1*z(56)^4+z(56)^8, -1+z(56)^4-z(56)^8-z(56)^16+z(56)^20, -1*z(56)^4+z(56)^16, z(56)^8-z(56)^12, z(56)^16-z(56)^20, -1+z(56)^4+z(56)^12-z(56)^16+z(56)^20, -1*z(56)^4-z(56)^20, -1*z(56)^4-z(56)^12, -1+z(56)^4-z(56)^8+z(56)^12+z(56)^20, 1+z(56)^8, 1-z(56)^20, z(56)^4-z(56)^8+z(56)^12-z(56)^16+z(56)^20, 1-z(56)^4, 1-z(56)^12, 1+z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 12*z(56)^6, -12*z(56)^22, 12*z(56)^18, -12*z(56)^10, -12*z(56)^2, 12*z(56)^26, -12*z(56)^26, 12*z(56)^2, 12*z(56)^10, -12*z(56)^18, 12*z(56)^22, -12*z(56)^6, z(56)^6+z(56)^22, -1*z(56)^6-z(56)^22, z(56)^10+z(56)^18, -1*z(56)^10-z(56)^18, -1*z(56)^6+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^18+z(56)^22, -1*z(56)^6+z(56)^10, -1*z(56)^2+z(56)^6+z(56)^14-z(56)^18+z(56)^22, -1*z(56)^2-z(56)^18, z(56)^2+z(56)^10-z(56)^14+z(56)^18-z(56)^22, z(56)^2-z(56)^22, -1*z(56)^2+z(56)^22, -1*z(56)^2-z(56)^10+z(56)^14-z(56)^18+z(56)^22, z(56)^2+z(56)^18, z(56)^2-z(56)^6-z(56)^14+z(56)^18-z(56)^22, z(56)^6-z(56)^10, z(56)^18-z(56)^22, z(56)^6-z(56)^18, z(56)^10-z(56)^22, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14+z(56)^22, -1*z(56)^2-z(56)^10, -1*z(56)^2+z(56)^6, -1*z(56)^2+z(56)^6-z(56)^10+z(56)^14-z(56)^18, z(56)^2-z(56)^6+z(56)^10-z(56)^14+z(56)^18, z(56)^2-z(56)^6, z(56)^2+z(56)^10, z(56)^2-z(56)^6+z(56)^10-z(56)^14-z(56)^22, -1*z(56)^10+z(56)^22, -1*z(56)^6+z(56)^18, z(56)^14-z(56)^18, z(56)^10-z(56)^14, -1*z(56)^2+z(56)^6-z(56)^10-z(56)^18+z(56)^22, -1*z(56)^2+z(56)^14, z(56)^6+z(56)^14, -1*z(56)^14-z(56)^22, z(56)^14+z(56)^22, -1*z(56)^6-z(56)^14, z(56)^2-z(56)^14, z(56)^2-z(56)^6+z(56)^10+z(56)^18-z(56)^22, -1*z(56)^10+z(56)^14, -1*z(56)^14+z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 12*z(56)^3, -12*z(56)^25, 12*z(56)^9, -12*z(56)^19, 12*z(56)^15, -12*z(56)^13, 12*z(56)^27, -12*z(56), -12*z(56)^5, 12*z(56)^23, -12*z(56)^11, 12*z(56)^17, -12*z(56)^17, 12*z(56)^11, -12*z(56)^23, 12*z(56)^5, 12*z(56), -12*z(56)^27, 12*z(56)^13, -12*z(56)^15, 12*z(56)^19, -12*z(56)^9, 12*z(56)^25, -12*z(56)^3, z(56)-z(56)^5+z(56)^9-z(56)^13-z(56)^21, z(56)^3+z(56)^11, -1*z(56)^19+z(56)^23, -1*z(56)^5+z(56)^9, z(56)-z(56)^13, z(56)^3-z(56)^7+z(56)^11+z(56)^19-z(56)^23, -1*z(56)+z(56)^13, -1*z(56)^3+z(56)^7-z(56)^11-z(56)^19+z(56)^23, -1*z(56)+z(56)^5-z(56)^9+z(56)^13+z(56)^21, -1*z(56)^3-z(56)^11, z(56)^5-z(56)^9, z(56)^19-z(56)^23, z(56)-z(56)^5-z(56)^13+z(56)^17-z(56)^21, z(56)^3+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15-z(56)^23, z(56)+z(56)^9, -1*z(56)^13+z(56)^17, -1*z(56)^11+z(56)^15, -1*z(56)^5+z(56)^9-z(56)^13+z(56)^17-z(56)^21, z(56)^7-z(56)^11+z(56)^15-z(56)^19+z(56)^23, z(56)^15+z(56)^23, -1*z(56)^5-z(56)^13, -1*z(56)^5+z(56)^17, -1*z(56)^11+z(56)^23, z(56)^11-z(56)^23, z(56)^5-z(56)^17, z(56)^5+z(56)^13, -1*z(56)^15-z(56)^23, -1*z(56)^7+z(56)^11-z(56)^15+z(56)^19-z(56)^23, z(56)^5-z(56)^9+z(56)^13-z(56)^17+z(56)^21, z(56)^11-z(56)^15, z(56)^13-z(56)^17, -1*z(56)-z(56)^9, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15+z(56)^23, -1*z(56)^3-z(56)^19, -1*z(56)+z(56)^5+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^9-z(56)^17, z(56)^11+z(56)^19, z(56)^3-z(56)^7+z(56)^11-z(56)^15+z(56)^19, z(56)-z(56)^5, z(56)+z(56)^17, z(56)^3-z(56)^7-z(56)^15+z(56)^19-z(56)^23, z(56)-z(56)^5+z(56)^9+z(56)^17-z(56)^21, z(56)^3-z(56)^15, z(56)^15-z(56)^19, z(56)^9-z(56)^13, -1*z(56)-z(56)^9+z(56)^13-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^23, z(56)^3-z(56)^23, z(56)+z(56)^9-z(56)^13+z(56)^17-z(56)^21, -1*z(56)^9+z(56)^13, -1*z(56)^15+z(56)^19, -1*z(56)^3+z(56)^15, -1*z(56)+z(56)^5-z(56)^9-z(56)^17+z(56)^21, -1*z(56)^3+z(56)^7+z(56)^15-z(56)^19+z(56)^23, -1*z(56)-z(56)^17, -1*z(56)+z(56)^5, -1*z(56)^3+z(56)^7-z(56)^11+z(56)^15-z(56)^19, -1*z(56)^11-z(56)^19, z(56)^9+z(56)^17, z(56)^9-z(56)^21, z(56)^7-z(56)^19, -1*z(56)^3-z(56)^11+z(56)^15-z(56)^19+z(56)^23, -1*z(56)+z(56)^21, -1*z(56)^17+z(56)^21, -1*z(56)^7+z(56)^11, -1*z(56)+z(56)^5-z(56)^9+z(56)^13-z(56)^17, -1*z(56)^3+z(56)^7, -1*z(56)^7-z(56)^15, z(56)^13+z(56)^21, z(56)^5+z(56)^21, -1*z(56)^7-z(56)^23, z(56)^7+z(56)^23, -1*z(56)^5-z(56)^21, -1*z(56)^13-z(56)^21, z(56)^7+z(56)^15, z(56)^3-z(56)^7, z(56)-z(56)^5+z(56)^9-z(56)^13+z(56)^17, z(56)^7-z(56)^11, z(56)^17-z(56)^21, z(56)-z(56)^21, z(56)^3+z(56)^11-z(56)^15+z(56)^19-z(56)^23, -1*z(56)^7+z(56)^19, -1*z(56)^9+z(56)^21, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^4, z(56)^24, -1*z(56)^12, z(56)^16, -1*z(56)^20, z(56)^8, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, -1*z(56)^11, z(56)^17, -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56), z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^27, z(56), z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -13*z(4), 13*z(4), 13*z(4), -13*z(4), z(4), -1*z(4), 1, 1, -1, -1, 0, 0, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), 0, 0, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 13*z(4), -13*z(4), -13*z(4), 13*z(4), -1*z(4), z(4), 1, 1, -1, -1, 0, 0, 13, 13, 13, 13, 13, 13, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), 0, 0, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, -13, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), -13*z(4), 13*z(4), 13*z(4), -13*z(4), -13*z(4), 13*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 0, 0, 0, 0, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 0, 0, 0, 0, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 0, 0, 0, 0, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 0, 0, 0, 0, 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 0, 0, 0, 0, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, 13, 13, 13, 13, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, 0, 0, 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 0, 0, 0, 0, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 0, 0, 0, 0, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-1, -13*z(7), -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-3, -13*z(7)^3, -13*z(7), -13*z(7)^-1, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-1, -13*z(7), -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-3, -13*z(7)^3, -13*z(7), -13*z(7)^-1, -13*z(7)^-2, -13*z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 0, 0, 0, 0, -13*z(7)^-2, -13*z(7)^2, -13*z(7), -13*z(7)^-1, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-1, -13*z(7), -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-2, -13*z(7)^2, -13*z(7), -13*z(7)^-1, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-1, -13*z(7), -13*z(7)^2, -13*z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7)^-2, 13*z(7)^2, 13*z(7), 13*z(7)^-1, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-1, 13*z(7), 13*z(7)^2, 13*z(7)^-2, -1, -1, -1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 0, 0, 0, 0, -13*z(7)^-1, -13*z(7), -13*z(7)^-3, -13*z(7)^3, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^3, -13*z(7)^-3, -13*z(7), -13*z(7)^-1, -13*z(7)^-1, -13*z(7), -13*z(7)^-3, -13*z(7)^3, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^3, -13*z(7)^-3, -13*z(7), -13*z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-1, 13*z(7), 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-3, 13*z(7)^3, 13*z(7), 13*z(7)^-1, 13*z(7)^-2, 13*z(7)^2, -1, -1, -1, -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 0, 0, 0, 0, -13*z(7), -13*z(7)^-1, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^-1, -13*z(7), -13*z(7), -13*z(7)^-1, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^-1, -13*z(7), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7)^-1, 13*z(7), 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-3, 13*z(7)^3, -1, -1, -1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^2, 13*z(7)^-2, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7)^-1, 13*z(7), 13*z(7)^-3, 13*z(7)^3, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^3, 13*z(7)^-3, 13*z(7), 13*z(7)^-1, -1, -1, -1, -1, -1, -1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 0, 0, 0, 0, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^2, -13*z(7)^-2, -13*z(7), -13*z(7)^-1, -13*z(7)^-1, -13*z(7), -13*z(7)^-2, -13*z(7)^2, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^2, -13*z(7)^-2, -13*z(7), -13*z(7)^-1, -13*z(7)^-1, -13*z(7), -13*z(7)^-2, -13*z(7)^2, -13*z(7)^-3, -13*z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, 1, 1, 13, 13, 1, 1, 1, 1, 13*z(7), 13*z(7)^-1, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^3, 13*z(7)^-3, -1, -1, -1, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -13, -13, -13, -13, -1, -1, 1, 1, 1, 1, 0, 0, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, -1, -1, 0, 0, 13*z(7), 13*z(7)^-1, 13*z(7)^3, 13*z(7)^-3, 13*z(7)^-2, 13*z(7)^2, 13*z(7)^2, 13*z(7)^-2, 13*z(7)^-3, 13*z(7)^3, 13*z(7)^-1, 13*z(7), -1, -1, -1, -1, -1, -1, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 0, 0, 0, 0, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^-1, -13*z(7), -13*z(7), -13*z(7)^-1, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^3, -13*z(7)^-3, -13*z(7)^-3, -13*z(7)^3, -13*z(7)^-2, -13*z(7)^2, -13*z(7)^-1, -13*z(7), -13*z(7), -13*z(7)^-1, -13*z(7)^2, -13*z(7)^-2, -13*z(7)^3, -13*z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^2, 13*z(28)^12, 13*z(28)^4, -13*z(28)^10, -13*z(28)^6, 13*z(28)^8, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^8, -13*z(28)^6, -13*z(28)^10, 13*z(28)^4, 13*z(28)^12, -13*z(28)^2, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 13*z(28)^2, -13*z(28)^12, 13*z(28)^6, -13*z(28)^8, 13*z(28)^10, -13*z(28)^4, -13*z(28)^4, 13*z(28)^10, -13*z(28)^8, 13*z(28)^6, -13*z(28)^12, 13*z(28)^2, 1, 1, 1, 1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, 0, 0, 0, 0, 13*z(28), -13*z(28)^13, 13*z(28)^3, -13*z(28)^11, 13*z(28)^5, -13*z(28)^9, 13*z(28)^9, -13*z(28)^5, 13*z(28)^11, -13*z(28)^3, 13*z(28)^13, -13*z(28), -13*z(28), 13*z(28)^13, -13*z(28)^3, 13*z(28)^11, -13*z(28)^5, 13*z(28)^9, -13*z(28)^9, 13*z(28)^5, -13*z(28)^11, 13*z(28)^3, -13*z(28)^13, 13*z(28), -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^12, -13*z(28)^2, -13*z(28)^10, 13*z(28)^4, 13*z(28)^8, -13*z(28)^6, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^6, 13*z(28)^8, 13*z(28)^4, -13*z(28)^10, -13*z(28)^2, 13*z(28)^12, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, -13*z(28)^12, 13*z(28)^2, -13*z(28)^8, 13*z(28)^6, -13*z(28)^4, 13*z(28)^10, 13*z(28)^10, -13*z(28)^4, 13*z(28)^6, -13*z(28)^8, 13*z(28)^2, -13*z(28)^12, 1, 1, 1, 1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, 0, 0, 0, 0, -13*z(28)^13, 13*z(28), -13*z(28)^11, 13*z(28)^3, -13*z(28)^9, 13*z(28)^5, -13*z(28)^5, 13*z(28)^9, -13*z(28)^3, 13*z(28)^11, -13*z(28), 13*z(28)^13, 13*z(28)^13, -13*z(28), 13*z(28)^11, -13*z(28)^3, 13*z(28)^9, -13*z(28)^5, 13*z(28)^5, -13*z(28)^9, 13*z(28)^3, -13*z(28)^11, 13*z(28), -13*z(28)^13, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^2, 13*z(28)^12, 13*z(28)^4, -13*z(28)^10, -13*z(28)^6, 13*z(28)^8, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^8, -13*z(28)^6, -13*z(28)^10, 13*z(28)^4, 13*z(28)^12, -13*z(28)^2, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 13*z(28)^2, -13*z(28)^12, 13*z(28)^6, -13*z(28)^8, 13*z(28)^10, -13*z(28)^4, -13*z(28)^4, 13*z(28)^10, -13*z(28)^8, 13*z(28)^6, -13*z(28)^12, 13*z(28)^2, 1, 1, 1, 1, 1, 1, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, 0, 0, 0, 0, -13*z(28), 13*z(28)^13, -13*z(28)^3, 13*z(28)^11, -13*z(28)^5, 13*z(28)^9, -13*z(28)^9, 13*z(28)^5, -13*z(28)^11, 13*z(28)^3, -13*z(28)^13, 13*z(28), 13*z(28), -13*z(28)^13, 13*z(28)^3, -13*z(28)^11, 13*z(28)^5, -13*z(28)^9, 13*z(28)^9, -13*z(28)^5, 13*z(28)^11, -13*z(28)^3, 13*z(28)^13, -13*z(28), z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^12, -13*z(28)^2, -13*z(28)^10, 13*z(28)^4, 13*z(28)^8, -13*z(28)^6, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^6, 13*z(28)^8, 13*z(28)^4, -13*z(28)^10, -13*z(28)^2, 13*z(28)^12, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, -13*z(28)^12, 13*z(28)^2, -13*z(28)^8, 13*z(28)^6, -13*z(28)^4, 13*z(28)^10, 13*z(28)^10, -13*z(28)^4, 13*z(28)^6, -13*z(28)^8, 13*z(28)^2, -13*z(28)^12, 1, 1, 1, 1, 1, 1, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, 0, 0, 0, 0, 13*z(28)^13, -13*z(28), 13*z(28)^11, -13*z(28)^3, 13*z(28)^9, -13*z(28)^5, 13*z(28)^5, -13*z(28)^9, 13*z(28)^3, -13*z(28)^11, 13*z(28), -13*z(28)^13, -13*z(28)^13, 13*z(28), -13*z(28)^11, 13*z(28)^3, -13*z(28)^9, 13*z(28)^5, -13*z(28)^5, 13*z(28)^9, -13*z(28)^3, 13*z(28)^11, -13*z(28), 13*z(28)^13, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^6, 13*z(28)^8, 13*z(28)^12, -13*z(28)^2, 13*z(28)^4, -13*z(28)^10, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^10, 13*z(28)^4, -13*z(28)^2, 13*z(28)^12, 13*z(28)^8, -13*z(28)^6, -1, -1, -1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 13*z(28)^6, -13*z(28)^8, -13*z(28)^4, 13*z(28)^10, 13*z(28)^2, -13*z(28)^12, -13*z(28)^12, 13*z(28)^2, 13*z(28)^10, -13*z(28)^4, -13*z(28)^8, 13*z(28)^6, 1, 1, 1, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, 0, 0, 0, 0, -13*z(28)^3, 13*z(28)^11, -13*z(28)^9, 13*z(28)^5, 13*z(28), -13*z(28)^13, 13*z(28)^13, -13*z(28), -13*z(28)^5, 13*z(28)^9, -13*z(28)^11, 13*z(28)^3, 13*z(28)^3, -13*z(28)^11, 13*z(28)^9, -13*z(28)^5, -13*z(28), 13*z(28)^13, -13*z(28)^13, 13*z(28), 13*z(28)^5, -13*z(28)^9, 13*z(28)^11, -13*z(28)^3, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^8, -13*z(28)^6, -13*z(28)^2, 13*z(28)^12, -13*z(28)^10, 13*z(28)^4, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^4, -13*z(28)^10, 13*z(28)^12, -13*z(28)^2, -13*z(28)^6, 13*z(28)^8, -1, -1, -1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, -13*z(28)^8, 13*z(28)^6, 13*z(28)^10, -13*z(28)^4, -13*z(28)^12, 13*z(28)^2, 13*z(28)^2, -13*z(28)^12, -13*z(28)^4, 13*z(28)^10, 13*z(28)^6, -13*z(28)^8, 1, 1, 1, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, 0, 0, 0, 0, 13*z(28)^11, -13*z(28)^3, 13*z(28)^5, -13*z(28)^9, -13*z(28)^13, 13*z(28), -13*z(28), 13*z(28)^13, 13*z(28)^9, -13*z(28)^5, 13*z(28)^3, -13*z(28)^11, -13*z(28)^11, 13*z(28)^3, -13*z(28)^5, 13*z(28)^9, 13*z(28)^13, -13*z(28), 13*z(28), -13*z(28)^13, -13*z(28)^9, 13*z(28)^5, -13*z(28)^3, 13*z(28)^11, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^6, 13*z(28)^8, 13*z(28)^12, -13*z(28)^2, 13*z(28)^4, -13*z(28)^10, -1, -1, -1, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^10, 13*z(28)^4, -13*z(28)^2, 13*z(28)^12, 13*z(28)^8, -13*z(28)^6, -1, -1, -1, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 13*z(28)^6, -13*z(28)^8, -13*z(28)^4, 13*z(28)^10, 13*z(28)^2, -13*z(28)^12, -13*z(28)^12, 13*z(28)^2, 13*z(28)^10, -13*z(28)^4, -13*z(28)^8, 13*z(28)^6, 1, 1, 1, 1, 1, 1, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, 0, 0, 0, 0, 13*z(28)^3, -13*z(28)^11, 13*z(28)^9, -13*z(28)^5, -13*z(28), 13*z(28)^13, -13*z(28)^13, 13*z(28), 13*z(28)^5, -13*z(28)^9, 13*z(28)^11, -13*z(28)^3, -13*z(28)^3, 13*z(28)^11, -13*z(28)^9, 13*z(28)^5, 13*z(28), -13*z(28)^13, 13*z(28)^13, -13*z(28), -13*z(28)^5, 13*z(28)^9, -13*z(28)^11, 13*z(28)^3, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^8, -13*z(28)^6, -13*z(28)^2, 13*z(28)^12, -13*z(28)^10, 13*z(28)^4, -1, -1, -1, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^4, -13*z(28)^10, 13*z(28)^12, -13*z(28)^2, -13*z(28)^6, 13*z(28)^8, -1, -1, -1, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, -13*z(28)^8, 13*z(28)^6, 13*z(28)^10, -13*z(28)^4, -13*z(28)^12, 13*z(28)^2, 13*z(28)^2, -13*z(28)^12, -13*z(28)^4, 13*z(28)^10, 13*z(28)^6, -13*z(28)^8, 1, 1, 1, 1, 1, 1, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, 0, 0, 0, 0, -13*z(28)^11, 13*z(28)^3, -13*z(28)^5, 13*z(28)^9, 13*z(28)^13, -13*z(28), 13*z(28), -13*z(28)^13, -13*z(28)^9, 13*z(28)^5, -13*z(28)^3, 13*z(28)^11, 13*z(28)^11, -13*z(28)^3, 13*z(28)^5, -13*z(28)^9, -13*z(28)^13, 13*z(28), -13*z(28), 13*z(28)^13, 13*z(28)^9, -13*z(28)^5, 13*z(28)^3, -13*z(28)^11, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^10, 13*z(28)^4, -13*z(28)^6, 13*z(28)^8, -13*z(28)^2, 13*z(28)^12, -1, -1, -1, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^12, -13*z(28)^2, 13*z(28)^8, -13*z(28)^6, 13*z(28)^4, -13*z(28)^10, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, 13*z(28)^10, -13*z(28)^4, 13*z(28)^2, -13*z(28)^12, -13*z(28)^8, 13*z(28)^6, 13*z(28)^6, -13*z(28)^8, -13*z(28)^12, 13*z(28)^2, -13*z(28)^4, 13*z(28)^10, 1, 1, 1, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, 0, 0, 0, 0, 13*z(28)^5, -13*z(28)^9, -13*z(28), 13*z(28)^13, -13*z(28)^11, 13*z(28)^3, -13*z(28)^3, 13*z(28)^11, -13*z(28)^13, 13*z(28), 13*z(28)^9, -13*z(28)^5, -13*z(28)^5, 13*z(28)^9, 13*z(28), -13*z(28)^13, 13*z(28)^11, -13*z(28)^3, 13*z(28)^3, -13*z(28)^11, 13*z(28)^13, -13*z(28), -13*z(28)^9, 13*z(28)^5, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^4, -13*z(28)^10, 13*z(28)^8, -13*z(28)^6, 13*z(28)^12, -13*z(28)^2, -1, -1, -1, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^2, 13*z(28)^12, -13*z(28)^6, 13*z(28)^8, -13*z(28)^10, 13*z(28)^4, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, -13*z(28)^4, 13*z(28)^10, -13*z(28)^12, 13*z(28)^2, 13*z(28)^6, -13*z(28)^8, -13*z(28)^8, 13*z(28)^6, 13*z(28)^2, -13*z(28)^12, 13*z(28)^10, -13*z(28)^4, 1, 1, 1, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, 0, 0, 0, 0, -13*z(28)^9, 13*z(28)^5, 13*z(28)^13, -13*z(28), 13*z(28)^3, -13*z(28)^11, 13*z(28)^11, -13*z(28)^3, 13*z(28), -13*z(28)^13, -13*z(28)^5, 13*z(28)^9, 13*z(28)^9, -13*z(28)^5, -13*z(28)^13, 13*z(28), -13*z(28)^3, 13*z(28)^11, -13*z(28)^11, 13*z(28)^3, -13*z(28), 13*z(28)^13, 13*z(28)^5, -13*z(28)^9, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, -13*z(28)^10, 13*z(28)^4, -13*z(28)^6, 13*z(28)^8, -13*z(28)^2, 13*z(28)^12, -1, -1, -1, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, 13*z(28)^7, -13*z(28)^7, -13*z(28)^7, 13*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -1, -1, 0, 0, 13*z(28)^12, -13*z(28)^2, 13*z(28)^8, -13*z(28)^6, 13*z(28)^4, -13*z(28)^10, -1, -1, -1, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 0, 0, 13*z(28)^10, -13*z(28)^4, 13*z(28)^2, -13*z(28)^12, -13*z(28)^8, 13*z(28)^6, 13*z(28)^6, -13*z(28)^8, -13*z(28)^12, 13*z(28)^2, -13*z(28)^4, 13*z(28)^10, 1, 1, 1, 1, 1, 1, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, 0, 0, 0, 0, -13*z(28)^5, 13*z(28)^9, 13*z(28), -13*z(28)^13, 13*z(28)^11, -13*z(28)^3, 13*z(28)^3, -13*z(28)^11, 13*z(28)^13, -13*z(28), -13*z(28)^9, 13*z(28)^5, 13*z(28)^5, -13*z(28)^9, -13*z(28), 13*z(28)^13, -13*z(28)^11, 13*z(28)^3, -13*z(28)^3, 13*z(28)^11, -13*z(28)^13, 13*z(28), 13*z(28)^9, -13*z(28)^5, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [13, 13, -1, 1, -13, -13, 1, 1, -1, -1, 13*z(28)^4, -13*z(28)^10, 13*z(28)^8, -13*z(28)^6, 13*z(28)^12, -13*z(28)^2, -1, -1, -1, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -13*z(28)^7, 13*z(28)^7, 13*z(28)^7, -13*z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -1, -1, 0, 0, -13*z(28)^2, 13*z(28)^12, -13*z(28)^6, 13*z(28)^8, -13*z(28)^10, 13*z(28)^4, -1, -1, -1, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 0, 0, -13*z(28)^4, 13*z(28)^10, -13*z(28)^12, 13*z(28)^2, 13*z(28)^6, -13*z(28)^8, -13*z(28)^8, 13*z(28)^6, 13*z(28)^2, -13*z(28)^12, 13*z(28)^10, -13*z(28)^4, 1, 1, 1, 1, 1, 1, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, 0, 0, 0, 0, 13*z(28)^9, -13*z(28)^5, -13*z(28)^13, 13*z(28), -13*z(28)^3, 13*z(28)^11, -13*z(28)^11, 13*z(28)^3, -13*z(28), 13*z(28)^13, 13*z(28)^5, -13*z(28)^9, -13*z(28)^9, 13*z(28)^5, 13*z(28)^13, -13*z(28), 13*z(28)^3, -13*z(28)^11, 13*z(28)^11, -13*z(28)^3, 13*z(28), -13*z(28)^13, -13*z(28)^5, 13*z(28)^9, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(4), 14*z(4), 14*z(4), -14*z(4), 2*z(4), -2*z(4), -1, -1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(4), 2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4)])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(4), -14*z(4), -14*z(4), 14*z(4), -2*z(4), 2*z(4), -1, -1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(4), -2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4)])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(4), 14*z(4), 14*z(4), -14*z(4), -2*z(4), 2*z(4), 1, 1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(4), -2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4)])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(4), -14*z(4), -14*z(4), 14*z(4), 2*z(4), -2*z(4), 1, 1, 1, 1, 1, 1, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), 1, 1, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), -14*z(4), 14*z(4), 14*z(4), -14*z(4), -14*z(4), 14*z(4), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(4), 2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), -2*z(4), 2*z(4), 2*z(4), -2*z(4), -2*z(4), 2*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4), z(4), -1*z(4), z(4), -1*z(4), -1*z(4), z(4), z(4), -1*z(4)])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(8)^2, 14*z(8)^2, 0, -2, 0, 0, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, 0, 0, 0, 0, -2*z(8)^2, 2*z(8)^2, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), 0, 0, 0, 0, -1, -1, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 14*z(8)^3, -14*z(8), -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 14*z(8), -14*z(8)^3, -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(8)^2, -2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, -2*z(8)^3, 2*z(8), 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, 2*z(8)^3, -2*z(8), 2*z(8), -2*z(8)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8), -1*z(8)^3, -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8)^3, -1*z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8)^3, -1*z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8)^3, -1*z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8)^3, -1*z(8), -1*z(8)^3, z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), -1*z(8)^3, z(8), -1*z(8)^3, z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8)])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(8)^2, -14*z(8)^2, 0, -2, 0, 0, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 0, 0, 0, 0, 2*z(8)^2, -2*z(8)^2, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, 0, 0, 0, 0, -1, -1, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), -14*z(8), 14*z(8)^3, 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), -14*z(8)^3, 14*z(8), 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(8)^2, 2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(8), z(8)^3, -1*z(8)^3, z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), 2*z(8), -2*z(8)^3, -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), -2*z(8), 2*z(8)^3, -2*z(8)^3, 2*z(8), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8)^3, z(8), z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8), z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8), z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8), z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, -1*z(8), z(8)^3, z(8), -1*z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, z(8), -1*z(8)^3, z(8), -1*z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(8)^2, 14*z(8)^2, 0, -2, 0, 0, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 0, 0, 0, 0, -2*z(8)^2, 2*z(8)^2, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), 0, 0, 0, 0, -1, -1, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, -14*z(8)^3, 14*z(8), 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, -14*z(8)^3, 14*z(8), -14*z(8), 14*z(8)^3, 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, -14*z(8), 14*z(8)^3, 14*z(8)^3, -14*z(8), 14*z(8), -14*z(8)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(8)^2, -2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, 2*z(8)^3, -2*z(8), -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, -2*z(8)^3, 2*z(8), -2*z(8), 2*z(8)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8), z(8)^3, z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8)^3, z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8)^3, z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8)^3, z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8)^3, z(8), z(8)^3, -1*z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3, z(8)^3, -1*z(8), z(8)^3, -1*z(8), z(8)^3, -1*z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8)])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(8)^2, -14*z(8)^2, 0, -2, 0, 0, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), 0, 0, 0, 0, 2*z(8)^2, -2*z(8)^2, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 2, 2, 2, 2, 2, 2*z(8), -2*z(8)^3, -2*z(8), 2*z(8)^3, 0, 0, 0, 0, -1, -1, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 14*z(8)^2, -14*z(8)^2, -14*z(8)^2, 14*z(8)^2, 14*z(8)^2, -14*z(8)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, -2, -2, -2, -2, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 14*z(8), -14*z(8)^3, -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 14*z(8), -14*z(8)^3, 14*z(8)^3, -14*z(8), -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 14*z(8)^3, -14*z(8), -14*z(8), 14*z(8)^3, -14*z(8)^3, 14*z(8), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(8)^2, 2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 2*z(8)^2, -2*z(8)^2, -2*z(8)^2, 2*z(8)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(8), -1*z(8)^3, z(8)^3, -1*z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), -2*z(8), 2*z(8)^3, 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), -2*z(8), 2*z(8)^3, 2*z(8), -2*z(8)^3, -2*z(8)^3, 2*z(8), 2*z(8)^3, -2*z(8), -2*z(8)^3, 2*z(8), 2*z(8), -2*z(8)^3, 2*z(8)^3, -2*z(8), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^2, -1*z(8)^2, z(8)^2, -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8)^3, -1*z(8), -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8), -1*z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8), -1*z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8), -1*z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, z(8), -1*z(8)^3, -1*z(8), z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, -1*z(8)^3, z(8), -1*z(8), z(8)^3, -1*z(8), z(8)^3, -1*z(8), z(8)^3, z(8)^3, -1*z(8), z(8), -1*z(8)^3])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-1, 2*z(7), 2*z(7)^2, 2*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-3, 2*z(7)^3, 2*z(7), 2*z(7)^-1, 2*z(7)^-2, 2*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-1, 2*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^3, 2*z(7)^-3, 2*z(7), 2*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), 2*z(7), 2*z(7)^-1, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^3, 2*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, 2, 2, -1, -1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, -1, -1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, 2*z(7)^-1, 2*z(7), 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-3, 2*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, 1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-1, -14*z(7), -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7), -14*z(7)^-1, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-1, -14*z(7), -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7), -14*z(7)^-1, -14*z(7)^-2, -14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-1, 2*z(7), 2*z(7)^2, 2*z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, 1, -14*z(7)^-2, -14*z(7)^2, -14*z(7), -14*z(7)^-1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-1, -14*z(7), -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7), -14*z(7)^-1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-1, -14*z(7), -14*z(7)^2, -14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-3, 2*z(7)^3, 2*z(7), 2*z(7)^-1, 2*z(7)^-2, 2*z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, 1, -14*z(7)^-1, -14*z(7), -14*z(7)^-3, -14*z(7)^3, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^3, -14*z(7)^-3, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-3, -14*z(7)^3, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^3, -14*z(7)^-3, -14*z(7), -14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-1, 2*z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, 1, -14*z(7), -14*z(7)^-1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-1, -14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^3, 2*z(7)^-3, 2*z(7), 2*z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, 1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^2, -14*z(7)^-2, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^2, -14*z(7)^-2, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-3, -14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), 2*z(7), 2*z(7)^-1, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^3, 2*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, 2, 2, 1, 1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, -1, -1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, 1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^3, -14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, 2*z(7)^-1, 2*z(7), 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-3, 2*z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, 1, 1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-1, -2*z(7), -2*z(7)^2, -2*z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), 1, 1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-3, -2*z(7)^3, -2*z(7), -2*z(7)^-1, -2*z(7)^-2, -2*z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, 1, 1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-1, -2*z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, 1, 1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^3, -2*z(7)^-3, -2*z(7), -2*z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, 1, 1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -2*z(7), -2*z(7)^-1, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^3, -2*z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7), z(7)^-1])
append!(irr_61152_a, [14, 14, -2, -1, 14, 14, -2, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14, 14, 14, 14, -2, -2, 1, 1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1, -1, -1, -1, 1, 1, 1, 1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, 1, 1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -2*z(7)^-1, -2*z(7), -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-3, -2*z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^-1, z(7)])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-1, -14*z(7), -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7), -14*z(7)^-1, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-1, -14*z(7), -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7), -14*z(7)^-1, -14*z(7)^-2, -14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-2, -2*z(7)^2, -2*z(7), -2*z(7)^-1, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-1, -2*z(7), -2*z(7)^2, -2*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-1, z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, -14*z(7)^-2, -14*z(7)^2, -14*z(7), -14*z(7)^-1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-1, -14*z(7), -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7), -14*z(7)^-1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-1, -14*z(7), -14*z(7)^2, -14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-1, -2*z(7), -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-3, -2*z(7)^3, -2*z(7), -2*z(7)^-1, -2*z(7)^-2, -2*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7), z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-1, 2*z(7), 2*z(7)^-3, 2*z(7)^3, 2*z(7)^2, 2*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7)^-2, 14*z(7)^2, 14*z(7), 14*z(7)^-1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-1, 14*z(7), 14*z(7)^2, 14*z(7)^-2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, 1, 1, 1, 1, -14*z(7)^-1, -14*z(7), -14*z(7)^-3, -14*z(7)^3, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^3, -14*z(7)^-3, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-3, -14*z(7)^3, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^3, -14*z(7)^-3, -14*z(7), -14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7), -2*z(7)^-1, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-1, -2*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-3, z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7), 2*z(7)^-1, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^-2, 2*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-1, 14*z(7), 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-3, 14*z(7)^3, 14*z(7), 14*z(7)^-1, 14*z(7)^-2, 14*z(7)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, 1, 1, 1, 1, -14*z(7), -14*z(7)^-1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-1, -14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-1, -2*z(7), -2*z(7)^-3, -2*z(7)^3, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^3, -2*z(7)^-3, -2*z(7), -2*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^3, z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7)^-1, 14*z(7), 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-3, 14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^2, 14*z(7)^-2, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^3, 2*z(7)^-3, 2*z(7)^2, 2*z(7)^-2, 2*z(7), 2*z(7)^-1, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7)^-1, 14*z(7), 14*z(7)^-3, 14*z(7)^3, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^3, 14*z(7)^-3, 14*z(7), 14*z(7)^-1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-2, 2*z(7)^2, 2*z(7), 2*z(7)^-1, 2*z(7)^-3, 2*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, 1, 1, 1, 1, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^2, -14*z(7)^-2, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^2, -14*z(7)^-2, -14*z(7), -14*z(7)^-1, -14*z(7)^-1, -14*z(7), -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-3, -14*z(7)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^-3, -2*z(7)^3, -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-1, -2*z(7), -2*z(7), -2*z(7)^-1, -2*z(7)^2, -2*z(7)^-2, -2*z(7)^3, -2*z(7)^-3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, -1, -1, -1, -1, -1, -1, -1, -1, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-2, z(7)^2, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^-1, z(7), z(7)^3, z(7)^-3, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^2, z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7), -1*z(7)^-1, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1])
append!(irr_61152_a, [14, 14, 2, -1, 14, 14, 2, -1, -1, -1, 14*z(7), 14*z(7)^-1, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^3, 14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14, -14, -14, -14, -2, -2, -1, -1, -1, -1, 1, 1, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^-3, 2*z(7)^3, 2*z(7)^-2, 2*z(7)^2, 2*z(7)^-1, 2*z(7), -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 14*z(7), 14*z(7)^-1, 14*z(7)^3, 14*z(7)^-3, 14*z(7)^-2, 14*z(7)^2, 14*z(7)^2, 14*z(7)^-2, 14*z(7)^-3, 14*z(7)^3, 14*z(7)^-1, 14*z(7), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(7)^2, 2*z(7)^-2, 2*z(7)^-1, 2*z(7), 2*z(7)^3, 2*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, 1, 1, 1, 1, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^3, -14*z(7)^-3, -14*z(7)^-3, -14*z(7)^3, -14*z(7)^-2, -14*z(7)^2, -14*z(7)^-1, -14*z(7), -14*z(7), -14*z(7)^-1, -14*z(7)^2, -14*z(7)^-2, -14*z(7)^3, -14*z(7)^-3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(7)^3, -2*z(7)^-3, -2*z(7)^2, -2*z(7)^-2, -2*z(7), -2*z(7)^-1, -2*z(7)^-1, -2*z(7), -2*z(7)^-2, -2*z(7)^2, -2*z(7)^-3, -2*z(7)^3, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7), z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, -1, -1, -1, -1, -1, -1, -1, -1, z(7)^-1, z(7), z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^2, z(7)^-2, z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7), z(7)^-1, z(7)^2, z(7)^-2, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^2, z(7)^-2, z(7), z(7)^-1, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7)^3, z(7)^-3, z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7)^-1, z(7), z(7)^-2, z(7)^2, z(7), z(7)^-1, z(7)^-3, z(7)^3, z(7)^3, z(7)^-3, z(7), z(7)^-1, z(7)^-2, z(7)^2, z(7)^-2, z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^3, -1*z(7)^-3, -1*z(7), -1*z(7)^-1, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-1, -1*z(7), -1*z(7)^2, -1*z(7)^-2, -1*z(7)^-2, -1*z(7)^2, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-3, -1*z(7)^3, -1*z(7)^2, -1*z(7)^-2, -1*z(7), -1*z(7)^-1, -1*z(7)^-1, -1*z(7), -1*z(7)^-3, -1*z(7)^3, -1*z(7)^-1, -1*z(7)])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(24)^6, 14*z(24)^6, 0, 1, 1-2*z(24)^4, -1+2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 0, 0, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^6, -1*z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1, -1, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(24)^6, -14*z(24)^6, 0, 1, -1+2*z(24)^4, 1-2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 0, 0, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^6, z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1, -1, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(24)^6, 14*z(24)^6, 0, 1, 1-2*z(24)^4, -1+2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 0, 0, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^6, -1*z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1, -1, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(24)^6, -14*z(24)^6, 0, 1, -1+2*z(24)^4, 1-2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 0, 0, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^6, z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1, -1, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(24)^6, 14*z(24)^6, 0, 1, -1+2*z(24)^4, 1-2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 0, 0, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^6, -1*z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1, -1, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(24)^6, -14*z(24)^6, 0, 1, 1-2*z(24)^4, -1+2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 0, 0, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^6, z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1, -1, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(24)^6, 14*z(24)^6, 0, 1, -1+2*z(24)^4, 1-2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 0, 0, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^6, -1*z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1, -1, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^9, 14*z(24)^3, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^3, 14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(24)^6, -14*z(24)^6, 0, 1, 1-2*z(24)^4, -1+2*z(24)^4, 14, 14, 14, 14, 14, 14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, 0, 0, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^6, z(24)^6, 1, 1, -14, -14, -14, -14, -14, -14, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, -1, -1, -1, -1, -1, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1, -1, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 14*z(24)^6, -14*z(24)^6, -14*z(24)^6, 14*z(24)^6, 14*z(24)^6, -14*z(24)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, -1+2*z(24)^4, 1-2*z(24)^4, 1-2*z(24)^4, -1+2*z(24)^4, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^3, -14*z(24)^9, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 14*z(24)^9, -14*z(24)^3, -14*z(24)^3, 14*z(24)^9, -14*z(24)^9, 14*z(24)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^2+z(24)^-2, z(24)^2+z(24)^-2, -1*z(24)^2-z(24)^-2, -1*z(24)^2-z(24)^-2, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, z(24)^3, -1*z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, z(24)^9, -1*z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, z(24)^3-2*z(24)^7, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, z(24)^3-2*z(24)^7, z(24)+z(24)^5, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1*z(24)-z(24)^5, -1*z(24)^3+2*z(24)^7, -1*z(24)^3+2*z(24)^7, -1*z(24)-z(24)^5, z(24)+z(24)^5, z(24)^3-2*z(24)^7, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^6, -1*z(24)^6, z(24)^6, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, z(24)^3, -1*z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^9, z(24)^3, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, -1*z(24)^3, z(24)^9, z(24)^9, -1*z(24)^3, z(24)^3, -1*z(24)^9])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^2, 14*z(28)^12, 14*z(28)^4, -14*z(28)^10, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^10, 14*z(28)^4, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^8, 2*z(28)^6, 2*z(28)^10, -2*z(28)^4, -2*z(28)^12, 2*z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^2, -14*z(28)^12, 14*z(28)^6, -14*z(28)^8, 14*z(28)^10, -14*z(28)^4, -14*z(28)^4, 14*z(28)^10, -14*z(28)^8, 14*z(28)^6, -14*z(28)^12, 14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^4, -2*z(28)^10, 2*z(28)^12, -2*z(28)^2, -2*z(28)^6, 2*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1, -1, -1, -1, 14*z(28), -14*z(28)^13, 14*z(28)^3, -14*z(28)^11, 14*z(28)^5, -14*z(28)^9, 14*z(28)^9, -14*z(28)^5, 14*z(28)^11, -14*z(28)^3, 14*z(28)^13, -14*z(28), -14*z(28), 14*z(28)^13, -14*z(28)^3, 14*z(28)^11, -14*z(28)^5, 14*z(28)^9, -14*z(28)^9, 14*z(28)^5, -14*z(28)^11, 14*z(28)^3, -14*z(28)^13, 14*z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^13, -2*z(28), 2*z(28)^11, -2*z(28)^3, 2*z(28)^9, -2*z(28)^5, 2*z(28)^5, -2*z(28)^9, 2*z(28)^3, -2*z(28)^11, 2*z(28), -2*z(28)^13, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^12, -14*z(28)^2, -14*z(28)^10, 14*z(28)^4, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^4, -14*z(28)^10, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^6, -2*z(28)^8, -2*z(28)^4, 2*z(28)^10, 2*z(28)^2, -2*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^12, 14*z(28)^2, -14*z(28)^8, 14*z(28)^6, -14*z(28)^4, 14*z(28)^10, 14*z(28)^10, -14*z(28)^4, 14*z(28)^6, -14*z(28)^8, 14*z(28)^2, -14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^10, 2*z(28)^4, -2*z(28)^2, 2*z(28)^12, 2*z(28)^8, -2*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1, -1, -1, -1, -14*z(28)^13, 14*z(28), -14*z(28)^11, 14*z(28)^3, -14*z(28)^9, 14*z(28)^5, -14*z(28)^5, 14*z(28)^9, -14*z(28)^3, 14*z(28)^11, -14*z(28), 14*z(28)^13, 14*z(28)^13, -14*z(28), 14*z(28)^11, -14*z(28)^3, 14*z(28)^9, -14*z(28)^5, 14*z(28)^5, -14*z(28)^9, 14*z(28)^3, -14*z(28)^11, 14*z(28), -14*z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28), 2*z(28)^13, -2*z(28)^3, 2*z(28)^11, -2*z(28)^5, 2*z(28)^9, -2*z(28)^9, 2*z(28)^5, -2*z(28)^11, 2*z(28)^3, -2*z(28)^13, 2*z(28), -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^2, 14*z(28)^12, 14*z(28)^4, -14*z(28)^10, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^10, 14*z(28)^4, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^8, 2*z(28)^6, 2*z(28)^10, -2*z(28)^4, -2*z(28)^12, 2*z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^2, -14*z(28)^12, 14*z(28)^6, -14*z(28)^8, 14*z(28)^10, -14*z(28)^4, -14*z(28)^4, 14*z(28)^10, -14*z(28)^8, 14*z(28)^6, -14*z(28)^12, 14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^4, -2*z(28)^10, 2*z(28)^12, -2*z(28)^2, -2*z(28)^6, 2*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1, -1, -1, -1, -14*z(28), 14*z(28)^13, -14*z(28)^3, 14*z(28)^11, -14*z(28)^5, 14*z(28)^9, -14*z(28)^9, 14*z(28)^5, -14*z(28)^11, 14*z(28)^3, -14*z(28)^13, 14*z(28), 14*z(28), -14*z(28)^13, 14*z(28)^3, -14*z(28)^11, 14*z(28)^5, -14*z(28)^9, 14*z(28)^9, -14*z(28)^5, 14*z(28)^11, -14*z(28)^3, 14*z(28)^13, -14*z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^13, 2*z(28), -2*z(28)^11, 2*z(28)^3, -2*z(28)^9, 2*z(28)^5, -2*z(28)^5, 2*z(28)^9, -2*z(28)^3, 2*z(28)^11, -2*z(28), 2*z(28)^13, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^12, -14*z(28)^2, -14*z(28)^10, 14*z(28)^4, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^4, -14*z(28)^10, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^6, -2*z(28)^8, -2*z(28)^4, 2*z(28)^10, 2*z(28)^2, -2*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^12, 14*z(28)^2, -14*z(28)^8, 14*z(28)^6, -14*z(28)^4, 14*z(28)^10, 14*z(28)^10, -14*z(28)^4, 14*z(28)^6, -14*z(28)^8, 14*z(28)^2, -14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^10, 2*z(28)^4, -2*z(28)^2, 2*z(28)^12, 2*z(28)^8, -2*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, -1, -1, -1, -1, 14*z(28)^13, -14*z(28), 14*z(28)^11, -14*z(28)^3, 14*z(28)^9, -14*z(28)^5, 14*z(28)^5, -14*z(28)^9, 14*z(28)^3, -14*z(28)^11, 14*z(28), -14*z(28)^13, -14*z(28)^13, 14*z(28), -14*z(28)^11, 14*z(28)^3, -14*z(28)^9, 14*z(28)^5, -14*z(28)^5, 14*z(28)^9, -14*z(28)^3, 14*z(28)^11, -14*z(28), 14*z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28), -2*z(28)^13, 2*z(28)^3, -2*z(28)^11, 2*z(28)^5, -2*z(28)^9, 2*z(28)^9, -2*z(28)^5, 2*z(28)^11, -2*z(28)^3, 2*z(28)^13, -2*z(28), -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^12, -14*z(28)^2, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^2, 14*z(28)^12, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^10, -2*z(28)^4, 2*z(28)^2, -2*z(28)^12, -2*z(28)^8, 2*z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^6, -14*z(28)^8, -14*z(28)^4, 14*z(28)^10, 14*z(28)^2, -14*z(28)^12, -14*z(28)^12, 14*z(28)^2, 14*z(28)^10, -14*z(28)^4, -14*z(28)^8, 14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^12, -2*z(28)^2, 2*z(28)^8, -2*z(28)^6, 2*z(28)^4, -2*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1, -1, -1, -1, -14*z(28)^3, 14*z(28)^11, -14*z(28)^9, 14*z(28)^5, 14*z(28), -14*z(28)^13, 14*z(28)^13, -14*z(28), -14*z(28)^5, 14*z(28)^9, -14*z(28)^11, 14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^9, -14*z(28)^5, -14*z(28), 14*z(28)^13, -14*z(28)^13, 14*z(28), 14*z(28)^5, -14*z(28)^9, 14*z(28)^11, -14*z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^11, 2*z(28)^3, -2*z(28)^5, 2*z(28)^9, 2*z(28)^13, -2*z(28), 2*z(28), -2*z(28)^13, -2*z(28)^9, 2*z(28)^5, -2*z(28)^3, 2*z(28)^11, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^2, 14*z(28)^12, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^12, -14*z(28)^2, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^4, 2*z(28)^10, -2*z(28)^12, 2*z(28)^2, 2*z(28)^6, -2*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^8, 14*z(28)^6, 14*z(28)^10, -14*z(28)^4, -14*z(28)^12, 14*z(28)^2, 14*z(28)^2, -14*z(28)^12, -14*z(28)^4, 14*z(28)^10, 14*z(28)^6, -14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^2, 2*z(28)^12, -2*z(28)^6, 2*z(28)^8, -2*z(28)^10, 2*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1, -1, -1, -1, 14*z(28)^11, -14*z(28)^3, 14*z(28)^5, -14*z(28)^9, -14*z(28)^13, 14*z(28), -14*z(28), 14*z(28)^13, 14*z(28)^9, -14*z(28)^5, 14*z(28)^3, -14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28)^5, 14*z(28)^9, 14*z(28)^13, -14*z(28), 14*z(28), -14*z(28)^13, -14*z(28)^9, 14*z(28)^5, -14*z(28)^3, 14*z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^3, -2*z(28)^11, 2*z(28)^9, -2*z(28)^5, -2*z(28), 2*z(28)^13, -2*z(28)^13, 2*z(28), 2*z(28)^5, -2*z(28)^9, 2*z(28)^11, -2*z(28)^3, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^12, -14*z(28)^2, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^2, 14*z(28)^12, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^10, -2*z(28)^4, 2*z(28)^2, -2*z(28)^12, -2*z(28)^8, 2*z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^6, -14*z(28)^8, -14*z(28)^4, 14*z(28)^10, 14*z(28)^2, -14*z(28)^12, -14*z(28)^12, 14*z(28)^2, 14*z(28)^10, -14*z(28)^4, -14*z(28)^8, 14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^12, -2*z(28)^2, 2*z(28)^8, -2*z(28)^6, 2*z(28)^4, -2*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1, -1, -1, -1, 14*z(28)^3, -14*z(28)^11, 14*z(28)^9, -14*z(28)^5, -14*z(28), 14*z(28)^13, -14*z(28)^13, 14*z(28), 14*z(28)^5, -14*z(28)^9, 14*z(28)^11, -14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^9, 14*z(28)^5, 14*z(28), -14*z(28)^13, 14*z(28)^13, -14*z(28), -14*z(28)^5, 14*z(28)^9, -14*z(28)^11, 14*z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^11, -2*z(28)^3, 2*z(28)^5, -2*z(28)^9, -2*z(28)^13, 2*z(28), -2*z(28), 2*z(28)^13, 2*z(28)^9, -2*z(28)^5, 2*z(28)^3, -2*z(28)^11, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^2, 14*z(28)^12, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^12, -14*z(28)^2, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^4, 2*z(28)^10, -2*z(28)^12, 2*z(28)^2, 2*z(28)^6, -2*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^8, 14*z(28)^6, 14*z(28)^10, -14*z(28)^4, -14*z(28)^12, 14*z(28)^2, 14*z(28)^2, -14*z(28)^12, -14*z(28)^4, 14*z(28)^10, 14*z(28)^6, -14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^2, 2*z(28)^12, -2*z(28)^6, 2*z(28)^8, -2*z(28)^10, 2*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1, -1, -1, -1, -14*z(28)^11, 14*z(28)^3, -14*z(28)^5, 14*z(28)^9, 14*z(28)^13, -14*z(28), 14*z(28), -14*z(28)^13, -14*z(28)^9, 14*z(28)^5, -14*z(28)^3, 14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28)^5, -14*z(28)^9, -14*z(28)^13, 14*z(28), -14*z(28), 14*z(28)^13, 14*z(28)^9, -14*z(28)^5, 14*z(28)^3, -14*z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^3, 2*z(28)^11, -2*z(28)^9, 2*z(28)^5, 2*z(28), -2*z(28)^13, 2*z(28)^13, -2*z(28), -2*z(28)^5, 2*z(28)^9, -2*z(28)^11, 2*z(28)^3, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^6, 14*z(28)^8, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^12, -14*z(28)^2, 14*z(28)^8, -14*z(28)^6, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^12, 2*z(28)^2, -2*z(28)^8, 2*z(28)^6, -2*z(28)^4, 2*z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^10, -14*z(28)^4, 14*z(28)^2, -14*z(28)^12, -14*z(28)^8, 14*z(28)^6, 14*z(28)^6, -14*z(28)^8, -14*z(28)^12, 14*z(28)^2, -14*z(28)^4, 14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^6, 2*z(28)^8, 2*z(28)^4, -2*z(28)^10, -2*z(28)^2, 2*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1, -1, -1, -1, 14*z(28)^5, -14*z(28)^9, -14*z(28), 14*z(28)^13, -14*z(28)^11, 14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^13, 14*z(28), 14*z(28)^9, -14*z(28)^5, -14*z(28)^5, 14*z(28)^9, 14*z(28), -14*z(28)^13, 14*z(28)^11, -14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^13, -14*z(28), -14*z(28)^9, 14*z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^9, -2*z(28)^5, -2*z(28)^13, 2*z(28), -2*z(28)^3, 2*z(28)^11, -2*z(28)^11, 2*z(28)^3, -2*z(28), 2*z(28)^13, 2*z(28)^5, -2*z(28)^9, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^8, -14*z(28)^6, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^2, 14*z(28)^12, -14*z(28)^6, 14*z(28)^8, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^2, -2*z(28)^12, 2*z(28)^6, -2*z(28)^8, 2*z(28)^10, -2*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^4, 14*z(28)^10, -14*z(28)^12, 14*z(28)^2, 14*z(28)^6, -14*z(28)^8, -14*z(28)^8, 14*z(28)^6, 14*z(28)^2, -14*z(28)^12, 14*z(28)^10, -14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^8, -2*z(28)^6, -2*z(28)^10, 2*z(28)^4, 2*z(28)^12, -2*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1, -1, -1, -1, -14*z(28)^9, 14*z(28)^5, 14*z(28)^13, -14*z(28), 14*z(28)^3, -14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28), -14*z(28)^13, -14*z(28)^5, 14*z(28)^9, 14*z(28)^9, -14*z(28)^5, -14*z(28)^13, 14*z(28), -14*z(28)^3, 14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28), 14*z(28)^13, 14*z(28)^5, -14*z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^5, 2*z(28)^9, 2*z(28), -2*z(28)^13, 2*z(28)^11, -2*z(28)^3, 2*z(28)^3, -2*z(28)^11, 2*z(28)^13, -2*z(28), -2*z(28)^9, 2*z(28)^5, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^6, 14*z(28)^8, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, -2*z(28)^7, 2*z(28)^7, -1, -1, 1, 1, 1, 1, 14*z(28)^12, -14*z(28)^2, 14*z(28)^8, -14*z(28)^6, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^12, 2*z(28)^2, -2*z(28)^8, 2*z(28)^6, -2*z(28)^4, 2*z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^10, -14*z(28)^4, 14*z(28)^2, -14*z(28)^12, -14*z(28)^8, 14*z(28)^6, 14*z(28)^6, -14*z(28)^8, -14*z(28)^12, 14*z(28)^2, -14*z(28)^4, 14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^6, 2*z(28)^8, 2*z(28)^4, -2*z(28)^10, -2*z(28)^2, 2*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1, -1, -1, -1, -14*z(28)^5, 14*z(28)^9, 14*z(28), -14*z(28)^13, 14*z(28)^11, -14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^13, -14*z(28), -14*z(28)^9, 14*z(28)^5, 14*z(28)^5, -14*z(28)^9, -14*z(28), 14*z(28)^13, -14*z(28)^11, 14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^13, 14*z(28), 14*z(28)^9, -14*z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^9, 2*z(28)^5, 2*z(28)^13, -2*z(28), 2*z(28)^3, -2*z(28)^11, 2*z(28)^11, -2*z(28)^3, 2*z(28), -2*z(28)^13, -2*z(28)^5, 2*z(28)^9, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [14, 14, -2, -1, -14, -14, 2, -1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^8, -14*z(28)^6, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, 2*z(28)^7, -2*z(28)^7, -1, -1, 1, 1, 1, 1, -14*z(28)^2, 14*z(28)^12, -14*z(28)^6, 14*z(28)^8, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^2, -2*z(28)^12, 2*z(28)^6, -2*z(28)^8, 2*z(28)^10, -2*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^4, 14*z(28)^10, -14*z(28)^12, 14*z(28)^2, 14*z(28)^6, -14*z(28)^8, -14*z(28)^8, 14*z(28)^6, 14*z(28)^2, -14*z(28)^12, 14*z(28)^10, -14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^8, -2*z(28)^6, -2*z(28)^10, 2*z(28)^4, 2*z(28)^12, -2*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1, -1, -1, -1, 14*z(28)^9, -14*z(28)^5, -14*z(28)^13, 14*z(28), -14*z(28)^3, 14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28), 14*z(28)^13, 14*z(28)^5, -14*z(28)^9, -14*z(28)^9, 14*z(28)^5, 14*z(28)^13, -14*z(28), 14*z(28)^3, -14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28), -14*z(28)^13, -14*z(28)^5, 14*z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^5, -2*z(28)^9, -2*z(28), 2*z(28)^13, -2*z(28)^11, 2*z(28)^3, -2*z(28)^3, 2*z(28)^11, -2*z(28)^13, 2*z(28), 2*z(28)^9, -2*z(28)^5, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^2, 14*z(28)^12, 14*z(28)^4, -14*z(28)^10, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^10, 14*z(28)^4, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^8, -2*z(28)^6, -2*z(28)^10, 2*z(28)^4, 2*z(28)^12, -2*z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^2, -14*z(28)^12, 14*z(28)^6, -14*z(28)^8, 14*z(28)^10, -14*z(28)^4, -14*z(28)^4, 14*z(28)^10, -14*z(28)^8, 14*z(28)^6, -14*z(28)^12, 14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^4, 2*z(28)^10, -2*z(28)^12, 2*z(28)^2, 2*z(28)^6, -2*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, 14*z(28), -14*z(28)^13, 14*z(28)^3, -14*z(28)^11, 14*z(28)^5, -14*z(28)^9, 14*z(28)^9, -14*z(28)^5, 14*z(28)^11, -14*z(28)^3, 14*z(28)^13, -14*z(28), -14*z(28), 14*z(28)^13, -14*z(28)^3, 14*z(28)^11, -14*z(28)^5, 14*z(28)^9, -14*z(28)^9, 14*z(28)^5, -14*z(28)^11, 14*z(28)^3, -14*z(28)^13, 14*z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^13, 2*z(28), -2*z(28)^11, 2*z(28)^3, -2*z(28)^9, 2*z(28)^5, -2*z(28)^5, 2*z(28)^9, -2*z(28)^3, 2*z(28)^11, -2*z(28), 2*z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^12, -14*z(28)^2, -14*z(28)^10, 14*z(28)^4, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^4, -14*z(28)^10, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^6, 2*z(28)^8, 2*z(28)^4, -2*z(28)^10, -2*z(28)^2, 2*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^12, 14*z(28)^2, -14*z(28)^8, 14*z(28)^6, -14*z(28)^4, 14*z(28)^10, 14*z(28)^10, -14*z(28)^4, 14*z(28)^6, -14*z(28)^8, 14*z(28)^2, -14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^10, -2*z(28)^4, 2*z(28)^2, -2*z(28)^12, -2*z(28)^8, 2*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, -14*z(28)^13, 14*z(28), -14*z(28)^11, 14*z(28)^3, -14*z(28)^9, 14*z(28)^5, -14*z(28)^5, 14*z(28)^9, -14*z(28)^3, 14*z(28)^11, -14*z(28), 14*z(28)^13, 14*z(28)^13, -14*z(28), 14*z(28)^11, -14*z(28)^3, 14*z(28)^9, -14*z(28)^5, 14*z(28)^5, -14*z(28)^9, 14*z(28)^3, -14*z(28)^11, 14*z(28), -14*z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28), -2*z(28)^13, 2*z(28)^3, -2*z(28)^11, 2*z(28)^5, -2*z(28)^9, 2*z(28)^9, -2*z(28)^5, 2*z(28)^11, -2*z(28)^3, 2*z(28)^13, -2*z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^2, 14*z(28)^12, 14*z(28)^4, -14*z(28)^10, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^10, 14*z(28)^4, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^8, -2*z(28)^6, -2*z(28)^10, 2*z(28)^4, 2*z(28)^12, -2*z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^2, -14*z(28)^12, 14*z(28)^6, -14*z(28)^8, 14*z(28)^10, -14*z(28)^4, -14*z(28)^4, 14*z(28)^10, -14*z(28)^8, 14*z(28)^6, -14*z(28)^12, 14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^4, 2*z(28)^10, -2*z(28)^12, 2*z(28)^2, 2*z(28)^6, -2*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, -1, -1, -1, -1, -14*z(28), 14*z(28)^13, -14*z(28)^3, 14*z(28)^11, -14*z(28)^5, 14*z(28)^9, -14*z(28)^9, 14*z(28)^5, -14*z(28)^11, 14*z(28)^3, -14*z(28)^13, 14*z(28), 14*z(28), -14*z(28)^13, 14*z(28)^3, -14*z(28)^11, 14*z(28)^5, -14*z(28)^9, 14*z(28)^9, -14*z(28)^5, 14*z(28)^11, -14*z(28)^3, 14*z(28)^13, -14*z(28), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^13, -2*z(28), 2*z(28)^11, -2*z(28)^3, 2*z(28)^9, -2*z(28)^5, 2*z(28)^5, -2*z(28)^9, 2*z(28)^3, -2*z(28)^11, 2*z(28), -2*z(28)^13, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^12, -14*z(28)^2, -14*z(28)^10, 14*z(28)^4, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^4, -14*z(28)^10, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^6, 2*z(28)^8, 2*z(28)^4, -2*z(28)^10, -2*z(28)^2, 2*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^12, 14*z(28)^2, -14*z(28)^8, 14*z(28)^6, -14*z(28)^4, 14*z(28)^10, 14*z(28)^10, -14*z(28)^4, 14*z(28)^6, -14*z(28)^8, 14*z(28)^2, -14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^10, -2*z(28)^4, 2*z(28)^2, -2*z(28)^12, -2*z(28)^8, 2*z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1, -1, -1, -1, 14*z(28)^13, -14*z(28), 14*z(28)^11, -14*z(28)^3, 14*z(28)^9, -14*z(28)^5, 14*z(28)^5, -14*z(28)^9, 14*z(28)^3, -14*z(28)^11, 14*z(28), -14*z(28)^13, -14*z(28)^13, 14*z(28), -14*z(28)^11, 14*z(28)^3, -14*z(28)^9, 14*z(28)^5, -14*z(28)^5, 14*z(28)^9, -14*z(28)^3, 14*z(28)^11, -14*z(28), 14*z(28)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28), 2*z(28)^13, -2*z(28)^3, 2*z(28)^11, -2*z(28)^5, 2*z(28)^9, -2*z(28)^9, 2*z(28)^5, -2*z(28)^11, 2*z(28)^3, -2*z(28)^13, 2*z(28), z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^4, z(28)^10, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^12, -14*z(28)^2, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^2, 14*z(28)^12, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^10, 2*z(28)^4, -2*z(28)^2, 2*z(28)^12, 2*z(28)^8, -2*z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^6, -14*z(28)^8, -14*z(28)^4, 14*z(28)^10, 14*z(28)^2, -14*z(28)^12, -14*z(28)^12, 14*z(28)^2, 14*z(28)^10, -14*z(28)^4, -14*z(28)^8, 14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^12, 2*z(28)^2, -2*z(28)^8, 2*z(28)^6, -2*z(28)^4, 2*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, -14*z(28)^3, 14*z(28)^11, -14*z(28)^9, 14*z(28)^5, 14*z(28), -14*z(28)^13, 14*z(28)^13, -14*z(28), -14*z(28)^5, 14*z(28)^9, -14*z(28)^11, 14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^9, -14*z(28)^5, -14*z(28), 14*z(28)^13, -14*z(28)^13, 14*z(28), 14*z(28)^5, -14*z(28)^9, 14*z(28)^11, -14*z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^11, -2*z(28)^3, 2*z(28)^5, -2*z(28)^9, -2*z(28)^13, 2*z(28), -2*z(28), 2*z(28)^13, 2*z(28)^9, -2*z(28)^5, 2*z(28)^3, -2*z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^2, 14*z(28)^12, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^12, -14*z(28)^2, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^4, -2*z(28)^10, 2*z(28)^12, -2*z(28)^2, -2*z(28)^6, 2*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^8, 14*z(28)^6, 14*z(28)^10, -14*z(28)^4, -14*z(28)^12, 14*z(28)^2, 14*z(28)^2, -14*z(28)^12, -14*z(28)^4, 14*z(28)^10, 14*z(28)^6, -14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^2, -2*z(28)^12, 2*z(28)^6, -2*z(28)^8, 2*z(28)^10, -2*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, 14*z(28)^11, -14*z(28)^3, 14*z(28)^5, -14*z(28)^9, -14*z(28)^13, 14*z(28), -14*z(28), 14*z(28)^13, 14*z(28)^9, -14*z(28)^5, 14*z(28)^3, -14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28)^5, 14*z(28)^9, 14*z(28)^13, -14*z(28), 14*z(28), -14*z(28)^13, -14*z(28)^9, 14*z(28)^5, -14*z(28)^3, 14*z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^3, 2*z(28)^11, -2*z(28)^9, 2*z(28)^5, 2*z(28), -2*z(28)^13, 2*z(28)^13, -2*z(28), -2*z(28)^5, 2*z(28)^9, -2*z(28)^11, 2*z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28)])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^6, 14*z(28)^8, 14*z(28)^12, -14*z(28)^2, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^2, 14*z(28)^12, 14*z(28)^8, -14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^10, 2*z(28)^4, -2*z(28)^2, 2*z(28)^12, 2*z(28)^8, -2*z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^6, -14*z(28)^8, -14*z(28)^4, 14*z(28)^10, 14*z(28)^2, -14*z(28)^12, -14*z(28)^12, 14*z(28)^2, 14*z(28)^10, -14*z(28)^4, -14*z(28)^8, 14*z(28)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^12, 2*z(28)^2, -2*z(28)^8, 2*z(28)^6, -2*z(28)^4, 2*z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, -1, -1, -1, -1, 14*z(28)^3, -14*z(28)^11, 14*z(28)^9, -14*z(28)^5, -14*z(28), 14*z(28)^13, -14*z(28)^13, 14*z(28), 14*z(28)^5, -14*z(28)^9, 14*z(28)^11, -14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^9, 14*z(28)^5, 14*z(28), -14*z(28)^13, 14*z(28)^13, -14*z(28), -14*z(28)^5, 14*z(28)^9, -14*z(28)^11, 14*z(28)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^11, 2*z(28)^3, -2*z(28)^5, 2*z(28)^9, 2*z(28)^13, -2*z(28), 2*z(28), -2*z(28)^13, -2*z(28)^9, 2*z(28)^5, -2*z(28)^3, 2*z(28)^11, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^4, -1*z(28)^10, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, z(28)^6, -1*z(28)^8, z(28)^10, -1*z(28)^4, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, z(28)^9, -1*z(28)^5, z(28)^11, -1*z(28)^3, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28)^3, z(28)^11, -1*z(28)^5, z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^8, -14*z(28)^6, -14*z(28)^2, 14*z(28)^12, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^12, -14*z(28)^2, -14*z(28)^6, 14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^4, -2*z(28)^10, 2*z(28)^12, -2*z(28)^2, -2*z(28)^6, 2*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^8, 14*z(28)^6, 14*z(28)^10, -14*z(28)^4, -14*z(28)^12, 14*z(28)^2, 14*z(28)^2, -14*z(28)^12, -14*z(28)^4, 14*z(28)^10, 14*z(28)^6, -14*z(28)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^2, -2*z(28)^12, 2*z(28)^6, -2*z(28)^8, 2*z(28)^10, -2*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1, -1, -1, -1, -14*z(28)^11, 14*z(28)^3, -14*z(28)^5, 14*z(28)^9, 14*z(28)^13, -14*z(28), 14*z(28), -14*z(28)^13, -14*z(28)^9, 14*z(28)^5, -14*z(28)^3, 14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28)^5, -14*z(28)^9, -14*z(28)^13, 14*z(28), -14*z(28), 14*z(28)^13, 14*z(28)^9, -14*z(28)^5, 14*z(28)^3, -14*z(28)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^3, -2*z(28)^11, 2*z(28)^9, -2*z(28)^5, -2*z(28), 2*z(28)^13, -2*z(28)^13, 2*z(28), 2*z(28)^5, -2*z(28)^9, 2*z(28)^11, -2*z(28)^3, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28), z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28)^10, z(28)^4, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, -1*z(28)^8, z(28)^6, -1*z(28)^4, z(28)^10, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^12, z(28)^2, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, -1*z(28)^5, z(28)^9, -1*z(28)^3, z(28)^11, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, z(28)^3, -1*z(28)^11, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^9, -1*z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^11, -1*z(28)^3, z(28)^9, -1*z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, z(28)^13, -1*z(28)])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^6, 14*z(28)^8, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^12, -14*z(28)^2, 14*z(28)^8, -14*z(28)^6, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^12, -2*z(28)^2, 2*z(28)^8, -2*z(28)^6, 2*z(28)^4, -2*z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, 14*z(28)^10, -14*z(28)^4, 14*z(28)^2, -14*z(28)^12, -14*z(28)^8, 14*z(28)^6, 14*z(28)^6, -14*z(28)^8, -14*z(28)^12, 14*z(28)^2, -14*z(28)^4, 14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^6, -2*z(28)^8, -2*z(28)^4, 2*z(28)^10, 2*z(28)^2, -2*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, 14*z(28)^5, -14*z(28)^9, -14*z(28), 14*z(28)^13, -14*z(28)^11, 14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^13, 14*z(28), 14*z(28)^9, -14*z(28)^5, -14*z(28)^5, 14*z(28)^9, 14*z(28), -14*z(28)^13, 14*z(28)^11, -14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^13, -14*z(28), -14*z(28)^9, 14*z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^9, 2*z(28)^5, 2*z(28)^13, -2*z(28), 2*z(28)^3, -2*z(28)^11, 2*z(28)^11, -2*z(28)^3, 2*z(28), -2*z(28)^13, -2*z(28)^5, 2*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, z(28)^9, -1*z(28)^5, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^8, -14*z(28)^6, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^2, 14*z(28)^12, -14*z(28)^6, 14*z(28)^8, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^2, 2*z(28)^12, -2*z(28)^6, 2*z(28)^8, -2*z(28)^10, 2*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, -14*z(28)^4, 14*z(28)^10, -14*z(28)^12, 14*z(28)^2, 14*z(28)^6, -14*z(28)^8, -14*z(28)^8, 14*z(28)^6, 14*z(28)^2, -14*z(28)^12, 14*z(28)^10, -14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^8, 2*z(28)^6, 2*z(28)^10, -2*z(28)^4, -2*z(28)^12, 2*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, -14*z(28)^9, 14*z(28)^5, 14*z(28)^13, -14*z(28), 14*z(28)^3, -14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28), -14*z(28)^13, -14*z(28)^5, 14*z(28)^9, 14*z(28)^9, -14*z(28)^5, -14*z(28)^13, 14*z(28), -14*z(28)^3, 14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28), 14*z(28)^13, 14*z(28)^5, -14*z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^5, -2*z(28)^9, -2*z(28), 2*z(28)^13, -2*z(28)^11, 2*z(28)^3, -2*z(28)^3, 2*z(28)^11, -2*z(28)^13, 2*z(28), 2*z(28)^9, -2*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, -1*z(28)^5, z(28)^9, z(28), -1*z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^3, -1*z(28)^11, -1*z(28), z(28)^13, -1*z(28)^13, z(28), -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, -14*z(28)^10, 14*z(28)^4, -14*z(28)^6, 14*z(28)^8, -14*z(28)^2, 14*z(28)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(28)^7, -14*z(28)^7, -14*z(28)^7, 14*z(28)^7, 2*z(28)^7, -2*z(28)^7, 1, 1, 1, 1, 1, 1, 14*z(28)^12, -14*z(28)^2, 14*z(28)^8, -14*z(28)^6, 14*z(28)^4, -14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^12, -2*z(28)^2, 2*z(28)^8, -2*z(28)^6, 2*z(28)^4, -2*z(28)^10, -1*z(28)^8, z(28)^6, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^7, z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, 1, 1, 14*z(28)^10, -14*z(28)^4, 14*z(28)^2, -14*z(28)^12, -14*z(28)^8, 14*z(28)^6, 14*z(28)^6, -14*z(28)^8, -14*z(28)^12, 14*z(28)^2, -14*z(28)^4, 14*z(28)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^6, -2*z(28)^8, -2*z(28)^4, 2*z(28)^10, 2*z(28)^2, -2*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^6, -1*z(28)^8, -1, -1, -1, -1, -14*z(28)^5, 14*z(28)^9, 14*z(28), -14*z(28)^13, 14*z(28)^11, -14*z(28)^3, 14*z(28)^3, -14*z(28)^11, 14*z(28)^13, -14*z(28), -14*z(28)^9, 14*z(28)^5, 14*z(28)^5, -14*z(28)^9, -14*z(28), 14*z(28)^13, -14*z(28)^11, 14*z(28)^3, -14*z(28)^3, 14*z(28)^11, -14*z(28)^13, 14*z(28), 14*z(28)^9, -14*z(28)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(28)^9, -2*z(28)^5, -2*z(28)^13, 2*z(28), -2*z(28)^3, 2*z(28)^11, -2*z(28)^11, 2*z(28)^3, -2*z(28), 2*z(28)^13, 2*z(28)^5, -2*z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^6, z(28)^8, z(28)^4, -1*z(28)^10, -1*z(28)^2, z(28)^12, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, z(28)^12, -1*z(28)^2, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, -1*z(28)^9, z(28)^5, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^2, z(28)^12, -1*z(28)^6, z(28)^8, -1*z(28)^10, z(28)^4, z(28)^4, -1*z(28)^10, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, -1*z(28)^4, z(28)^10, -1*z(28)^8, z(28)^6, z(28)^10, -1*z(28)^4, -1*z(28)^12, z(28)^2, z(28)^2, -1*z(28)^12, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28), -1*z(28)^13, -1*z(28)^9, z(28)^5, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), -1*z(28), z(28)^13, z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, -1*z(28)^5, z(28)^9, z(28)^13, -1*z(28), z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^5, z(28)^9, z(28)^5, -1*z(28)^9, -1*z(28)^13, z(28), z(28)^3, -1*z(28)^11, z(28)^11, -1*z(28)^3, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3])
append!(irr_61152_a, [14, 14, 2, -1, -14, -14, -2, -1, -1, -1, 14*z(28)^4, -14*z(28)^10, 14*z(28)^8, -14*z(28)^6, 14*z(28)^12, -14*z(28)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(28)^7, 14*z(28)^7, 14*z(28)^7, -14*z(28)^7, -2*z(28)^7, 2*z(28)^7, 1, 1, 1, 1, 1, 1, -14*z(28)^2, 14*z(28)^12, -14*z(28)^6, 14*z(28)^8, -14*z(28)^10, 14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^2, 2*z(28)^12, -2*z(28)^6, 2*z(28)^8, -2*z(28)^10, 2*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^7, -1*z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, 1, 1, -14*z(28)^4, 14*z(28)^10, -14*z(28)^12, 14*z(28)^2, 14*z(28)^6, -14*z(28)^8, -14*z(28)^8, 14*z(28)^6, 14*z(28)^2, -14*z(28)^12, 14*z(28)^10, -14*z(28)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^8, 2*z(28)^6, 2*z(28)^10, -2*z(28)^4, -2*z(28)^12, 2*z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, -1*z(28)^8, z(28)^6, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^8, z(28)^6, -1, -1, -1, -1, 14*z(28)^9, -14*z(28)^5, -14*z(28)^13, 14*z(28), -14*z(28)^3, 14*z(28)^11, -14*z(28)^11, 14*z(28)^3, -14*z(28), 14*z(28)^13, 14*z(28)^5, -14*z(28)^9, -14*z(28)^9, 14*z(28)^5, 14*z(28)^13, -14*z(28), 14*z(28)^3, -14*z(28)^11, 14*z(28)^11, -14*z(28)^3, 14*z(28), -14*z(28)^13, -14*z(28)^5, 14*z(28)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(28)^5, 2*z(28)^9, 2*z(28), -2*z(28)^13, 2*z(28)^11, -2*z(28)^3, 2*z(28)^3, -2*z(28)^11, 2*z(28)^13, -2*z(28), -2*z(28)^9, 2*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^8, -1*z(28)^6, -1*z(28)^10, z(28)^4, z(28)^12, -1*z(28)^2, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, z(28)^8, -1*z(28)^6, -1*z(28)^2, z(28)^12, -1*z(28)^10, z(28)^4, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, -1*z(28)^2, z(28)^12, z(28)^4, -1*z(28)^10, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^7, z(28)^7, z(28)^7, -1*z(28)^7, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^11, z(28)^3, -1*z(28), z(28)^13, z(28)^5, -1*z(28)^9, z(28)^11, -1*z(28)^3, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^3, -1*z(28)^11, z(28)^13, -1*z(28), -1*z(28)^9, z(28)^5, z(28)^5, -1*z(28)^9, -1*z(28), z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^13, z(28), z(28)^9, -1*z(28)^5, z(28)^12, -1*z(28)^2, z(28)^8, -1*z(28)^6, z(28)^4, -1*z(28)^10, -1*z(28)^10, z(28)^4, -1*z(28)^6, z(28)^8, z(28)^12, -1*z(28)^2, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, z(28)^10, -1*z(28)^4, z(28)^6, -1*z(28)^8, -1*z(28)^4, z(28)^10, z(28)^2, -1*z(28)^12, -1*z(28)^12, z(28)^2, -1*z(28)^4, z(28)^10, z(28)^6, -1*z(28)^8, z(28)^6, -1*z(28)^8, z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^13, z(28), z(28)^5, -1*z(28)^9, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, z(28)^13, -1*z(28), -1*z(28)^5, z(28)^9, -1*z(28)^11, z(28)^3, z(28)^9, -1*z(28)^5, -1*z(28), z(28)^13, -1*z(28)^3, z(28)^11, z(28), -1*z(28)^13, z(28)^13, -1*z(28), z(28)^3, -1*z(28)^11, z(28)^9, -1*z(28)^5, -1*z(28)^9, z(28)^5, z(28), -1*z(28)^13, -1*z(28)^11, z(28)^3, -1*z(28)^3, z(28)^11, -1*z(28)^9, z(28)^5, -1*z(28)^3, z(28)^11])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^4, 14*z(56)^24, 14*z(56)^8, -14*z(56)^20, -14*z(56)^12, 14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^16, 14*z(56)^12, 14*z(56)^20, -14*z(56)^8, -14*z(56)^24, 14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^18, -14*z(56)^10, -14*z(56)^26, 14*z(56)^2, -14*z(56)^6, 14*z(56)^22, -14*z(56)^22, 14*z(56)^6, -14*z(56)^2, 14*z(56)^26, 14*z(56)^10, -14*z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56)^9, -14*z(56)^19, 14*z(56)^27, -14*z(56), -14*z(56)^17, 14*z(56)^11, 14*z(56)^25, -14*z(56)^3, -14*z(56)^15, 14*z(56)^13, 14*z(56)^5, -14*z(56)^23, 14*z(56)^23, -14*z(56)^5, -14*z(56)^13, 14*z(56)^15, 14*z(56)^3, -14*z(56)^25, -14*z(56)^11, 14*z(56)^17, 14*z(56), -14*z(56)^27, 14*z(56)^19, -14*z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^6, -2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 2*z(56)^3, -2*z(56)^25, 2*z(56)^15, -2*z(56)^13, -2*z(56)^5, 2*z(56)^23, -2*z(56)^11, 2*z(56)^17, -2*z(56)^23, 2*z(56)^5, 2*z(56), -2*z(56)^27, 2*z(56)^13, -2*z(56)^15, 2*z(56)^19, -2*z(56)^9, -2*z(56)^3, 2*z(56)^25, 2*z(56)^11, -2*z(56)^17, -2*z(56), 2*z(56)^27, -2*z(56)^19, 2*z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^8, z(56)^20, z(56)^4, -1*z(56)^24, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), -1*z(56)^5, z(56)^23, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^25, -1*z(56)^3, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^24, -14*z(56)^4, -14*z(56)^20, 14*z(56)^8, 14*z(56)^16, -14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^12, -14*z(56)^16, -14*z(56)^8, 14*z(56)^20, 14*z(56)^4, -14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^10, 14*z(56)^18, 14*z(56)^2, -14*z(56)^26, 14*z(56)^22, -14*z(56)^6, 14*z(56)^6, -14*z(56)^22, 14*z(56)^26, -14*z(56)^2, -14*z(56)^18, 14*z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^19, 14*z(56)^9, -14*z(56), 14*z(56)^27, 14*z(56)^11, -14*z(56)^17, -14*z(56)^3, 14*z(56)^25, 14*z(56)^13, -14*z(56)^15, -14*z(56)^23, 14*z(56)^5, -14*z(56)^5, 14*z(56)^23, 14*z(56)^15, -14*z(56)^13, -14*z(56)^25, 14*z(56)^3, 14*z(56)^17, -14*z(56)^11, -14*z(56)^27, 14*z(56), -14*z(56)^9, 14*z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^22, 2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -2*z(56)^25, 2*z(56)^3, -2*z(56)^13, 2*z(56)^15, 2*z(56)^23, -2*z(56)^5, 2*z(56)^17, -2*z(56)^11, 2*z(56)^5, -2*z(56)^23, -2*z(56)^27, 2*z(56), -2*z(56)^15, 2*z(56)^13, -2*z(56)^9, 2*z(56)^19, 2*z(56)^25, -2*z(56)^3, -2*z(56)^17, 2*z(56)^11, 2*z(56)^27, -2*z(56), 2*z(56)^9, -2*z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^20, -1*z(56)^8, -1*z(56)^24, z(56)^4, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, z(56)^23, -1*z(56)^5, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^3, z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^4, 14*z(56)^24, 14*z(56)^8, -14*z(56)^20, -14*z(56)^12, 14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^16, 14*z(56)^12, 14*z(56)^20, -14*z(56)^8, -14*z(56)^24, 14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^18, -14*z(56)^10, -14*z(56)^26, 14*z(56)^2, -14*z(56)^6, 14*z(56)^22, -14*z(56)^22, 14*z(56)^6, -14*z(56)^2, 14*z(56)^26, 14*z(56)^10, -14*z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56)^9, 14*z(56)^19, -14*z(56)^27, 14*z(56), 14*z(56)^17, -14*z(56)^11, -14*z(56)^25, 14*z(56)^3, 14*z(56)^15, -14*z(56)^13, -14*z(56)^5, 14*z(56)^23, -14*z(56)^23, 14*z(56)^5, 14*z(56)^13, -14*z(56)^15, -14*z(56)^3, 14*z(56)^25, 14*z(56)^11, -14*z(56)^17, -14*z(56), 14*z(56)^27, -14*z(56)^19, 14*z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^6, -2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -2*z(56)^3, 2*z(56)^25, -2*z(56)^15, 2*z(56)^13, 2*z(56)^5, -2*z(56)^23, 2*z(56)^11, -2*z(56)^17, 2*z(56)^23, -2*z(56)^5, -2*z(56), 2*z(56)^27, -2*z(56)^13, 2*z(56)^15, -2*z(56)^19, 2*z(56)^9, 2*z(56)^3, -2*z(56)^25, -2*z(56)^11, 2*z(56)^17, 2*z(56), -2*z(56)^27, 2*z(56)^19, -2*z(56)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^8, z(56)^20, z(56)^4, -1*z(56)^24, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^6, -1*z(56)^22, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), z(56)^5, -1*z(56)^23, z(56)^17, -1*z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3, z(56)^9, -1*z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^24, -14*z(56)^4, -14*z(56)^20, 14*z(56)^8, 14*z(56)^16, -14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^12, -14*z(56)^16, -14*z(56)^8, 14*z(56)^20, 14*z(56)^4, -14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^10, 14*z(56)^18, 14*z(56)^2, -14*z(56)^26, 14*z(56)^22, -14*z(56)^6, 14*z(56)^6, -14*z(56)^22, 14*z(56)^26, -14*z(56)^2, -14*z(56)^18, 14*z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^19, -14*z(56)^9, 14*z(56), -14*z(56)^27, -14*z(56)^11, 14*z(56)^17, 14*z(56)^3, -14*z(56)^25, -14*z(56)^13, 14*z(56)^15, 14*z(56)^23, -14*z(56)^5, 14*z(56)^5, -14*z(56)^23, -14*z(56)^15, 14*z(56)^13, 14*z(56)^25, -14*z(56)^3, -14*z(56)^17, 14*z(56)^11, 14*z(56)^27, -14*z(56), 14*z(56)^9, -14*z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^22, 2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 2*z(56)^25, -2*z(56)^3, 2*z(56)^13, -2*z(56)^15, -2*z(56)^23, 2*z(56)^5, -2*z(56)^17, 2*z(56)^11, -2*z(56)^5, 2*z(56)^23, 2*z(56)^27, -2*z(56), 2*z(56)^15, -2*z(56)^13, 2*z(56)^9, -2*z(56)^19, -2*z(56)^25, 2*z(56)^3, 2*z(56)^17, -2*z(56)^11, -2*z(56)^27, 2*z(56), -2*z(56)^9, 2*z(56)^19, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^20, -1*z(56)^8, -1*z(56)^24, z(56)^4, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, -1*z(56)^18, z(56)^10, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^22, z(56)^6, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, -1*z(56)^23, z(56)^5, -1*z(56)^11, z(56)^17, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25, -1*z(56)^19, z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^3, -1*z(56)^25, z(56)^11, -1*z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^24, -14*z(56)^4, -14*z(56)^20, 14*z(56)^8, 14*z(56)^16, -14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^12, -14*z(56)^16, -14*z(56)^8, 14*z(56)^20, 14*z(56)^4, -14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^10, -14*z(56)^18, -14*z(56)^2, 14*z(56)^26, -14*z(56)^22, 14*z(56)^6, -14*z(56)^6, 14*z(56)^22, -14*z(56)^26, 14*z(56)^2, 14*z(56)^18, -14*z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56)^5, 14*z(56)^23, -14*z(56)^15, 14*z(56)^13, -14*z(56)^25, 14*z(56)^3, 14*z(56)^17, -14*z(56)^11, 14*z(56)^27, -14*z(56), -14*z(56)^9, 14*z(56)^19, -14*z(56)^19, 14*z(56)^9, 14*z(56), -14*z(56)^27, 14*z(56)^11, -14*z(56)^17, -14*z(56)^3, 14*z(56)^25, -14*z(56)^13, 14*z(56)^15, -14*z(56)^23, 14*z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^22, -2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 2*z(56)^11, -2*z(56)^17, -2*z(56)^27, 2*z(56), 2*z(56)^9, -2*z(56)^19, -2*z(56)^3, 2*z(56)^25, 2*z(56)^19, -2*z(56)^9, -2*z(56)^13, 2*z(56)^15, -2*z(56), 2*z(56)^27, -2*z(56)^23, 2*z(56)^5, -2*z(56)^11, 2*z(56)^17, 2*z(56)^3, -2*z(56)^25, 2*z(56)^13, -2*z(56)^15, 2*z(56)^23, -2*z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^20, -1*z(56)^8, -1*z(56)^24, z(56)^4, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^15, z(56)^13, z(56)^9, -1*z(56)^19, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^23, z(56)^5, z(56)^17, -1*z(56)^11, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^17, -1*z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, -1*z(56)^25, z(56)^3])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^4, 14*z(56)^24, 14*z(56)^8, -14*z(56)^20, -14*z(56)^12, 14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^16, 14*z(56)^12, 14*z(56)^20, -14*z(56)^8, -14*z(56)^24, 14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^18, 14*z(56)^10, 14*z(56)^26, -14*z(56)^2, 14*z(56)^6, -14*z(56)^22, 14*z(56)^22, -14*z(56)^6, 14*z(56)^2, -14*z(56)^26, -14*z(56)^10, 14*z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^23, -14*z(56)^5, 14*z(56)^13, -14*z(56)^15, 14*z(56)^3, -14*z(56)^25, -14*z(56)^11, 14*z(56)^17, -14*z(56), 14*z(56)^27, 14*z(56)^19, -14*z(56)^9, 14*z(56)^9, -14*z(56)^19, -14*z(56)^27, 14*z(56), -14*z(56)^17, 14*z(56)^11, 14*z(56)^25, -14*z(56)^3, 14*z(56)^15, -14*z(56)^13, 14*z(56)^5, -14*z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^6, 2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -2*z(56)^17, 2*z(56)^11, 2*z(56), -2*z(56)^27, -2*z(56)^19, 2*z(56)^9, 2*z(56)^25, -2*z(56)^3, -2*z(56)^9, 2*z(56)^19, 2*z(56)^15, -2*z(56)^13, 2*z(56)^27, -2*z(56), 2*z(56)^5, -2*z(56)^23, 2*z(56)^17, -2*z(56)^11, -2*z(56)^25, 2*z(56)^3, -2*z(56)^15, 2*z(56)^13, -2*z(56)^5, 2*z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^8, z(56)^20, z(56)^4, -1*z(56)^24, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^13, -1*z(56)^15, -1*z(56)^19, z(56)^9, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^5, -1*z(56)^23, -1*z(56)^11, z(56)^17, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^11, z(56)^17, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, z(56)^3, -1*z(56)^25])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^24, -14*z(56)^4, -14*z(56)^20, 14*z(56)^8, 14*z(56)^16, -14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^12, -14*z(56)^16, -14*z(56)^8, 14*z(56)^20, 14*z(56)^4, -14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^10, -14*z(56)^18, -14*z(56)^2, 14*z(56)^26, -14*z(56)^22, 14*z(56)^6, -14*z(56)^6, 14*z(56)^22, -14*z(56)^26, 14*z(56)^2, 14*z(56)^18, -14*z(56)^10, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56)^5, -14*z(56)^23, 14*z(56)^15, -14*z(56)^13, 14*z(56)^25, -14*z(56)^3, -14*z(56)^17, 14*z(56)^11, -14*z(56)^27, 14*z(56), 14*z(56)^9, -14*z(56)^19, 14*z(56)^19, -14*z(56)^9, -14*z(56), 14*z(56)^27, -14*z(56)^11, 14*z(56)^17, 14*z(56)^3, -14*z(56)^25, 14*z(56)^13, -14*z(56)^15, 14*z(56)^23, -14*z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^22, -2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -2*z(56)^11, 2*z(56)^17, 2*z(56)^27, -2*z(56), -2*z(56)^9, 2*z(56)^19, 2*z(56)^3, -2*z(56)^25, -2*z(56)^19, 2*z(56)^9, 2*z(56)^13, -2*z(56)^15, 2*z(56), -2*z(56)^27, 2*z(56)^23, -2*z(56)^5, 2*z(56)^11, -2*z(56)^17, -2*z(56)^3, 2*z(56)^25, -2*z(56)^13, 2*z(56)^15, -2*z(56)^23, 2*z(56)^5, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^16, z(56)^12, z(56)^20, -1*z(56)^8, -1*z(56)^24, z(56)^4, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^22, -1*z(56)^6, z(56)^10, -1*z(56)^18, -1*z(56)^26, z(56)^2, -1*z(56)^2, z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^22, z(56)^6, -1*z(56)^10, z(56)^18, z(56)^26, -1*z(56)^2, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^22, -1*z(56)^6, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^27, -1*z(56), z(56)^15, -1*z(56)^13, -1*z(56)^9, z(56)^19, z(56)^25, -1*z(56)^3, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, z(56), -1*z(56)^27, z(56)^23, -1*z(56)^5, -1*z(56)^17, z(56)^11, -1*z(56)^5, z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^13, z(56)^15, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^17, z(56)^11, -1*z(56)^25, z(56)^3, z(56)^19, -1*z(56)^9, z(56)^25, -1*z(56)^3])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^4, 14*z(56)^24, 14*z(56)^8, -14*z(56)^20, -14*z(56)^12, 14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^16, 14*z(56)^12, 14*z(56)^20, -14*z(56)^8, -14*z(56)^24, 14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^18, 14*z(56)^10, 14*z(56)^26, -14*z(56)^2, 14*z(56)^6, -14*z(56)^22, 14*z(56)^22, -14*z(56)^6, 14*z(56)^2, -14*z(56)^26, -14*z(56)^10, 14*z(56)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^23, 14*z(56)^5, -14*z(56)^13, 14*z(56)^15, -14*z(56)^3, 14*z(56)^25, 14*z(56)^11, -14*z(56)^17, 14*z(56), -14*z(56)^27, -14*z(56)^19, 14*z(56)^9, -14*z(56)^9, 14*z(56)^19, 14*z(56)^27, -14*z(56), 14*z(56)^17, -14*z(56)^11, -14*z(56)^25, 14*z(56)^3, -14*z(56)^15, 14*z(56)^13, -14*z(56)^5, 14*z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^6, 2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 2*z(56)^17, -2*z(56)^11, -2*z(56), 2*z(56)^27, 2*z(56)^19, -2*z(56)^9, -2*z(56)^25, 2*z(56)^3, 2*z(56)^9, -2*z(56)^19, -2*z(56)^15, 2*z(56)^13, -2*z(56)^27, 2*z(56), -2*z(56)^5, 2*z(56)^23, -2*z(56)^17, 2*z(56)^11, 2*z(56)^25, -2*z(56)^3, 2*z(56)^15, -2*z(56)^13, 2*z(56)^5, -2*z(56)^23, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^12, -1*z(56)^16, -1*z(56)^8, z(56)^20, z(56)^4, -1*z(56)^24, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^6, z(56)^22, -1*z(56)^18, z(56)^10, z(56)^2, -1*z(56)^26, z(56)^26, -1*z(56)^2, -1*z(56)^10, z(56)^18, z(56)^6, -1*z(56)^22, z(56)^18, -1*z(56)^10, -1*z(56)^2, z(56)^26, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^6, z(56)^22, z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56), z(56)^27, -1*z(56)^13, z(56)^15, z(56)^19, -1*z(56)^9, -1*z(56)^3, z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, -1*z(56)^27, z(56), -1*z(56)^5, z(56)^23, z(56)^11, -1*z(56)^17, z(56)^23, -1*z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^15, -1*z(56)^13, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^11, -1*z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^9, z(56)^19, -1*z(56)^3, z(56)^25])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^12, 14*z(56)^16, 14*z(56)^24, -14*z(56)^4, 14*z(56)^8, -14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^20, -14*z(56)^8, 14*z(56)^4, -14*z(56)^24, -14*z(56)^16, 14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^26, -14*z(56)^2, 14*z(56)^22, -14*z(56)^6, 14*z(56)^18, -14*z(56)^10, 14*z(56)^10, -14*z(56)^18, 14*z(56)^6, -14*z(56)^22, 14*z(56)^2, -14*z(56)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56)^13, 14*z(56)^15, 14*z(56)^11, -14*z(56)^17, -14*z(56)^9, 14*z(56)^19, -14*z(56)^5, 14*z(56)^23, 14*z(56)^3, -14*z(56)^25, -14*z(56), 14*z(56)^27, -14*z(56)^27, 14*z(56), 14*z(56)^25, -14*z(56)^3, -14*z(56)^23, 14*z(56)^5, -14*z(56)^19, 14*z(56)^9, 14*z(56)^17, -14*z(56)^11, -14*z(56)^15, 14*z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^18, 2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -2*z(56)^23, 2*z(56)^5, -2*z(56)^3, 2*z(56)^25, 2*z(56), -2*z(56)^27, -2*z(56)^19, 2*z(56)^9, 2*z(56)^27, -2*z(56), 2*z(56)^17, -2*z(56)^11, -2*z(56)^25, 2*z(56)^3, -2*z(56)^15, 2*z(56)^13, 2*z(56)^23, -2*z(56)^5, 2*z(56)^19, -2*z(56)^9, -2*z(56)^17, 2*z(56)^11, 2*z(56)^15, -2*z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^24, z(56)^4, z(56)^12, -1*z(56)^16, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56), -1*z(56)^27, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, z(56)^9, -1*z(56)^19, -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, z(56)^27, -1*z(56), z(56)^17, -1*z(56)^11, -1*z(56)^5, z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^16, -14*z(56)^12, -14*z(56)^4, 14*z(56)^24, -14*z(56)^20, 14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^8, 14*z(56)^20, -14*z(56)^24, 14*z(56)^4, 14*z(56)^12, -14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^2, 14*z(56)^26, -14*z(56)^6, 14*z(56)^22, -14*z(56)^10, 14*z(56)^18, -14*z(56)^18, 14*z(56)^10, -14*z(56)^22, 14*z(56)^6, -14*z(56)^26, 14*z(56)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^15, -14*z(56)^13, -14*z(56)^17, 14*z(56)^11, 14*z(56)^19, -14*z(56)^9, 14*z(56)^23, -14*z(56)^5, -14*z(56)^25, 14*z(56)^3, 14*z(56)^27, -14*z(56), 14*z(56), -14*z(56)^27, -14*z(56)^3, 14*z(56)^25, 14*z(56)^5, -14*z(56)^23, 14*z(56)^9, -14*z(56)^19, -14*z(56)^11, 14*z(56)^17, 14*z(56)^13, -14*z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^10, -2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 2*z(56)^5, -2*z(56)^23, 2*z(56)^25, -2*z(56)^3, -2*z(56)^27, 2*z(56), 2*z(56)^9, -2*z(56)^19, -2*z(56), 2*z(56)^27, -2*z(56)^11, 2*z(56)^17, 2*z(56)^3, -2*z(56)^25, 2*z(56)^13, -2*z(56)^15, -2*z(56)^5, 2*z(56)^23, -2*z(56)^9, 2*z(56)^19, 2*z(56)^11, -2*z(56)^17, -2*z(56)^13, 2*z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^4, -1*z(56)^24, -1*z(56)^16, z(56)^12, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^27, z(56), z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^19, z(56)^9, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56), z(56)^27, -1*z(56)^11, z(56)^17, z(56)^23, -1*z(56)^5, -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^12, 14*z(56)^16, 14*z(56)^24, -14*z(56)^4, 14*z(56)^8, -14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^20, -14*z(56)^8, 14*z(56)^4, -14*z(56)^24, -14*z(56)^16, 14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^26, -14*z(56)^2, 14*z(56)^22, -14*z(56)^6, 14*z(56)^18, -14*z(56)^10, 14*z(56)^10, -14*z(56)^18, 14*z(56)^6, -14*z(56)^22, 14*z(56)^2, -14*z(56)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56)^13, -14*z(56)^15, -14*z(56)^11, 14*z(56)^17, 14*z(56)^9, -14*z(56)^19, 14*z(56)^5, -14*z(56)^23, -14*z(56)^3, 14*z(56)^25, 14*z(56), -14*z(56)^27, 14*z(56)^27, -14*z(56), -14*z(56)^25, 14*z(56)^3, 14*z(56)^23, -14*z(56)^5, 14*z(56)^19, -14*z(56)^9, -14*z(56)^17, 14*z(56)^11, 14*z(56)^15, -14*z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^18, 2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 2*z(56)^23, -2*z(56)^5, 2*z(56)^3, -2*z(56)^25, -2*z(56), 2*z(56)^27, 2*z(56)^19, -2*z(56)^9, -2*z(56)^27, 2*z(56), -2*z(56)^17, 2*z(56)^11, 2*z(56)^25, -2*z(56)^3, 2*z(56)^15, -2*z(56)^13, -2*z(56)^23, 2*z(56)^5, -2*z(56)^19, 2*z(56)^9, 2*z(56)^17, -2*z(56)^11, -2*z(56)^15, 2*z(56)^13, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^24, z(56)^4, z(56)^12, -1*z(56)^16, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, z(56)^2, -1*z(56)^26, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, z(56)^18, -1*z(56)^10, -1*z(56)^18, z(56)^10, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56), z(56)^27, z(56)^9, -1*z(56)^19, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23, -1*z(56)^13, z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^9, z(56)^19, z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^27, z(56), -1*z(56)^17, z(56)^11, z(56)^5, -1*z(56)^23, -1*z(56)^9, z(56)^19, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^16, -14*z(56)^12, -14*z(56)^4, 14*z(56)^24, -14*z(56)^20, 14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^8, 14*z(56)^20, -14*z(56)^24, 14*z(56)^4, 14*z(56)^12, -14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^2, 14*z(56)^26, -14*z(56)^6, 14*z(56)^22, -14*z(56)^10, 14*z(56)^18, -14*z(56)^18, 14*z(56)^10, -14*z(56)^22, 14*z(56)^6, -14*z(56)^26, 14*z(56)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^15, 14*z(56)^13, 14*z(56)^17, -14*z(56)^11, -14*z(56)^19, 14*z(56)^9, -14*z(56)^23, 14*z(56)^5, 14*z(56)^25, -14*z(56)^3, -14*z(56)^27, 14*z(56), -14*z(56), 14*z(56)^27, 14*z(56)^3, -14*z(56)^25, -14*z(56)^5, 14*z(56)^23, -14*z(56)^9, 14*z(56)^19, 14*z(56)^11, -14*z(56)^17, -14*z(56)^13, 14*z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^10, -2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -2*z(56)^5, 2*z(56)^23, -2*z(56)^25, 2*z(56)^3, 2*z(56)^27, -2*z(56), -2*z(56)^9, 2*z(56)^19, 2*z(56), -2*z(56)^27, 2*z(56)^11, -2*z(56)^17, -2*z(56)^3, 2*z(56)^25, -2*z(56)^13, 2*z(56)^15, 2*z(56)^5, -2*z(56)^23, 2*z(56)^9, -2*z(56)^19, -2*z(56)^11, 2*z(56)^17, 2*z(56)^13, -2*z(56)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^4, -1*z(56)^24, -1*z(56)^16, z(56)^12, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, -1*z(56)^10, z(56)^18, z(56)^10, -1*z(56)^18, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^27, -1*z(56), -1*z(56)^19, z(56)^9, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5, z(56)^15, -1*z(56)^13, z(56)^25, -1*z(56)^3, z(56)^19, -1*z(56)^9, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, z(56), -1*z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^23, z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^16, -14*z(56)^12, -14*z(56)^4, 14*z(56)^24, -14*z(56)^20, 14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^8, 14*z(56)^20, -14*z(56)^24, 14*z(56)^4, 14*z(56)^12, -14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^2, -14*z(56)^26, 14*z(56)^6, -14*z(56)^22, 14*z(56)^10, -14*z(56)^18, 14*z(56)^18, -14*z(56)^10, 14*z(56)^22, -14*z(56)^6, 14*z(56)^26, -14*z(56)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56), -14*z(56)^27, 14*z(56)^3, -14*z(56)^25, 14*z(56)^5, -14*z(56)^23, 14*z(56)^9, -14*z(56)^19, 14*z(56)^11, -14*z(56)^17, 14*z(56)^13, -14*z(56)^15, 14*z(56)^15, -14*z(56)^13, 14*z(56)^17, -14*z(56)^11, 14*z(56)^19, -14*z(56)^9, 14*z(56)^23, -14*z(56)^5, 14*z(56)^25, -14*z(56)^3, 14*z(56)^27, -14*z(56), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^10, 2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 2*z(56)^19, -2*z(56)^9, -2*z(56)^11, 2*z(56)^17, -2*z(56)^13, 2*z(56)^15, 2*z(56)^23, -2*z(56)^5, -2*z(56)^15, 2*z(56)^13, 2*z(56)^25, -2*z(56)^3, -2*z(56)^17, 2*z(56)^11, 2*z(56)^27, -2*z(56), -2*z(56)^19, 2*z(56)^9, -2*z(56)^23, 2*z(56)^5, -2*z(56)^25, 2*z(56)^3, -2*z(56)^27, 2*z(56), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^4, -1*z(56)^24, -1*z(56)^16, z(56)^12, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^3, -1*z(56)^25, -1*z(56)^13, z(56)^15, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, z(56)^27, -1*z(56), z(56)^9, -1*z(56)^19, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^5, z(56)^23, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, -1*z(56)^15, z(56)^13, z(56)^25, -1*z(56)^3, z(56)^9, -1*z(56)^19, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, z(56)^5, -1*z(56)^23])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^12, 14*z(56)^16, 14*z(56)^24, -14*z(56)^4, 14*z(56)^8, -14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^20, -14*z(56)^8, 14*z(56)^4, -14*z(56)^24, -14*z(56)^16, 14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^26, 14*z(56)^2, -14*z(56)^22, 14*z(56)^6, -14*z(56)^18, 14*z(56)^10, -14*z(56)^10, 14*z(56)^18, -14*z(56)^6, 14*z(56)^22, -14*z(56)^2, 14*z(56)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^27, 14*z(56), -14*z(56)^25, 14*z(56)^3, -14*z(56)^23, 14*z(56)^5, -14*z(56)^19, 14*z(56)^9, -14*z(56)^17, 14*z(56)^11, -14*z(56)^15, 14*z(56)^13, -14*z(56)^13, 14*z(56)^15, -14*z(56)^11, 14*z(56)^17, -14*z(56)^9, 14*z(56)^19, -14*z(56)^5, 14*z(56)^23, -14*z(56)^3, 14*z(56)^25, -14*z(56), 14*z(56)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^18, -2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -2*z(56)^9, 2*z(56)^19, 2*z(56)^17, -2*z(56)^11, 2*z(56)^15, -2*z(56)^13, -2*z(56)^5, 2*z(56)^23, 2*z(56)^13, -2*z(56)^15, -2*z(56)^3, 2*z(56)^25, 2*z(56)^11, -2*z(56)^17, -2*z(56), 2*z(56)^27, 2*z(56)^9, -2*z(56)^19, 2*z(56)^5, -2*z(56)^23, 2*z(56)^3, -2*z(56)^25, 2*z(56), -2*z(56)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^24, z(56)^4, z(56)^12, -1*z(56)^16, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^25, z(56)^3, z(56)^15, -1*z(56)^13, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, -1*z(56), z(56)^27, -1*z(56)^19, z(56)^9, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^23, -1*z(56)^5, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), z(56)^13, -1*z(56)^15, -1*z(56)^3, z(56)^25, -1*z(56)^19, z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^23, z(56)^5])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^16, -14*z(56)^12, -14*z(56)^4, 14*z(56)^24, -14*z(56)^20, 14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^8, 14*z(56)^20, -14*z(56)^24, 14*z(56)^4, 14*z(56)^12, -14*z(56)^16, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^12, 2*z(56)^16, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, 14*z(56)^2, -14*z(56)^26, 14*z(56)^6, -14*z(56)^22, 14*z(56)^10, -14*z(56)^18, 14*z(56)^18, -14*z(56)^10, 14*z(56)^22, -14*z(56)^6, 14*z(56)^26, -14*z(56)^2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 2*z(56)^20, -2*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56), 14*z(56)^27, -14*z(56)^3, 14*z(56)^25, -14*z(56)^5, 14*z(56)^23, -14*z(56)^9, 14*z(56)^19, -14*z(56)^11, 14*z(56)^17, -14*z(56)^13, 14*z(56)^15, -14*z(56)^15, 14*z(56)^13, -14*z(56)^17, 14*z(56)^11, -14*z(56)^19, 14*z(56)^9, -14*z(56)^23, 14*z(56)^5, -14*z(56)^25, 14*z(56)^3, -14*z(56)^27, 14*z(56), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^10, 2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -2*z(56)^19, 2*z(56)^9, 2*z(56)^11, -2*z(56)^17, 2*z(56)^13, -2*z(56)^15, -2*z(56)^23, 2*z(56)^5, 2*z(56)^15, -2*z(56)^13, -2*z(56)^25, 2*z(56)^3, 2*z(56)^17, -2*z(56)^11, -2*z(56)^27, 2*z(56), 2*z(56)^19, -2*z(56)^9, 2*z(56)^23, -2*z(56)^5, 2*z(56)^25, -2*z(56)^3, 2*z(56)^27, -2*z(56), 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^20, -1*z(56)^8, z(56)^4, -1*z(56)^24, -1*z(56)^16, z(56)^12, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^20, -1*z(56)^8, -1*z(56)^10, z(56)^18, z(56)^2, -1*z(56)^26, z(56)^22, -1*z(56)^6, z(56)^6, -1*z(56)^22, z(56)^26, -1*z(56)^2, z(56)^10, -1*z(56)^18, -1*z(56)^2, z(56)^26, -1*z(56)^22, z(56)^6, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, z(56)^10, -1*z(56)^18, -1*z(56)^10, z(56)^18, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^11, -1*z(56)^17, -1*z(56)^3, z(56)^25, z(56)^13, -1*z(56)^15, -1*z(56)^5, z(56)^23, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, z(56)^17, -1*z(56)^11, -1*z(56)^27, z(56), -1*z(56)^9, z(56)^19, z(56), -1*z(56)^27, -1*z(56)^11, z(56)^17, z(56)^5, -1*z(56)^23, z(56)^25, -1*z(56)^3, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, z(56)^15, -1*z(56)^13, -1*z(56)^25, z(56)^3, -1*z(56)^9, z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^5, z(56)^23])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^12, 14*z(56)^16, 14*z(56)^24, -14*z(56)^4, 14*z(56)^8, -14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^20, -14*z(56)^8, 14*z(56)^4, -14*z(56)^24, -14*z(56)^16, 14*z(56)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^16, -2*z(56)^12, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, -14*z(56)^26, 14*z(56)^2, -14*z(56)^22, 14*z(56)^6, -14*z(56)^18, 14*z(56)^10, -14*z(56)^10, 14*z(56)^18, -14*z(56)^6, 14*z(56)^22, -14*z(56)^2, 14*z(56)^26, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, -2*z(56)^8, 2*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^27, -14*z(56), 14*z(56)^25, -14*z(56)^3, 14*z(56)^23, -14*z(56)^5, 14*z(56)^19, -14*z(56)^9, 14*z(56)^17, -14*z(56)^11, 14*z(56)^15, -14*z(56)^13, 14*z(56)^13, -14*z(56)^15, 14*z(56)^11, -14*z(56)^17, 14*z(56)^9, -14*z(56)^19, 14*z(56)^5, -14*z(56)^23, 14*z(56)^3, -14*z(56)^25, 14*z(56), -14*z(56)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^18, -2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 2*z(56)^9, -2*z(56)^19, -2*z(56)^17, 2*z(56)^11, -2*z(56)^15, 2*z(56)^13, 2*z(56)^5, -2*z(56)^23, -2*z(56)^13, 2*z(56)^15, 2*z(56)^3, -2*z(56)^25, -2*z(56)^11, 2*z(56)^17, 2*z(56), -2*z(56)^27, -2*z(56)^9, 2*z(56)^19, -2*z(56)^5, 2*z(56)^23, -2*z(56)^3, 2*z(56)^25, -2*z(56), 2*z(56)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^8, z(56)^20, -1*z(56)^24, z(56)^4, z(56)^12, -1*z(56)^16, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^8, z(56)^20, z(56)^18, -1*z(56)^10, -1*z(56)^26, z(56)^2, -1*z(56)^6, z(56)^22, -1*z(56)^22, z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^18, z(56)^10, z(56)^26, -1*z(56)^2, z(56)^6, -1*z(56)^22, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, -1*z(56)^18, z(56)^10, z(56)^18, -1*z(56)^10, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^17, z(56)^11, z(56)^25, -1*z(56)^3, -1*z(56)^15, z(56)^13, z(56)^23, -1*z(56)^5, -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, -1*z(56)^11, z(56)^17, z(56), -1*z(56)^27, z(56)^19, -1*z(56)^9, -1*z(56)^27, z(56), z(56)^17, -1*z(56)^11, -1*z(56)^23, z(56)^5, -1*z(56)^3, z(56)^25, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), -1*z(56)^13, z(56)^15, z(56)^3, -1*z(56)^25, z(56)^19, -1*z(56)^9, -1*z(56)^23, z(56)^5, z(56)^13, -1*z(56)^15, z(56)^23, -1*z(56)^5])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^20, 14*z(56)^8, -14*z(56)^12, 14*z(56)^16, -14*z(56)^4, 14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^24, 14*z(56)^4, -14*z(56)^16, 14*z(56)^12, -14*z(56)^8, 14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, -14*z(56)^6, 14*z(56)^22, -14*z(56)^18, 14*z(56)^10, 14*z(56)^2, -14*z(56)^26, 14*z(56)^26, -14*z(56)^2, -14*z(56)^10, 14*z(56)^18, -14*z(56)^22, 14*z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56)^17, -14*z(56)^11, -14*z(56)^23, 14*z(56)^5, -14*z(56), 14*z(56)^27, -14*z(56)^13, 14*z(56)^15, 14*z(56)^19, -14*z(56)^9, -14*z(56)^25, 14*z(56)^3, -14*z(56)^3, 14*z(56)^25, 14*z(56)^9, -14*z(56)^19, -14*z(56)^15, 14*z(56)^13, -14*z(56)^27, 14*z(56), -14*z(56)^5, 14*z(56)^23, 14*z(56)^11, -14*z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^2, 2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, -2*z(56)^15, 2*z(56)^13, -2*z(56)^19, 2*z(56)^9, 2*z(56)^25, -2*z(56)^3, -2*z(56)^27, 2*z(56), 2*z(56)^3, -2*z(56)^25, -2*z(56)^5, 2*z(56)^23, -2*z(56)^9, 2*z(56)^19, 2*z(56)^11, -2*z(56)^17, 2*z(56)^15, -2*z(56)^13, 2*z(56)^27, -2*z(56), 2*z(56)^5, -2*z(56)^23, -2*z(56)^11, 2*z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, z(56)^12, -1*z(56)^16, z(56)^20, -1*z(56)^8, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56)^25, -1*z(56)^3, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56), -1*z(56)^27, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^15, z(56)^13, z(56)^17, -1*z(56)^11, z(56)^3, -1*z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^13, z(56)^15, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^8, -14*z(56)^20, 14*z(56)^16, -14*z(56)^12, 14*z(56)^24, -14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^4, -14*z(56)^24, 14*z(56)^12, -14*z(56)^16, 14*z(56)^20, -14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, 14*z(56)^22, -14*z(56)^6, 14*z(56)^10, -14*z(56)^18, -14*z(56)^26, 14*z(56)^2, -14*z(56)^2, 14*z(56)^26, 14*z(56)^18, -14*z(56)^10, 14*z(56)^6, -14*z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^11, 14*z(56)^17, 14*z(56)^5, -14*z(56)^23, 14*z(56)^27, -14*z(56), 14*z(56)^15, -14*z(56)^13, -14*z(56)^9, 14*z(56)^19, 14*z(56)^3, -14*z(56)^25, 14*z(56)^25, -14*z(56)^3, -14*z(56)^19, 14*z(56)^9, 14*z(56)^13, -14*z(56)^15, 14*z(56), -14*z(56)^27, 14*z(56)^23, -14*z(56)^5, -14*z(56)^17, 14*z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^26, -2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, 2*z(56)^13, -2*z(56)^15, 2*z(56)^9, -2*z(56)^19, -2*z(56)^3, 2*z(56)^25, 2*z(56), -2*z(56)^27, -2*z(56)^25, 2*z(56)^3, 2*z(56)^23, -2*z(56)^5, 2*z(56)^19, -2*z(56)^9, -2*z(56)^17, 2*z(56)^11, -2*z(56)^13, 2*z(56)^15, -2*z(56), 2*z(56)^27, -2*z(56)^23, 2*z(56)^5, 2*z(56)^17, -2*z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, -1*z(56)^16, z(56)^12, -1*z(56)^8, z(56)^20, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^3, z(56)^25, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^27, z(56), -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^13, -1*z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^25, z(56)^3, z(56)^23, -1*z(56)^5, z(56)^15, -1*z(56)^13, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56)])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, -14*z(56)^20, 14*z(56)^8, -14*z(56)^12, 14*z(56)^16, -14*z(56)^4, 14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, -14*z(56)^24, 14*z(56)^4, -14*z(56)^16, 14*z(56)^12, -14*z(56)^8, 14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, -14*z(56)^6, 14*z(56)^22, -14*z(56)^18, 14*z(56)^10, 14*z(56)^2, -14*z(56)^26, 14*z(56)^26, -14*z(56)^2, -14*z(56)^10, 14*z(56)^18, -14*z(56)^22, 14*z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56)^17, 14*z(56)^11, 14*z(56)^23, -14*z(56)^5, 14*z(56), -14*z(56)^27, 14*z(56)^13, -14*z(56)^15, -14*z(56)^19, 14*z(56)^9, 14*z(56)^25, -14*z(56)^3, 14*z(56)^3, -14*z(56)^25, -14*z(56)^9, 14*z(56)^19, 14*z(56)^15, -14*z(56)^13, 14*z(56)^27, -14*z(56), 14*z(56)^5, -14*z(56)^23, -14*z(56)^11, 14*z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^2, 2*z(56)^26, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, -2*z(56)^26, 2*z(56)^2, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, 2*z(56)^15, -2*z(56)^13, 2*z(56)^19, -2*z(56)^9, -2*z(56)^25, 2*z(56)^3, 2*z(56)^27, -2*z(56), -2*z(56)^3, 2*z(56)^25, 2*z(56)^5, -2*z(56)^23, 2*z(56)^9, -2*z(56)^19, -2*z(56)^11, 2*z(56)^17, -2*z(56)^15, 2*z(56)^13, -2*z(56)^27, 2*z(56), -2*z(56)^5, 2*z(56)^23, 2*z(56)^11, -2*z(56)^17, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, z(56)^12, -1*z(56)^16, z(56)^20, -1*z(56)^8, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, -1*z(56)^22, z(56)^6, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, -1*z(56)^6, z(56)^22, z(56)^2, -1*z(56)^26, -1*z(56)^2, z(56)^26, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56)^25, z(56)^3, z(56), -1*z(56)^27, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15, z(56)^17, -1*z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56), z(56)^27, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, z(56)^15, -1*z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^3, z(56)^25, z(56)^5, -1*z(56)^23, z(56)^13, -1*z(56)^15, -1*z(56), z(56)^27, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, 14*z(56)^8, -14*z(56)^20, 14*z(56)^16, -14*z(56)^12, 14*z(56)^24, -14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, 14*z(56)^4, -14*z(56)^24, 14*z(56)^12, -14*z(56)^16, 14*z(56)^20, -14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, 14*z(56)^22, -14*z(56)^6, 14*z(56)^10, -14*z(56)^18, -14*z(56)^26, 14*z(56)^2, -14*z(56)^2, 14*z(56)^26, 14*z(56)^18, -14*z(56)^10, 14*z(56)^6, -14*z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^11, -14*z(56)^17, -14*z(56)^5, 14*z(56)^23, -14*z(56)^27, 14*z(56), -14*z(56)^15, 14*z(56)^13, 14*z(56)^9, -14*z(56)^19, -14*z(56)^3, 14*z(56)^25, -14*z(56)^25, 14*z(56)^3, 14*z(56)^19, -14*z(56)^9, -14*z(56)^13, 14*z(56)^15, -14*z(56), 14*z(56)^27, -14*z(56)^23, 14*z(56)^5, 14*z(56)^17, -14*z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^26, -2*z(56)^2, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, 2*z(56)^2, -2*z(56)^26, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, -2*z(56)^13, 2*z(56)^15, -2*z(56)^9, 2*z(56)^19, 2*z(56)^3, -2*z(56)^25, -2*z(56), 2*z(56)^27, 2*z(56)^25, -2*z(56)^3, -2*z(56)^23, 2*z(56)^5, -2*z(56)^19, 2*z(56)^9, 2*z(56)^17, -2*z(56)^11, 2*z(56)^13, -2*z(56)^15, 2*z(56), -2*z(56)^27, 2*z(56)^23, -2*z(56)^5, -2*z(56)^17, 2*z(56)^11, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, -1*z(56)^16, z(56)^12, -1*z(56)^8, z(56)^20, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, z(56)^6, -1*z(56)^22, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, z(56)^22, -1*z(56)^6, -1*z(56)^26, z(56)^2, z(56)^26, -1*z(56)^2, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^3, -1*z(56)^25, -1*z(56)^27, z(56), z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13, -1*z(56)^11, z(56)^17, z(56)^9, -1*z(56)^19, z(56)^27, -1*z(56), z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, -1*z(56)^13, z(56)^15, z(56)^11, -1*z(56)^17, z(56)^25, -1*z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^15, z(56)^13, z(56)^27, -1*z(56), -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56)])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^8, -14*z(56)^20, 14*z(56)^16, -14*z(56)^12, 14*z(56)^24, -14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^21, -14*z(56)^7, 14*z(56)^7, -14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^4, -14*z(56)^24, 14*z(56)^12, -14*z(56)^16, 14*z(56)^20, -14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, 2*z(56)^21, -2*z(56)^7, -2*z(56)^21, 2*z(56)^7, 0, 0, 0, 0, -1, -1, -14*z(56)^22, 14*z(56)^6, -14*z(56)^10, 14*z(56)^18, 14*z(56)^26, -14*z(56)^2, 14*z(56)^2, -14*z(56)^26, -14*z(56)^18, 14*z(56)^10, -14*z(56)^6, 14*z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, 14*z(56)^25, -14*z(56)^3, 14*z(56)^19, -14*z(56)^9, 14*z(56)^13, -14*z(56)^15, 14*z(56), -14*z(56)^27, -14*z(56)^23, 14*z(56)^5, -14*z(56)^17, 14*z(56)^11, -14*z(56)^11, 14*z(56)^17, -14*z(56)^5, 14*z(56)^23, 14*z(56)^27, -14*z(56), 14*z(56)^15, -14*z(56)^13, 14*z(56)^9, -14*z(56)^19, 14*z(56)^3, -14*z(56)^25, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^26, 2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, 2*z(56)^27, -2*z(56), 2*z(56)^23, -2*z(56)^5, 2*z(56)^17, -2*z(56)^11, 2*z(56)^15, -2*z(56)^13, 2*z(56)^11, -2*z(56)^17, 2*z(56)^9, -2*z(56)^19, 2*z(56)^5, -2*z(56)^23, 2*z(56)^3, -2*z(56)^25, -2*z(56)^27, 2*z(56), -2*z(56)^15, 2*z(56)^13, -2*z(56)^9, 2*z(56)^19, -2*z(56)^3, 2*z(56)^25, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, -1*z(56)^16, z(56)^12, -1*z(56)^8, z(56)^20, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^19, -1*z(56)^9, z(56)^17, -1*z(56)^11, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, z(56)^3, -1*z(56)^25, z(56), -1*z(56)^27, -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^13, z(56)^15, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, z(56)^27, -1*z(56), z(56)^25, -1*z(56)^3, z(56)^11, -1*z(56)^17, z(56)^9, -1*z(56)^19, z(56), -1*z(56)^27, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, z(56)^13, -1*z(56)^15])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^20, 14*z(56)^8, -14*z(56)^12, 14*z(56)^16, -14*z(56)^4, 14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^7, 14*z(56)^21, -14*z(56)^21, 14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^24, 14*z(56)^4, -14*z(56)^16, 14*z(56)^12, -14*z(56)^8, 14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, -2*z(56)^7, 2*z(56)^21, 2*z(56)^7, -2*z(56)^21, 0, 0, 0, 0, -1, -1, 14*z(56)^6, -14*z(56)^22, 14*z(56)^18, -14*z(56)^10, -14*z(56)^2, 14*z(56)^26, -14*z(56)^26, 14*z(56)^2, 14*z(56)^10, -14*z(56)^18, 14*z(56)^22, -14*z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, -14*z(56)^3, 14*z(56)^25, -14*z(56)^9, 14*z(56)^19, -14*z(56)^15, 14*z(56)^13, -14*z(56)^27, 14*z(56), 14*z(56)^5, -14*z(56)^23, 14*z(56)^11, -14*z(56)^17, 14*z(56)^17, -14*z(56)^11, 14*z(56)^23, -14*z(56)^5, -14*z(56), 14*z(56)^27, -14*z(56)^13, 14*z(56)^15, -14*z(56)^19, 14*z(56)^9, -14*z(56)^25, 14*z(56)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^2, -2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -2*z(56), 2*z(56)^27, -2*z(56)^5, 2*z(56)^23, -2*z(56)^11, 2*z(56)^17, -2*z(56)^13, 2*z(56)^15, -2*z(56)^17, 2*z(56)^11, -2*z(56)^19, 2*z(56)^9, -2*z(56)^23, 2*z(56)^5, -2*z(56)^25, 2*z(56)^3, 2*z(56), -2*z(56)^27, 2*z(56)^13, -2*z(56)^15, 2*z(56)^19, -2*z(56)^9, 2*z(56)^25, -2*z(56)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, z(56)^12, -1*z(56)^16, z(56)^20, -1*z(56)^8, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^9, z(56)^19, -1*z(56)^11, z(56)^17, -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, -1*z(56)^25, z(56)^3, -1*z(56)^27, z(56), z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^15, -1*z(56)^13, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, -1*z(56), z(56)^27, -1*z(56)^3, z(56)^25, -1*z(56)^17, z(56)^11, -1*z(56)^19, z(56)^9, -1*z(56)^27, z(56), z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, -1*z(56)^15, z(56)^13])
append!(irr_61152_a, [14, -14, 0, 2, -14*z(56)^14, 14*z(56)^14, 0, -2, 0, 0, 14*z(56)^8, -14*z(56)^20, 14*z(56)^16, -14*z(56)^12, 14*z(56)^24, -14*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(56)^21, 14*z(56)^7, -14*z(56)^7, 14*z(56)^21, 0, 0, 0, 0, -2*z(56)^14, 2*z(56)^14, 1, 1, 14*z(56)^4, -14*z(56)^24, 14*z(56)^12, -14*z(56)^16, 14*z(56)^20, -14*z(56)^8, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^12, 2*z(56)^16, 2*z(56)^24, -2*z(56)^4, -2*z(56)^20, 2*z(56)^8, -2*z(56)^21, 2*z(56)^7, 2*z(56)^21, -2*z(56)^7, 0, 0, 0, 0, -1, -1, -14*z(56)^22, 14*z(56)^6, -14*z(56)^10, 14*z(56)^18, 14*z(56)^26, -14*z(56)^2, 14*z(56)^2, -14*z(56)^26, -14*z(56)^18, 14*z(56)^10, -14*z(56)^6, 14*z(56)^22, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^20, -2*z(56)^8, -2*z(56)^16, 2*z(56)^12, -2*z(56)^24, 2*z(56)^4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^14, z(56)^14, -1*z(56)^14, z(56)^14, -14*z(56)^25, 14*z(56)^3, -14*z(56)^19, 14*z(56)^9, -14*z(56)^13, 14*z(56)^15, -14*z(56), 14*z(56)^27, 14*z(56)^23, -14*z(56)^5, 14*z(56)^17, -14*z(56)^11, 14*z(56)^11, -14*z(56)^17, 14*z(56)^5, -14*z(56)^23, -14*z(56)^27, 14*z(56), -14*z(56)^15, 14*z(56)^13, -14*z(56)^9, 14*z(56)^19, -14*z(56)^3, 14*z(56)^25, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^26, 2*z(56)^2, -2*z(56)^18, 2*z(56)^10, -2*z(56)^6, 2*z(56)^22, -2*z(56)^2, 2*z(56)^26, 2*z(56)^18, -2*z(56)^10, 2*z(56)^6, -2*z(56)^22, -1*z(56)^20, z(56)^8, -1*z(56)^12, z(56)^16, -1*z(56)^4, z(56)^24, z(56)^8, -1*z(56)^20, -1*z(56)^12, z(56)^16, z(56)^24, -1*z(56)^4, -1*z(56)^21, z(56)^7, -1*z(56)^7, z(56)^21, z(56)^21, -1*z(56)^7, z(56)^7, -1*z(56)^21, -2*z(56)^27, 2*z(56), -2*z(56)^23, 2*z(56)^5, -2*z(56)^17, 2*z(56)^11, -2*z(56)^15, 2*z(56)^13, -2*z(56)^11, 2*z(56)^17, -2*z(56)^9, 2*z(56)^19, -2*z(56)^5, 2*z(56)^23, -2*z(56)^3, 2*z(56)^25, 2*z(56)^27, -2*z(56), 2*z(56)^15, -2*z(56)^13, 2*z(56)^9, -2*z(56)^19, 2*z(56)^3, -2*z(56)^25, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(56)^24, z(56)^4, -1*z(56)^16, z(56)^12, -1*z(56)^8, z(56)^20, z(56)^20, -1*z(56)^8, z(56)^12, -1*z(56)^16, -1*z(56)^24, z(56)^4, -1*z(56)^26, z(56)^2, -1*z(56)^22, z(56)^6, -1*z(56)^18, z(56)^10, -1*z(56)^10, z(56)^18, -1*z(56)^6, z(56)^22, z(56)^26, -1*z(56)^2, z(56)^22, -1*z(56)^6, z(56)^18, -1*z(56)^10, z(56)^10, -1*z(56)^18, -1*z(56)^22, z(56)^6, z(56)^26, -1*z(56)^2, -1*z(56)^26, z(56)^2, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^23, z(56)^5, -1*z(56)^19, z(56)^9, -1*z(56)^17, z(56)^11, -1*z(56)^13, z(56)^15, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56)^5, z(56)^23, -1*z(56)^3, z(56)^25, -1*z(56), z(56)^27, z(56)^25, -1*z(56)^3, z(56)^23, -1*z(56)^5, z(56)^13, -1*z(56)^15, z(56)^9, -1*z(56)^19, z(56)^5, -1*z(56)^23, -1*z(56)^27, z(56), -1*z(56)^25, z(56)^3, -1*z(56)^11, z(56)^17, -1*z(56)^9, z(56)^19, -1*z(56), z(56)^27, z(56)^13, -1*z(56)^15, z(56)^11, -1*z(56)^17, -1*z(56)^13, z(56)^15])
append!(irr_61152_a, [14, -14, 0, 2, 14*z(56)^14, -14*z(56)^14, 0, -2, 0, 0, -14*z(56)^20, 14*z(56)^8, -14*z(56)^12, 14*z(56)^16, -14*z(56)^4, 14*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(56)^7, -14*z(56)^21, 14*z(56)^21, -14*z(56)^7, 0, 0, 0, 0, 2*z(56)^14, -2*z(56)^14, 1, 1, -14*z(56)^24, 14*z(56)^4, -14*z(56)^16, 14*z(56)^12, -14*z(56)^8, 14*z(56)^20, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^16, -2*z(56)^12, -2*z(56)^4, 2*z(56)^24, 2*z(56)^8, -2*z(56)^20, 2*z(56)^7, -2*z(56)^21, -2*z(56)^7, 2*z(56)^21, 0, 0, 0, 0, -1, -1, 14*z(56)^6, -14*z(56)^22, 14*z(56)^18, -14*z(56)^10, -14*z(56)^2, 14*z(56)^26, -14*z(56)^26, 14*z(56)^2, 14*z(56)^10, -14*z(56)^18, 14*z(56)^22, -14*z(56)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(56)^8, 2*z(56)^20, 2*z(56)^12, -2*z(56)^16, 2*z(56)^4, -2*z(56)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^14, -1*z(56)^14, z(56)^14, -1*z(56)^14, 14*z(56)^3, -14*z(56)^25, 14*z(56)^9, -14*z(56)^19, 14*z(56)^15, -14*z(56)^13, 14*z(56)^27, -14*z(56), -14*z(56)^5, 14*z(56)^23, -14*z(56)^11, 14*z(56)^17, -14*z(56)^17, 14*z(56)^11, -14*z(56)^23, 14*z(56)^5, 14*z(56), -14*z(56)^27, 14*z(56)^13, -14*z(56)^15, 14*z(56)^19, -14*z(56)^9, 14*z(56)^25, -14*z(56)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(56)^2, -2*z(56)^26, 2*z(56)^10, -2*z(56)^18, 2*z(56)^22, -2*z(56)^6, 2*z(56)^26, -2*z(56)^2, -2*z(56)^10, 2*z(56)^18, -2*z(56)^22, 2*z(56)^6, z(56)^8, -1*z(56)^20, z(56)^16, -1*z(56)^12, z(56)^24, -1*z(56)^4, -1*z(56)^20, z(56)^8, z(56)^16, -1*z(56)^12, -1*z(56)^4, z(56)^24, z(56)^7, -1*z(56)^21, z(56)^21, -1*z(56)^7, -1*z(56)^7, z(56)^21, -1*z(56)^21, z(56)^7, 2*z(56), -2*z(56)^27, 2*z(56)^5, -2*z(56)^23, 2*z(56)^11, -2*z(56)^17, 2*z(56)^13, -2*z(56)^15, 2*z(56)^17, -2*z(56)^11, 2*z(56)^19, -2*z(56)^9, 2*z(56)^23, -2*z(56)^5, 2*z(56)^25, -2*z(56)^3, -2*z(56), 2*z(56)^27, -2*z(56)^13, 2*z(56)^15, -2*z(56)^19, 2*z(56)^9, -2*z(56)^25, 2*z(56)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(56)^4, -1*z(56)^24, z(56)^12, -1*z(56)^16, z(56)^20, -1*z(56)^8, -1*z(56)^8, z(56)^20, -1*z(56)^16, z(56)^12, z(56)^4, -1*z(56)^24, z(56)^2, -1*z(56)^26, z(56)^6, -1*z(56)^22, z(56)^10, -1*z(56)^18, z(56)^18, -1*z(56)^10, z(56)^22, -1*z(56)^6, -1*z(56)^2, z(56)^26, -1*z(56)^6, z(56)^22, -1*z(56)^10, z(56)^18, -1*z(56)^18, z(56)^10, z(56)^6, -1*z(56)^22, -1*z(56)^2, z(56)^26, z(56)^2, -1*z(56)^26, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^5, -1*z(56)^23, z(56)^9, -1*z(56)^19, z(56)^11, -1*z(56)^17, z(56)^15, -1*z(56)^13, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^23, -1*z(56)^5, z(56)^25, -1*z(56)^3, z(56)^27, -1*z(56), -1*z(56)^3, z(56)^25, -1*z(56)^5, z(56)^23, -1*z(56)^15, z(56)^13, -1*z(56)^19, z(56)^9, -1*z(56)^23, z(56)^5, z(56), -1*z(56)^27, z(56)^3, -1*z(56)^25, z(56)^17, -1*z(56)^11, z(56)^19, -1*z(56)^9, z(56)^27, -1*z(56), -1*z(56)^15, z(56)^13, -1*z(56)^17, z(56)^11, z(56)^15, -1*z(56)^13])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^54, -14*z(168)^30, -14*z(168)^78, 14*z(168)^6, -14*z(168)^18, 14*z(168)^66, -14*z(168)^66, 14*z(168)^18, -14*z(168)^6, 14*z(168)^78, 14*z(168)^30, -14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^27, -14*z(168)^57, 14*z(168)^81, -14*z(168)^3, -14*z(168)^51, 14*z(168)^33, 14*z(168)^75, -14*z(168)^9, -14*z(168)^45, 14*z(168)^39, 14*z(168)^15, -14*z(168)^69, 14*z(168)^69, -14*z(168)^15, -14*z(168)^39, 14*z(168)^45, 14*z(168)^9, -14*z(168)^75, -14*z(168)^33, 14*z(168)^51, 14*z(168)^3, -14*z(168)^81, 14*z(168)^57, -14*z(168)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^9, z(168)^75, -1*z(168)^45, z(168)^39, z(168)^15, -1*z(168)^69, z(168)^33, -1*z(168)^51, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^18, -1*z(168)^66, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, -1*z(168)^15, z(168)^69, -1*z(168)^51, z(168)^33, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^27, z(168)^57, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^75, -1*z(168)^9, z(168)^51, -1*z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^30, 14*z(168)^54, 14*z(168)^6, -14*z(168)^78, 14*z(168)^66, -14*z(168)^18, 14*z(168)^18, -14*z(168)^66, 14*z(168)^78, -14*z(168)^6, -14*z(168)^54, 14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^57, 14*z(168)^27, -14*z(168)^3, 14*z(168)^81, 14*z(168)^33, -14*z(168)^51, -14*z(168)^9, 14*z(168)^75, 14*z(168)^39, -14*z(168)^45, -14*z(168)^69, 14*z(168)^15, -14*z(168)^15, 14*z(168)^69, 14*z(168)^45, -14*z(168)^39, -14*z(168)^75, 14*z(168)^9, 14*z(168)^51, -14*z(168)^33, -14*z(168)^81, 14*z(168)^3, -14*z(168)^27, 14*z(168)^57, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^75, -1*z(168)^9, z(168)^39, -1*z(168)^45, -1*z(168)^69, z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^66, z(168)^18, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, z(168)^69, -1*z(168)^15, z(168)^33, -1*z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75, z(168)^57, -1*z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^9, z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^54, -14*z(168)^30, -14*z(168)^78, 14*z(168)^6, -14*z(168)^18, 14*z(168)^66, -14*z(168)^66, 14*z(168)^18, -14*z(168)^6, 14*z(168)^78, 14*z(168)^30, -14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^27, 14*z(168)^57, -14*z(168)^81, 14*z(168)^3, 14*z(168)^51, -14*z(168)^33, -14*z(168)^75, 14*z(168)^9, 14*z(168)^45, -14*z(168)^39, -14*z(168)^15, 14*z(168)^69, -14*z(168)^69, 14*z(168)^15, 14*z(168)^39, -14*z(168)^45, -14*z(168)^9, 14*z(168)^75, 14*z(168)^33, -14*z(168)^51, -14*z(168)^3, 14*z(168)^81, -14*z(168)^57, 14*z(168)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^9, -1*z(168)^75, z(168)^45, -1*z(168)^39, -1*z(168)^15, z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^18, -1*z(168)^66, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, z(168)^15, -1*z(168)^69, z(168)^51, -1*z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9, z(168)^27, -1*z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^75, z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^30, 14*z(168)^54, 14*z(168)^6, -14*z(168)^78, 14*z(168)^66, -14*z(168)^18, 14*z(168)^18, -14*z(168)^66, 14*z(168)^78, -14*z(168)^6, -14*z(168)^54, 14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^57, -14*z(168)^27, 14*z(168)^3, -14*z(168)^81, -14*z(168)^33, 14*z(168)^51, 14*z(168)^9, -14*z(168)^75, -14*z(168)^39, 14*z(168)^45, 14*z(168)^69, -14*z(168)^15, 14*z(168)^15, -14*z(168)^69, -14*z(168)^45, 14*z(168)^39, 14*z(168)^75, -14*z(168)^9, -14*z(168)^51, 14*z(168)^33, 14*z(168)^81, -14*z(168)^3, 14*z(168)^27, -14*z(168)^57, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^75, z(168)^9, -1*z(168)^39, z(168)^45, z(168)^69, -1*z(168)^15, z(168)^51, -1*z(168)^33, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^66, z(168)^18, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, -1*z(168)^69, z(168)^15, -1*z(168)^33, z(168)^51, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^57, z(168)^27, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^9, -1*z(168)^75, z(168)^33, -1*z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^30, -14*z(168)^54, -14*z(168)^6, 14*z(168)^78, -14*z(168)^66, 14*z(168)^18, -14*z(168)^18, 14*z(168)^66, -14*z(168)^78, 14*z(168)^6, 14*z(168)^54, -14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^15, 14*z(168)^69, -14*z(168)^45, 14*z(168)^39, -14*z(168)^75, 14*z(168)^9, 14*z(168)^51, -14*z(168)^33, 14*z(168)^81, -14*z(168)^3, -14*z(168)^27, 14*z(168)^57, -14*z(168)^57, 14*z(168)^27, 14*z(168)^3, -14*z(168)^81, 14*z(168)^33, -14*z(168)^51, -14*z(168)^9, 14*z(168)^75, -14*z(168)^39, 14*z(168)^45, -14*z(168)^69, 14*z(168)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^33, z(168)^51, z(168)^81, -1*z(168)^3, -1*z(168)^27, z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^66, -1*z(168)^18, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, z(168)^27, -1*z(168)^57, -1*z(168)^75, z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33, z(168)^15, -1*z(168)^69, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, z(168)^51, -1*z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^54, 14*z(168)^30, 14*z(168)^78, -14*z(168)^6, 14*z(168)^18, -14*z(168)^66, 14*z(168)^66, -14*z(168)^18, 14*z(168)^6, -14*z(168)^78, -14*z(168)^30, 14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^69, -14*z(168)^15, 14*z(168)^39, -14*z(168)^45, 14*z(168)^9, -14*z(168)^75, -14*z(168)^33, 14*z(168)^51, -14*z(168)^3, 14*z(168)^81, 14*z(168)^57, -14*z(168)^27, 14*z(168)^27, -14*z(168)^57, -14*z(168)^81, 14*z(168)^3, -14*z(168)^51, 14*z(168)^33, 14*z(168)^75, -14*z(168)^9, 14*z(168)^45, -14*z(168)^39, 14*z(168)^15, -14*z(168)^69, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^51, -1*z(168)^33, -1*z(168)^3, z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^75, z(168)^9, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^18, z(168)^66, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, -1*z(168)^57, z(168)^27, z(168)^9, -1*z(168)^75, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^69, z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^33, z(168)^51, -1*z(168)^9, z(168)^75, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^30, -14*z(168)^54, -14*z(168)^6, 14*z(168)^78, -14*z(168)^66, 14*z(168)^18, -14*z(168)^18, 14*z(168)^66, -14*z(168)^78, 14*z(168)^6, 14*z(168)^54, -14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^15, -14*z(168)^69, 14*z(168)^45, -14*z(168)^39, 14*z(168)^75, -14*z(168)^9, -14*z(168)^51, 14*z(168)^33, -14*z(168)^81, 14*z(168)^3, 14*z(168)^27, -14*z(168)^57, 14*z(168)^57, -14*z(168)^27, -14*z(168)^3, 14*z(168)^81, -14*z(168)^33, 14*z(168)^51, 14*z(168)^9, -14*z(168)^75, 14*z(168)^39, -14*z(168)^45, 14*z(168)^69, -14*z(168)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^33, -1*z(168)^51, -1*z(168)^81, z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^9, z(168)^75, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^66, -1*z(168)^18, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, -1*z(168)^27, z(168)^57, z(168)^75, -1*z(168)^9, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^15, z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^51, z(168)^33, -1*z(168)^75, z(168)^9, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^54, 14*z(168)^30, 14*z(168)^78, -14*z(168)^6, 14*z(168)^18, -14*z(168)^66, 14*z(168)^66, -14*z(168)^18, 14*z(168)^6, -14*z(168)^78, -14*z(168)^30, 14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^69, 14*z(168)^15, -14*z(168)^39, 14*z(168)^45, -14*z(168)^9, 14*z(168)^75, 14*z(168)^33, -14*z(168)^51, 14*z(168)^3, -14*z(168)^81, -14*z(168)^57, 14*z(168)^27, -14*z(168)^27, 14*z(168)^57, 14*z(168)^81, -14*z(168)^3, 14*z(168)^51, -14*z(168)^33, -14*z(168)^75, 14*z(168)^9, -14*z(168)^45, 14*z(168)^39, -14*z(168)^15, 14*z(168)^69, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^51, z(168)^33, z(168)^3, -1*z(168)^81, -1*z(168)^57, z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^18, z(168)^66, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, z(168)^57, -1*z(168)^27, -1*z(168)^9, z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51, z(168)^69, -1*z(168)^15, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, z(168)^33, -1*z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^78, -14*z(168)^6, 14*z(168)^66, -14*z(168)^18, 14*z(168)^54, -14*z(168)^30, 14*z(168)^30, -14*z(168)^54, 14*z(168)^18, -14*z(168)^66, 14*z(168)^6, -14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^39, 14*z(168)^45, 14*z(168)^33, -14*z(168)^51, -14*z(168)^27, 14*z(168)^57, -14*z(168)^15, 14*z(168)^69, 14*z(168)^9, -14*z(168)^75, -14*z(168)^3, 14*z(168)^81, -14*z(168)^81, 14*z(168)^3, 14*z(168)^75, -14*z(168)^9, -14*z(168)^69, 14*z(168)^15, -14*z(168)^57, 14*z(168)^27, 14*z(168)^51, -14*z(168)^33, -14*z(168)^45, 14*z(168)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^69, -1*z(168)^15, z(168)^9, -1*z(168)^75, -1*z(168)^3, z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^54, z(168)^30, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, z(168)^3, -1*z(168)^81, -1*z(168)^27, z(168)^57, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69, z(168)^39, -1*z(168)^45, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^15, z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^6, 14*z(168)^78, -14*z(168)^18, 14*z(168)^66, -14*z(168)^30, 14*z(168)^54, -14*z(168)^54, 14*z(168)^30, -14*z(168)^66, 14*z(168)^18, -14*z(168)^78, 14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^45, -14*z(168)^39, -14*z(168)^51, 14*z(168)^33, 14*z(168)^57, -14*z(168)^27, 14*z(168)^69, -14*z(168)^15, -14*z(168)^75, 14*z(168)^9, 14*z(168)^81, -14*z(168)^3, 14*z(168)^3, -14*z(168)^81, -14*z(168)^9, 14*z(168)^75, 14*z(168)^15, -14*z(168)^69, 14*z(168)^27, -14*z(168)^57, -14*z(168)^33, 14*z(168)^51, 14*z(168)^39, -14*z(168)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^15, z(168)^69, -1*z(168)^75, z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^27, z(168)^57, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^30, -1*z(168)^54, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^81, z(168)^3, z(168)^57, -1*z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15, -1*z(168)^45, z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^69, -1*z(168)^15, -1*z(168)^57, z(168)^27, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^78, -14*z(168)^6, 14*z(168)^66, -14*z(168)^18, 14*z(168)^54, -14*z(168)^30, 14*z(168)^30, -14*z(168)^54, 14*z(168)^18, -14*z(168)^66, 14*z(168)^6, -14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^39, -14*z(168)^45, -14*z(168)^33, 14*z(168)^51, 14*z(168)^27, -14*z(168)^57, 14*z(168)^15, -14*z(168)^69, -14*z(168)^9, 14*z(168)^75, 14*z(168)^3, -14*z(168)^81, 14*z(168)^81, -14*z(168)^3, -14*z(168)^75, 14*z(168)^9, 14*z(168)^69, -14*z(168)^15, 14*z(168)^57, -14*z(168)^27, -14*z(168)^51, 14*z(168)^33, 14*z(168)^45, -14*z(168)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^69, z(168)^15, -1*z(168)^9, z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^57, z(168)^27, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^54, z(168)^30, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^3, z(168)^81, z(168)^27, -1*z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69, -1*z(168)^39, z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^15, -1*z(168)^69, -1*z(168)^27, z(168)^57, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^6, 14*z(168)^78, -14*z(168)^18, 14*z(168)^66, -14*z(168)^30, 14*z(168)^54, -14*z(168)^54, 14*z(168)^30, -14*z(168)^66, 14*z(168)^18, -14*z(168)^78, 14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^45, 14*z(168)^39, 14*z(168)^51, -14*z(168)^33, -14*z(168)^57, 14*z(168)^27, -14*z(168)^69, 14*z(168)^15, 14*z(168)^75, -14*z(168)^9, -14*z(168)^81, 14*z(168)^3, -14*z(168)^3, 14*z(168)^81, 14*z(168)^9, -14*z(168)^75, -14*z(168)^15, 14*z(168)^69, -14*z(168)^27, 14*z(168)^57, 14*z(168)^33, -14*z(168)^51, -14*z(168)^39, 14*z(168)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^15, -1*z(168)^69, z(168)^75, -1*z(168)^9, -1*z(168)^81, z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^30, -1*z(168)^54, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, z(168)^81, -1*z(168)^3, -1*z(168)^57, z(168)^27, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15, z(168)^45, -1*z(168)^39, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^69, z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^6, -14*z(168)^78, 14*z(168)^18, -14*z(168)^66, 14*z(168)^30, -14*z(168)^54, 14*z(168)^54, -14*z(168)^30, 14*z(168)^66, -14*z(168)^18, 14*z(168)^78, -14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^3, -14*z(168)^81, 14*z(168)^9, -14*z(168)^75, 14*z(168)^15, -14*z(168)^69, 14*z(168)^27, -14*z(168)^57, 14*z(168)^33, -14*z(168)^51, 14*z(168)^39, -14*z(168)^45, 14*z(168)^45, -14*z(168)^39, 14*z(168)^51, -14*z(168)^33, 14*z(168)^57, -14*z(168)^27, 14*z(168)^69, -14*z(168)^15, 14*z(168)^75, -14*z(168)^9, 14*z(168)^81, -14*z(168)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^57, z(168)^27, z(168)^33, -1*z(168)^51, z(168)^39, -1*z(168)^45, -1*z(168)^69, z(168)^15, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^30, z(168)^54, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^39, z(168)^45, z(168)^15, -1*z(168)^69, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^3, z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, z(168)^27, -1*z(168)^57, -1*z(168)^15, z(168)^69, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^78, 14*z(168)^6, -14*z(168)^66, 14*z(168)^18, -14*z(168)^54, 14*z(168)^30, -14*z(168)^30, 14*z(168)^54, -14*z(168)^18, 14*z(168)^66, -14*z(168)^6, 14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^81, 14*z(168)^3, -14*z(168)^75, 14*z(168)^9, -14*z(168)^69, 14*z(168)^15, -14*z(168)^57, 14*z(168)^27, -14*z(168)^51, 14*z(168)^33, -14*z(168)^45, 14*z(168)^39, -14*z(168)^39, 14*z(168)^45, -14*z(168)^33, 14*z(168)^51, -14*z(168)^27, 14*z(168)^57, -14*z(168)^15, 14*z(168)^69, -14*z(168)^9, 14*z(168)^75, -14*z(168)^3, 14*z(168)^81, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^27, -1*z(168)^57, -1*z(168)^51, z(168)^33, -1*z(168)^45, z(168)^39, z(168)^15, -1*z(168)^69, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^54, -1*z(168)^30, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, z(168)^45, -1*z(168)^39, -1*z(168)^69, z(168)^15, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27, z(168)^81, -1*z(168)^3, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^57, z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^6, -14*z(168)^78, 14*z(168)^18, -14*z(168)^66, 14*z(168)^30, -14*z(168)^54, 14*z(168)^54, -14*z(168)^30, 14*z(168)^66, -14*z(168)^18, 14*z(168)^78, -14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^3, 14*z(168)^81, -14*z(168)^9, 14*z(168)^75, -14*z(168)^15, 14*z(168)^69, -14*z(168)^27, 14*z(168)^57, -14*z(168)^33, 14*z(168)^51, -14*z(168)^39, 14*z(168)^45, -14*z(168)^45, 14*z(168)^39, -14*z(168)^51, 14*z(168)^33, -14*z(168)^57, 14*z(168)^27, -14*z(168)^69, 14*z(168)^15, -14*z(168)^75, 14*z(168)^9, -14*z(168)^81, 14*z(168)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^57, -1*z(168)^27, -1*z(168)^33, z(168)^51, -1*z(168)^39, z(168)^45, z(168)^69, -1*z(168)^15, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^30, z(168)^54, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, z(168)^39, -1*z(168)^45, -1*z(168)^15, z(168)^69, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57, z(168)^3, -1*z(168)^81, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^27, z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^78, 14*z(168)^6, -14*z(168)^66, 14*z(168)^18, -14*z(168)^54, 14*z(168)^30, -14*z(168)^30, 14*z(168)^54, -14*z(168)^18, 14*z(168)^66, -14*z(168)^6, 14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^81, -14*z(168)^3, 14*z(168)^75, -14*z(168)^9, 14*z(168)^69, -14*z(168)^15, 14*z(168)^57, -14*z(168)^27, 14*z(168)^51, -14*z(168)^33, 14*z(168)^45, -14*z(168)^39, 14*z(168)^39, -14*z(168)^45, 14*z(168)^33, -14*z(168)^51, 14*z(168)^27, -14*z(168)^57, 14*z(168)^15, -14*z(168)^69, 14*z(168)^9, -14*z(168)^75, 14*z(168)^3, -14*z(168)^81, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^27, z(168)^57, z(168)^51, -1*z(168)^33, z(168)^45, -1*z(168)^39, -1*z(168)^15, z(168)^69, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^54, -1*z(168)^30, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^45, z(168)^39, z(168)^69, -1*z(168)^15, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^81, z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, z(168)^57, -1*z(168)^27, -1*z(168)^69, z(168)^15, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, -14*z(168)^18, 14*z(168)^66, -14*z(168)^54, 14*z(168)^30, 14*z(168)^6, -14*z(168)^78, 14*z(168)^78, -14*z(168)^6, -14*z(168)^30, 14*z(168)^54, -14*z(168)^66, 14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^51, -14*z(168)^33, -14*z(168)^69, 14*z(168)^15, -14*z(168)^3, 14*z(168)^81, -14*z(168)^39, 14*z(168)^45, 14*z(168)^57, -14*z(168)^27, -14*z(168)^75, 14*z(168)^9, -14*z(168)^9, 14*z(168)^75, 14*z(168)^27, -14*z(168)^57, -14*z(168)^45, 14*z(168)^39, -14*z(168)^81, 14*z(168)^3, -14*z(168)^15, 14*z(168)^69, 14*z(168)^33, -14*z(168)^51, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^45, -1*z(168)^39, z(168)^57, -1*z(168)^27, -1*z(168)^75, z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^6, z(168)^78, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, z(168)^75, -1*z(168)^9, -1*z(168)^3, z(168)^81, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45, -1*z(168)^51, z(168)^33, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^39, z(168)^45, z(168)^3, -1*z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, 14*z(168)^66, -14*z(168)^18, 14*z(168)^30, -14*z(168)^54, -14*z(168)^78, 14*z(168)^6, -14*z(168)^6, 14*z(168)^78, 14*z(168)^54, -14*z(168)^30, 14*z(168)^18, -14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^33, 14*z(168)^51, 14*z(168)^15, -14*z(168)^69, 14*z(168)^81, -14*z(168)^3, 14*z(168)^45, -14*z(168)^39, -14*z(168)^27, 14*z(168)^57, 14*z(168)^9, -14*z(168)^75, 14*z(168)^75, -14*z(168)^9, -14*z(168)^57, 14*z(168)^27, 14*z(168)^39, -14*z(168)^45, 14*z(168)^3, -14*z(168)^81, 14*z(168)^69, -14*z(168)^15, -14*z(168)^51, 14*z(168)^33, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^39, z(168)^45, -1*z(168)^27, z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^3, z(168)^81, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^78, -1*z(168)^6, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^9, z(168)^75, z(168)^81, -1*z(168)^3, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39, z(168)^33, -1*z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^45, -1*z(168)^39, -1*z(168)^81, z(168)^3, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, -14*z(168)^18, 14*z(168)^66, -14*z(168)^54, 14*z(168)^30, 14*z(168)^6, -14*z(168)^78, 14*z(168)^78, -14*z(168)^6, -14*z(168)^30, 14*z(168)^54, -14*z(168)^66, 14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^51, 14*z(168)^33, 14*z(168)^69, -14*z(168)^15, 14*z(168)^3, -14*z(168)^81, 14*z(168)^39, -14*z(168)^45, -14*z(168)^57, 14*z(168)^27, 14*z(168)^75, -14*z(168)^9, 14*z(168)^9, -14*z(168)^75, -14*z(168)^27, 14*z(168)^57, 14*z(168)^45, -14*z(168)^39, 14*z(168)^81, -14*z(168)^3, 14*z(168)^15, -14*z(168)^69, -14*z(168)^33, 14*z(168)^51, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^45, z(168)^39, -1*z(168)^57, z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^81, z(168)^3, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^6, z(168)^78, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^75, z(168)^9, z(168)^3, -1*z(168)^81, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45, z(168)^51, -1*z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^39, -1*z(168)^45, -1*z(168)^3, z(168)^81, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, 14*z(168)^66, -14*z(168)^18, 14*z(168)^30, -14*z(168)^54, -14*z(168)^78, 14*z(168)^6, -14*z(168)^6, 14*z(168)^78, 14*z(168)^54, -14*z(168)^30, 14*z(168)^18, -14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^33, -14*z(168)^51, -14*z(168)^15, 14*z(168)^69, -14*z(168)^81, 14*z(168)^3, -14*z(168)^45, 14*z(168)^39, 14*z(168)^27, -14*z(168)^57, -14*z(168)^9, 14*z(168)^75, -14*z(168)^75, 14*z(168)^9, 14*z(168)^57, -14*z(168)^27, -14*z(168)^39, 14*z(168)^45, -14*z(168)^3, 14*z(168)^81, -14*z(168)^69, 14*z(168)^15, 14*z(168)^51, -14*z(168)^33, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^39, -1*z(168)^45, z(168)^27, -1*z(168)^57, -1*z(168)^9, z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^78, -1*z(168)^6, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, z(168)^9, -1*z(168)^75, -1*z(168)^81, z(168)^3, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39, -1*z(168)^33, z(168)^51, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^45, z(168)^39, z(168)^81, -1*z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, -14*z(168)^66, 14*z(168)^18, -14*z(168)^30, 14*z(168)^54, 14*z(168)^78, -14*z(168)^6, 14*z(168)^6, -14*z(168)^78, -14*z(168)^54, 14*z(168)^30, -14*z(168)^18, 14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^75, -14*z(168)^9, 14*z(168)^57, -14*z(168)^27, 14*z(168)^39, -14*z(168)^45, 14*z(168)^3, -14*z(168)^81, -14*z(168)^69, 14*z(168)^15, -14*z(168)^51, 14*z(168)^33, -14*z(168)^33, 14*z(168)^51, -14*z(168)^15, 14*z(168)^69, 14*z(168)^81, -14*z(168)^3, 14*z(168)^45, -14*z(168)^39, 14*z(168)^27, -14*z(168)^57, 14*z(168)^9, -14*z(168)^75, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^81, z(168)^3, -1*z(168)^69, z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^45, z(168)^39, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^78, z(168)^6, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, z(168)^51, -1*z(168)^33, z(168)^39, -1*z(168)^45, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^75, z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^3, -1*z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, 14*z(168)^18, -14*z(168)^66, 14*z(168)^54, -14*z(168)^30, -14*z(168)^6, 14*z(168)^78, -14*z(168)^78, 14*z(168)^6, 14*z(168)^30, -14*z(168)^54, 14*z(168)^66, -14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^9, 14*z(168)^75, -14*z(168)^27, 14*z(168)^57, -14*z(168)^45, 14*z(168)^39, -14*z(168)^81, 14*z(168)^3, 14*z(168)^15, -14*z(168)^69, 14*z(168)^33, -14*z(168)^51, 14*z(168)^51, -14*z(168)^33, 14*z(168)^69, -14*z(168)^15, -14*z(168)^3, 14*z(168)^81, -14*z(168)^39, 14*z(168)^45, -14*z(168)^57, 14*z(168)^27, -14*z(168)^75, 14*z(168)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^3, -1*z(168)^81, z(168)^15, -1*z(168)^69, z(168)^33, -1*z(168)^51, z(168)^39, -1*z(168)^45, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^6, -1*z(168)^78, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, -1*z(168)^33, z(168)^51, -1*z(168)^45, z(168)^39, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3, z(168)^9, -1*z(168)^75, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^81, z(168)^3, z(168)^45, -1*z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, -14*z(168)^66, 14*z(168)^18, -14*z(168)^30, 14*z(168)^54, 14*z(168)^78, -14*z(168)^6, 14*z(168)^6, -14*z(168)^78, -14*z(168)^54, 14*z(168)^30, -14*z(168)^18, 14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^75, 14*z(168)^9, -14*z(168)^57, 14*z(168)^27, -14*z(168)^39, 14*z(168)^45, -14*z(168)^3, 14*z(168)^81, 14*z(168)^69, -14*z(168)^15, 14*z(168)^51, -14*z(168)^33, 14*z(168)^33, -14*z(168)^51, 14*z(168)^15, -14*z(168)^69, -14*z(168)^81, 14*z(168)^3, -14*z(168)^45, 14*z(168)^39, -14*z(168)^27, 14*z(168)^57, -14*z(168)^9, 14*z(168)^75, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^81, -1*z(168)^3, z(168)^69, -1*z(168)^15, z(168)^51, -1*z(168)^33, z(168)^45, -1*z(168)^39, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^78, z(168)^6, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, -1*z(168)^51, z(168)^33, -1*z(168)^39, z(168)^45, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81, z(168)^75, -1*z(168)^9, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^3, z(168)^81, z(168)^39, -1*z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, z(168)^14+z(168)^-14, -1*z(168)^14-z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, 14*z(168)^18, -14*z(168)^66, 14*z(168)^54, -14*z(168)^30, -14*z(168)^6, 14*z(168)^78, -14*z(168)^78, 14*z(168)^6, 14*z(168)^30, -14*z(168)^54, 14*z(168)^66, -14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^9, -14*z(168)^75, 14*z(168)^27, -14*z(168)^57, 14*z(168)^45, -14*z(168)^39, 14*z(168)^81, -14*z(168)^3, -14*z(168)^15, 14*z(168)^69, -14*z(168)^33, 14*z(168)^51, -14*z(168)^51, 14*z(168)^33, -14*z(168)^69, 14*z(168)^15, 14*z(168)^3, -14*z(168)^81, 14*z(168)^39, -14*z(168)^45, 14*z(168)^57, -14*z(168)^27, 14*z(168)^75, -14*z(168)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^3, z(168)^81, -1*z(168)^15, z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^39, z(168)^45, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^6, -1*z(168)^78, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, z(168)^33, -1*z(168)^51, z(168)^45, -1*z(168)^39, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^9, z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^81, -1*z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^54, -14*z(168)^30, -14*z(168)^78, 14*z(168)^6, -14*z(168)^18, 14*z(168)^66, -14*z(168)^66, 14*z(168)^18, -14*z(168)^6, 14*z(168)^78, 14*z(168)^30, -14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^27, -14*z(168)^57, 14*z(168)^81, -14*z(168)^3, -14*z(168)^51, 14*z(168)^33, 14*z(168)^75, -14*z(168)^9, -14*z(168)^45, 14*z(168)^39, 14*z(168)^15, -14*z(168)^69, 14*z(168)^69, -14*z(168)^15, -14*z(168)^39, 14*z(168)^45, 14*z(168)^9, -14*z(168)^75, -14*z(168)^33, 14*z(168)^51, 14*z(168)^3, -14*z(168)^81, 14*z(168)^57, -14*z(168)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^9, z(168)^75, -1*z(168)^45, z(168)^39, z(168)^15, -1*z(168)^69, z(168)^33, -1*z(168)^51, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^18, -1*z(168)^66, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, -1*z(168)^15, z(168)^69, -1*z(168)^51, z(168)^33, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^27, z(168)^57, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^75, -1*z(168)^9, z(168)^51, -1*z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^30, 14*z(168)^54, 14*z(168)^6, -14*z(168)^78, 14*z(168)^66, -14*z(168)^18, 14*z(168)^18, -14*z(168)^66, 14*z(168)^78, -14*z(168)^6, -14*z(168)^54, 14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^57, 14*z(168)^27, -14*z(168)^3, 14*z(168)^81, 14*z(168)^33, -14*z(168)^51, -14*z(168)^9, 14*z(168)^75, 14*z(168)^39, -14*z(168)^45, -14*z(168)^69, 14*z(168)^15, -14*z(168)^15, 14*z(168)^69, 14*z(168)^45, -14*z(168)^39, -14*z(168)^75, 14*z(168)^9, 14*z(168)^51, -14*z(168)^33, -14*z(168)^81, 14*z(168)^3, -14*z(168)^27, 14*z(168)^57, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^75, -1*z(168)^9, z(168)^39, -1*z(168)^45, -1*z(168)^69, z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^66, z(168)^18, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, z(168)^69, -1*z(168)^15, z(168)^33, -1*z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75, z(168)^57, -1*z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^9, z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^54, -14*z(168)^30, -14*z(168)^78, 14*z(168)^6, -14*z(168)^18, 14*z(168)^66, -14*z(168)^66, 14*z(168)^18, -14*z(168)^6, 14*z(168)^78, 14*z(168)^30, -14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^27, 14*z(168)^57, -14*z(168)^81, 14*z(168)^3, 14*z(168)^51, -14*z(168)^33, -14*z(168)^75, 14*z(168)^9, 14*z(168)^45, -14*z(168)^39, -14*z(168)^15, 14*z(168)^69, -14*z(168)^69, 14*z(168)^15, 14*z(168)^39, -14*z(168)^45, -14*z(168)^9, 14*z(168)^75, 14*z(168)^33, -14*z(168)^51, -14*z(168)^3, 14*z(168)^81, -14*z(168)^57, 14*z(168)^27, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^9, -1*z(168)^75, z(168)^45, -1*z(168)^39, -1*z(168)^15, z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^18, -1*z(168)^66, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, z(168)^15, -1*z(168)^69, z(168)^51, -1*z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9, z(168)^27, -1*z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^75, z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^30, 14*z(168)^54, 14*z(168)^6, -14*z(168)^78, 14*z(168)^66, -14*z(168)^18, 14*z(168)^18, -14*z(168)^66, 14*z(168)^78, -14*z(168)^6, -14*z(168)^54, 14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^57, -14*z(168)^27, 14*z(168)^3, -14*z(168)^81, -14*z(168)^33, 14*z(168)^51, 14*z(168)^9, -14*z(168)^75, -14*z(168)^39, 14*z(168)^45, 14*z(168)^69, -14*z(168)^15, 14*z(168)^15, -14*z(168)^69, -14*z(168)^45, 14*z(168)^39, 14*z(168)^75, -14*z(168)^9, -14*z(168)^51, 14*z(168)^33, 14*z(168)^81, -14*z(168)^3, 14*z(168)^27, -14*z(168)^57, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^75, z(168)^9, -1*z(168)^39, z(168)^45, z(168)^69, -1*z(168)^15, z(168)^51, -1*z(168)^33, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^66, z(168)^18, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, -1*z(168)^69, z(168)^15, -1*z(168)^33, z(168)^51, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^57, z(168)^27, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^9, -1*z(168)^75, z(168)^33, -1*z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^30, -14*z(168)^54, -14*z(168)^6, 14*z(168)^78, -14*z(168)^66, 14*z(168)^18, -14*z(168)^18, 14*z(168)^66, -14*z(168)^78, 14*z(168)^6, 14*z(168)^54, -14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^15, 14*z(168)^69, -14*z(168)^45, 14*z(168)^39, -14*z(168)^75, 14*z(168)^9, 14*z(168)^51, -14*z(168)^33, 14*z(168)^81, -14*z(168)^3, -14*z(168)^27, 14*z(168)^57, -14*z(168)^57, 14*z(168)^27, 14*z(168)^3, -14*z(168)^81, 14*z(168)^33, -14*z(168)^51, -14*z(168)^9, 14*z(168)^75, -14*z(168)^39, 14*z(168)^45, -14*z(168)^69, 14*z(168)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^33, z(168)^51, z(168)^81, -1*z(168)^3, -1*z(168)^27, z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^66, -1*z(168)^18, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, z(168)^27, -1*z(168)^57, -1*z(168)^75, z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33, z(168)^15, -1*z(168)^69, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, z(168)^51, -1*z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^54, 14*z(168)^30, 14*z(168)^78, -14*z(168)^6, 14*z(168)^18, -14*z(168)^66, 14*z(168)^66, -14*z(168)^18, 14*z(168)^6, -14*z(168)^78, -14*z(168)^30, 14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^69, -14*z(168)^15, 14*z(168)^39, -14*z(168)^45, 14*z(168)^9, -14*z(168)^75, -14*z(168)^33, 14*z(168)^51, -14*z(168)^3, 14*z(168)^81, 14*z(168)^57, -14*z(168)^27, 14*z(168)^27, -14*z(168)^57, -14*z(168)^81, 14*z(168)^3, -14*z(168)^51, 14*z(168)^33, 14*z(168)^75, -14*z(168)^9, 14*z(168)^45, -14*z(168)^39, 14*z(168)^15, -14*z(168)^69, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^51, -1*z(168)^33, -1*z(168)^3, z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^75, z(168)^9, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^18, z(168)^66, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, -1*z(168)^57, z(168)^27, z(168)^9, -1*z(168)^75, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^69, z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^33, z(168)^51, -1*z(168)^9, z(168)^75, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^72, -14*z(168)^12, -14*z(168)^60, 14*z(168)^24, 14*z(168)^48, -14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^36, -14*z(168)^48, -14*z(168)^24, 14*z(168)^60, 14*z(168)^12, -14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^30, -14*z(168)^54, -14*z(168)^6, 14*z(168)^78, -14*z(168)^66, 14*z(168)^18, -14*z(168)^18, 14*z(168)^66, -14*z(168)^78, 14*z(168)^6, 14*z(168)^54, -14*z(168)^30, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^15, -14*z(168)^69, 14*z(168)^45, -14*z(168)^39, 14*z(168)^75, -14*z(168)^9, -14*z(168)^51, 14*z(168)^33, -14*z(168)^81, 14*z(168)^3, 14*z(168)^27, -14*z(168)^57, 14*z(168)^57, -14*z(168)^27, -14*z(168)^3, 14*z(168)^81, -14*z(168)^33, 14*z(168)^51, 14*z(168)^9, -14*z(168)^75, 14*z(168)^39, -14*z(168)^45, 14*z(168)^69, -14*z(168)^15, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^33, -1*z(168)^51, -1*z(168)^81, z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^9, z(168)^75, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^48, z(168)^36, z(168)^60, -1*z(168)^24, -1*z(168)^72, z(168)^12, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^66, -1*z(168)^18, z(168)^30, -1*z(168)^54, -1*z(168)^78, z(168)^6, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^30, z(168)^54, z(168)^78, -1*z(168)^6, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^66, -1*z(168)^18, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, -1*z(168)^27, z(168)^57, z(168)^75, -1*z(168)^9, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^15, z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^51, z(168)^33, -1*z(168)^75, z(168)^9, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^12, 14*z(168)^72, 14*z(168)^24, -14*z(168)^60, -14*z(168)^36, 14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^48, 14*z(168)^36, 14*z(168)^60, -14*z(168)^24, -14*z(168)^72, 14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^54, 14*z(168)^30, 14*z(168)^78, -14*z(168)^6, 14*z(168)^18, -14*z(168)^66, 14*z(168)^66, -14*z(168)^18, 14*z(168)^6, -14*z(168)^78, -14*z(168)^30, 14*z(168)^54, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^69, 14*z(168)^15, -14*z(168)^39, 14*z(168)^45, -14*z(168)^9, 14*z(168)^75, 14*z(168)^33, -14*z(168)^51, 14*z(168)^3, -14*z(168)^81, -14*z(168)^57, 14*z(168)^27, -14*z(168)^27, 14*z(168)^57, 14*z(168)^81, -14*z(168)^3, 14*z(168)^51, -14*z(168)^33, -14*z(168)^75, 14*z(168)^9, -14*z(168)^45, 14*z(168)^39, -14*z(168)^15, 14*z(168)^69, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^51, z(168)^33, z(168)^3, -1*z(168)^81, -1*z(168)^57, z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^36, -1*z(168)^48, -1*z(168)^24, z(168)^60, z(168)^12, -1*z(168)^72, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^18, z(168)^66, -1*z(168)^54, z(168)^30, z(168)^6, -1*z(168)^78, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, z(168)^18, -1*z(168)^66, z(168)^54, -1*z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^18, z(168)^66, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, z(168)^57, -1*z(168)^27, -1*z(168)^9, z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51, z(168)^69, -1*z(168)^15, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, z(168)^33, -1*z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^78, -14*z(168)^6, 14*z(168)^66, -14*z(168)^18, 14*z(168)^54, -14*z(168)^30, 14*z(168)^30, -14*z(168)^54, 14*z(168)^18, -14*z(168)^66, 14*z(168)^6, -14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^39, 14*z(168)^45, 14*z(168)^33, -14*z(168)^51, -14*z(168)^27, 14*z(168)^57, -14*z(168)^15, 14*z(168)^69, 14*z(168)^9, -14*z(168)^75, -14*z(168)^3, 14*z(168)^81, -14*z(168)^81, 14*z(168)^3, 14*z(168)^75, -14*z(168)^9, -14*z(168)^69, 14*z(168)^15, -14*z(168)^57, 14*z(168)^27, 14*z(168)^51, -14*z(168)^33, -14*z(168)^45, 14*z(168)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^69, -1*z(168)^15, z(168)^9, -1*z(168)^75, -1*z(168)^3, z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^54, z(168)^30, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, z(168)^3, -1*z(168)^81, -1*z(168)^27, z(168)^57, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69, z(168)^39, -1*z(168)^45, z(168)^9, -1*z(168)^75, z(168)^27, -1*z(168)^57, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^15, z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^6, 14*z(168)^78, -14*z(168)^18, 14*z(168)^66, -14*z(168)^30, 14*z(168)^54, -14*z(168)^54, 14*z(168)^30, -14*z(168)^66, 14*z(168)^18, -14*z(168)^78, 14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^45, -14*z(168)^39, -14*z(168)^51, 14*z(168)^33, 14*z(168)^57, -14*z(168)^27, 14*z(168)^69, -14*z(168)^15, -14*z(168)^75, 14*z(168)^9, 14*z(168)^81, -14*z(168)^3, 14*z(168)^3, -14*z(168)^81, -14*z(168)^9, 14*z(168)^75, 14*z(168)^15, -14*z(168)^69, 14*z(168)^27, -14*z(168)^57, -14*z(168)^33, 14*z(168)^51, 14*z(168)^39, -14*z(168)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^15, z(168)^69, -1*z(168)^75, z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^27, z(168)^57, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^30, -1*z(168)^54, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^81, z(168)^3, z(168)^57, -1*z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15, -1*z(168)^45, z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^57, z(168)^27, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^69, -1*z(168)^15, -1*z(168)^57, z(168)^27, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^78, -14*z(168)^6, 14*z(168)^66, -14*z(168)^18, 14*z(168)^54, -14*z(168)^30, 14*z(168)^30, -14*z(168)^54, 14*z(168)^18, -14*z(168)^66, 14*z(168)^6, -14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^39, -14*z(168)^45, -14*z(168)^33, 14*z(168)^51, 14*z(168)^27, -14*z(168)^57, 14*z(168)^15, -14*z(168)^69, -14*z(168)^9, 14*z(168)^75, 14*z(168)^3, -14*z(168)^81, 14*z(168)^81, -14*z(168)^3, -14*z(168)^75, 14*z(168)^9, 14*z(168)^69, -14*z(168)^15, 14*z(168)^57, -14*z(168)^27, -14*z(168)^51, 14*z(168)^33, 14*z(168)^45, -14*z(168)^39, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^69, z(168)^15, -1*z(168)^9, z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^57, z(168)^27, z(168)^81, -1*z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, -1*z(168)^45, z(168)^39, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, z(168)^6, -1*z(168)^78, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, -1*z(168)^54, z(168)^30, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^3, z(168)^81, z(168)^27, -1*z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69, -1*z(168)^39, z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^27, z(168)^57, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, -1*z(168)^81, z(168)^3, -1*z(168)^51, z(168)^33, z(168)^15, -1*z(168)^69, -1*z(168)^27, z(168)^57, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^6, 14*z(168)^78, -14*z(168)^18, 14*z(168)^66, -14*z(168)^30, 14*z(168)^54, -14*z(168)^54, 14*z(168)^30, -14*z(168)^66, 14*z(168)^18, -14*z(168)^78, 14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^45, 14*z(168)^39, 14*z(168)^51, -14*z(168)^33, -14*z(168)^57, 14*z(168)^27, -14*z(168)^69, 14*z(168)^15, 14*z(168)^75, -14*z(168)^9, -14*z(168)^81, 14*z(168)^3, -14*z(168)^3, 14*z(168)^81, 14*z(168)^9, -14*z(168)^75, -14*z(168)^15, 14*z(168)^69, -14*z(168)^27, 14*z(168)^57, 14*z(168)^33, -14*z(168)^51, -14*z(168)^39, 14*z(168)^45, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^15, -1*z(168)^69, z(168)^75, -1*z(168)^9, -1*z(168)^81, z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^3, z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, z(168)^39, -1*z(168)^45, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, z(168)^30, -1*z(168)^54, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, z(168)^81, -1*z(168)^3, -1*z(168)^57, z(168)^27, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15, z(168)^45, -1*z(168)^39, z(168)^75, -1*z(168)^9, z(168)^57, -1*z(168)^27, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, z(168)^3, -1*z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^69, z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, 14*z(168)^6, -14*z(168)^78, 14*z(168)^18, -14*z(168)^66, 14*z(168)^30, -14*z(168)^54, 14*z(168)^54, -14*z(168)^30, 14*z(168)^66, -14*z(168)^18, 14*z(168)^78, -14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^3, -14*z(168)^81, 14*z(168)^9, -14*z(168)^75, 14*z(168)^15, -14*z(168)^69, 14*z(168)^27, -14*z(168)^57, 14*z(168)^33, -14*z(168)^51, 14*z(168)^39, -14*z(168)^45, 14*z(168)^45, -14*z(168)^39, 14*z(168)^51, -14*z(168)^33, 14*z(168)^57, -14*z(168)^27, 14*z(168)^69, -14*z(168)^15, 14*z(168)^75, -14*z(168)^9, 14*z(168)^81, -14*z(168)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^57, z(168)^27, z(168)^33, -1*z(168)^51, z(168)^39, -1*z(168)^45, -1*z(168)^69, z(168)^15, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^30, z(168)^54, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, -1*z(168)^33, z(168)^51, z(168)^9, -1*z(168)^75, -1*z(168)^39, z(168)^45, z(168)^15, -1*z(168)^69, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, z(168)^27, -1*z(168)^57, -1*z(168)^3, z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^15, z(168)^69, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, z(168)^27, -1*z(168)^57, -1*z(168)^15, z(168)^69, z(168)^45, -1*z(168)^39, z(168)^15, -1*z(168)^69])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, -14*z(168)^78, 14*z(168)^6, -14*z(168)^66, 14*z(168)^18, -14*z(168)^54, 14*z(168)^30, -14*z(168)^30, 14*z(168)^54, -14*z(168)^18, 14*z(168)^66, -14*z(168)^6, 14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^81, 14*z(168)^3, -14*z(168)^75, 14*z(168)^9, -14*z(168)^69, 14*z(168)^15, -14*z(168)^57, 14*z(168)^27, -14*z(168)^51, 14*z(168)^33, -14*z(168)^45, 14*z(168)^39, -14*z(168)^39, 14*z(168)^45, -14*z(168)^33, 14*z(168)^51, -14*z(168)^27, 14*z(168)^57, -14*z(168)^15, 14*z(168)^69, -14*z(168)^9, 14*z(168)^75, -14*z(168)^3, 14*z(168)^81, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^27, -1*z(168)^57, -1*z(168)^51, z(168)^33, -1*z(168)^45, z(168)^39, z(168)^15, -1*z(168)^69, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^54, -1*z(168)^30, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^75, z(168)^9, z(168)^45, -1*z(168)^39, -1*z(168)^69, z(168)^15, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, -1*z(168)^57, z(168)^27, z(168)^81, -1*z(168)^3, -1*z(168)^51, z(168)^33, z(168)^69, -1*z(168)^15, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, -1*z(168)^57, z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^69, z(168)^15])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^48, -14*z(168)^36, -14*z(168)^12, 14*z(168)^72, -14*z(168)^60, 14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^24, 14*z(168)^60, -14*z(168)^72, 14*z(168)^12, 14*z(168)^36, -14*z(168)^48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, 14*z(168)^6, -14*z(168)^78, 14*z(168)^18, -14*z(168)^66, 14*z(168)^30, -14*z(168)^54, 14*z(168)^54, -14*z(168)^30, 14*z(168)^66, -14*z(168)^18, 14*z(168)^78, -14*z(168)^6, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^3, 14*z(168)^81, -14*z(168)^9, 14*z(168)^75, -14*z(168)^15, 14*z(168)^69, -14*z(168)^27, 14*z(168)^57, -14*z(168)^33, 14*z(168)^51, -14*z(168)^39, 14*z(168)^45, -14*z(168)^45, 14*z(168)^39, -14*z(168)^51, 14*z(168)^33, -14*z(168)^57, 14*z(168)^27, -14*z(168)^69, 14*z(168)^15, -14*z(168)^75, 14*z(168)^9, -14*z(168)^81, 14*z(168)^3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^57, -1*z(168)^27, -1*z(168)^33, z(168)^51, -1*z(168)^39, z(168)^45, z(168)^69, -1*z(168)^15, -1*z(168)^45, z(168)^39, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, z(168)^81, -1*z(168)^3, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)^60, -1*z(168)^24, z(168)^12, -1*z(168)^72, -1*z(168)^48, z(168)^36, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^30, z(168)^54, z(168)^6, -1*z(168)^78, z(168)^66, -1*z(168)^18, z(168)^18, -1*z(168)^66, z(168)^78, -1*z(168)^6, z(168)^30, -1*z(168)^54, -1*z(168)^6, z(168)^78, -1*z(168)^66, z(168)^18, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, -1*z(168)^30, z(168)^54, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, z(168)^33, -1*z(168)^51, -1*z(168)^9, z(168)^75, z(168)^39, -1*z(168)^45, -1*z(168)^15, z(168)^69, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, z(168)^51, -1*z(168)^33, -1*z(168)^81, z(168)^3, -1*z(168)^27, z(168)^57, z(168)^3, -1*z(168)^81, -1*z(168)^33, z(168)^51, z(168)^15, -1*z(168)^69, z(168)^75, -1*z(168)^9, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, z(168)^45, -1*z(168)^39, -1*z(168)^75, z(168)^9, -1*z(168)^27, z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^15, z(168)^69])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^36, 14*z(168)^48, 14*z(168)^72, -14*z(168)^12, 14*z(168)^24, -14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^60, -14*z(168)^24, 14*z(168)^12, -14*z(168)^72, -14*z(168)^48, 14*z(168)^36, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, -14*z(168)^78, 14*z(168)^6, -14*z(168)^66, 14*z(168)^18, -14*z(168)^54, 14*z(168)^30, -14*z(168)^30, 14*z(168)^54, -14*z(168)^18, 14*z(168)^66, -14*z(168)^6, 14*z(168)^78, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^24, -1*z(168)^60, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^81, -14*z(168)^3, 14*z(168)^75, -14*z(168)^9, 14*z(168)^69, -14*z(168)^15, 14*z(168)^57, -14*z(168)^27, 14*z(168)^51, -14*z(168)^33, 14*z(168)^45, -14*z(168)^39, 14*z(168)^39, -14*z(168)^45, 14*z(168)^33, -14*z(168)^51, 14*z(168)^27, -14*z(168)^57, 14*z(168)^15, -14*z(168)^69, 14*z(168)^9, -14*z(168)^75, 14*z(168)^3, -14*z(168)^81, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^27, z(168)^57, z(168)^51, -1*z(168)^33, z(168)^45, -1*z(168)^39, -1*z(168)^15, z(168)^69, z(168)^39, -1*z(168)^45, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, -1*z(168)^3, z(168)^81, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)^24, z(168)^60, -1*z(168)^72, z(168)^12, z(168)^36, -1*z(168)^48, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^54, -1*z(168)^30, -1*z(168)^78, z(168)^6, -1*z(168)^18, z(168)^66, -1*z(168)^66, z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^54, z(168)^30, z(168)^78, -1*z(168)^6, z(168)^18, -1*z(168)^66, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, z(168)^54, -1*z(168)^30, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, -1*z(168)^51, z(168)^33, z(168)^75, -1*z(168)^9, -1*z(168)^45, z(168)^39, z(168)^69, -1*z(168)^15, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, -1*z(168)^33, z(168)^51, z(168)^3, -1*z(168)^81, z(168)^57, -1*z(168)^27, -1*z(168)^81, z(168)^3, z(168)^51, -1*z(168)^33, -1*z(168)^69, z(168)^15, -1*z(168)^9, z(168)^75, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, -1*z(168)^39, z(168)^45, z(168)^9, -1*z(168)^75, z(168)^57, -1*z(168)^27, -1*z(168)^69, z(168)^15, z(168)^39, -1*z(168)^45, z(168)^69, -1*z(168)^15])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, -14*z(168)^18, 14*z(168)^66, -14*z(168)^54, 14*z(168)^30, 14*z(168)^6, -14*z(168)^78, 14*z(168)^78, -14*z(168)^6, -14*z(168)^30, 14*z(168)^54, -14*z(168)^66, 14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^51, -14*z(168)^33, -14*z(168)^69, 14*z(168)^15, -14*z(168)^3, 14*z(168)^81, -14*z(168)^39, 14*z(168)^45, 14*z(168)^57, -14*z(168)^27, -14*z(168)^75, 14*z(168)^9, -14*z(168)^9, 14*z(168)^75, 14*z(168)^27, -14*z(168)^57, -14*z(168)^45, 14*z(168)^39, -14*z(168)^81, 14*z(168)^3, -14*z(168)^15, 14*z(168)^69, 14*z(168)^33, -14*z(168)^51, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^45, -1*z(168)^39, z(168)^57, -1*z(168)^27, -1*z(168)^75, z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, -1*z(168)^45, z(168)^39, -1*z(168)^81, z(168)^3, -1*z(168)^15, z(168)^69, z(168)^33, -1*z(168)^51, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^6, z(168)^78, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, z(168)^75, -1*z(168)^9, -1*z(168)^3, z(168)^81, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45, -1*z(168)^51, z(168)^33, z(168)^57, -1*z(168)^27, z(168)^3, -1*z(168)^81, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^45, z(168)^39, z(168)^51, -1*z(168)^33, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^39, z(168)^45, z(168)^3, -1*z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, 14*z(168)^66, -14*z(168)^18, 14*z(168)^30, -14*z(168)^54, -14*z(168)^78, 14*z(168)^6, -14*z(168)^6, 14*z(168)^78, 14*z(168)^54, -14*z(168)^30, 14*z(168)^18, -14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^33, 14*z(168)^51, 14*z(168)^15, -14*z(168)^69, 14*z(168)^81, -14*z(168)^3, 14*z(168)^45, -14*z(168)^39, -14*z(168)^27, 14*z(168)^57, 14*z(168)^9, -14*z(168)^75, 14*z(168)^75, -14*z(168)^9, -14*z(168)^57, 14*z(168)^27, 14*z(168)^39, -14*z(168)^45, 14*z(168)^3, -14*z(168)^81, 14*z(168)^69, -14*z(168)^15, -14*z(168)^51, 14*z(168)^33, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^39, z(168)^45, -1*z(168)^27, z(168)^57, z(168)^9, -1*z(168)^75, -1*z(168)^3, z(168)^81, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, z(168)^39, -1*z(168)^45, z(168)^3, -1*z(168)^81, z(168)^69, -1*z(168)^15, -1*z(168)^51, z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^78, -1*z(168)^6, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^9, z(168)^75, z(168)^81, -1*z(168)^3, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39, z(168)^33, -1*z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^81, z(168)^3, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^39, -1*z(168)^45, -1*z(168)^33, z(168)^51, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^45, -1*z(168)^39, -1*z(168)^81, z(168)^3, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, -14*z(168)^18, 14*z(168)^66, -14*z(168)^54, 14*z(168)^30, 14*z(168)^6, -14*z(168)^78, 14*z(168)^78, -14*z(168)^6, -14*z(168)^30, 14*z(168)^54, -14*z(168)^66, 14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^51, 14*z(168)^33, 14*z(168)^69, -14*z(168)^15, 14*z(168)^3, -14*z(168)^81, 14*z(168)^39, -14*z(168)^45, -14*z(168)^57, 14*z(168)^27, 14*z(168)^75, -14*z(168)^9, 14*z(168)^9, -14*z(168)^75, -14*z(168)^27, 14*z(168)^57, 14*z(168)^45, -14*z(168)^39, 14*z(168)^81, -14*z(168)^3, 14*z(168)^15, -14*z(168)^69, -14*z(168)^33, 14*z(168)^51, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, z(168)^6, -1*z(168)^78, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^45, z(168)^39, -1*z(168)^57, z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)^81, z(168)^3, z(168)^9, -1*z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^33, -1*z(168)^51, z(168)^45, -1*z(168)^39, z(168)^81, -1*z(168)^3, z(168)^15, -1*z(168)^69, -1*z(168)^33, z(168)^51, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, -1*z(168)^66, z(168)^18, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, -1*z(168)^18, z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^6, z(168)^78, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^75, z(168)^9, z(168)^3, -1*z(168)^81, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45, z(168)^51, -1*z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^3, z(168)^81, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, z(168)^45, -1*z(168)^39, -1*z(168)^51, z(168)^33, -1*z(168)^9, z(168)^75, z(168)^15, -1*z(168)^69, z(168)^39, -1*z(168)^45, -1*z(168)^3, z(168)^81, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, 14*z(168)^66, -14*z(168)^18, 14*z(168)^30, -14*z(168)^54, -14*z(168)^78, 14*z(168)^6, -14*z(168)^6, 14*z(168)^78, 14*z(168)^54, -14*z(168)^30, 14*z(168)^18, -14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^33, -14*z(168)^51, -14*z(168)^15, 14*z(168)^69, -14*z(168)^81, 14*z(168)^3, -14*z(168)^45, 14*z(168)^39, 14*z(168)^27, -14*z(168)^57, -14*z(168)^9, 14*z(168)^75, -14*z(168)^75, 14*z(168)^9, 14*z(168)^57, -14*z(168)^27, -14*z(168)^39, 14*z(168)^45, -14*z(168)^3, 14*z(168)^81, -14*z(168)^69, 14*z(168)^15, 14*z(168)^51, -14*z(168)^33, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, -1*z(168)^78, z(168)^6, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^6, z(168)^78, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^39, -1*z(168)^45, z(168)^27, -1*z(168)^57, -1*z(168)^9, z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^75, z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^51, z(168)^33, -1*z(168)^39, z(168)^45, -1*z(168)^3, z(168)^81, -1*z(168)^69, z(168)^15, z(168)^51, -1*z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, z(168)^18, -1*z(168)^66, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, z(168)^66, -1*z(168)^18, -1*z(168)^78, z(168)^6, z(168)^78, -1*z(168)^6, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, z(168)^9, -1*z(168)^75, -1*z(168)^81, z(168)^3, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39, -1*z(168)^33, z(168)^51, z(168)^27, -1*z(168)^57, z(168)^81, -1*z(168)^3, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, -1*z(168)^39, z(168)^45, z(168)^33, -1*z(168)^51, z(168)^75, -1*z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^45, z(168)^39, z(168)^81, -1*z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^63, -14*z(168)^21, 14*z(168)^21, -14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, -1*z(168)^63, z(168)^21, z(168)^63, -1*z(168)^21, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1, -1, -14*z(168)^66, 14*z(168)^18, -14*z(168)^30, 14*z(168)^54, 14*z(168)^78, -14*z(168)^6, 14*z(168)^6, -14*z(168)^78, -14*z(168)^54, 14*z(168)^30, -14*z(168)^18, 14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, 14*z(168)^75, -14*z(168)^9, 14*z(168)^57, -14*z(168)^27, 14*z(168)^39, -14*z(168)^45, 14*z(168)^3, -14*z(168)^81, -14*z(168)^69, 14*z(168)^15, -14*z(168)^51, 14*z(168)^33, -14*z(168)^33, 14*z(168)^51, -14*z(168)^15, 14*z(168)^69, 14*z(168)^81, -14*z(168)^3, 14*z(168)^45, -14*z(168)^39, 14*z(168)^27, -14*z(168)^57, 14*z(168)^9, -14*z(168)^75, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^81, z(168)^3, -1*z(168)^69, z(168)^15, -1*z(168)^51, z(168)^33, -1*z(168)^45, z(168)^39, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, z(168)^81, -1*z(168)^3, z(168)^45, -1*z(168)^39, z(168)^27, -1*z(168)^57, z(168)^9, -1*z(168)^75, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^78, z(168)^6, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^69, -1*z(168)^15, z(168)^57, -1*z(168)^27, z(168)^51, -1*z(168)^33, z(168)^39, -1*z(168)^45, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, z(168)^3, -1*z(168)^81, -1*z(168)^75, z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^39, z(168)^45, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, z(168)^81, -1*z(168)^3, z(168)^75, -1*z(168)^9, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^3, -1*z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^33, z(168)^51, z(168)^39, -1*z(168)^45])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^21, 14*z(168)^63, -14*z(168)^63, 14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, z(168)^21, -1*z(168)^63, -1*z(168)^21, z(168)^63, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, -1, -1, 14*z(168)^18, -14*z(168)^66, 14*z(168)^54, -14*z(168)^30, -14*z(168)^6, 14*z(168)^78, -14*z(168)^78, 14*z(168)^6, 14*z(168)^30, -14*z(168)^54, 14*z(168)^66, -14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, -14*z(168)^9, 14*z(168)^75, -14*z(168)^27, 14*z(168)^57, -14*z(168)^45, 14*z(168)^39, -14*z(168)^81, 14*z(168)^3, 14*z(168)^15, -14*z(168)^69, 14*z(168)^33, -14*z(168)^51, 14*z(168)^51, -14*z(168)^33, 14*z(168)^69, -14*z(168)^15, -14*z(168)^3, 14*z(168)^81, -14*z(168)^39, 14*z(168)^45, -14*z(168)^57, 14*z(168)^27, -14*z(168)^75, 14*z(168)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, z(168)^3, -1*z(168)^81, z(168)^15, -1*z(168)^69, z(168)^33, -1*z(168)^51, z(168)^39, -1*z(168)^45, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, -1*z(168)^3, z(168)^81, -1*z(168)^39, z(168)^45, -1*z(168)^57, z(168)^27, -1*z(168)^75, z(168)^9, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^6, -1*z(168)^78, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^27, z(168)^57, -1*z(168)^33, z(168)^51, -1*z(168)^45, z(168)^39, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, -1*z(168)^81, z(168)^3, z(168)^9, -1*z(168)^75, z(168)^15, -1*z(168)^69, z(168)^45, -1*z(168)^39, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, -1*z(168)^3, z(168)^81, -1*z(168)^9, z(168)^75, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^81, z(168)^3, z(168)^45, -1*z(168)^39, z(168)^51, -1*z(168)^33, -1*z(168)^45, z(168)^39])
append!(irr_61152_a, [14, -14, 0, -1, -14*z(168)^42, 14*z(168)^42, 0, 1, -1+2*z(168)^28, 1-2*z(168)^28, 14*z(168)^24, -14*z(168)^60, 14*z(168)^48, -14*z(168)^36, 14*z(168)^72, -14*z(168)^12, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -14*z(168)^63, 14*z(168)^21, -14*z(168)^21, 14*z(168)^63, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, z(168)^42, -1*z(168)^42, 1, 1, 14*z(168)^12, -14*z(168)^72, 14*z(168)^36, -14*z(168)^48, 14*z(168)^60, -14*z(168)^24, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, z(168)^60, -1*z(168)^24, z(168)^63, -1*z(168)^21, -1*z(168)^63, z(168)^21, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, -1*z(168)^7-z(168)^35, z(168)^7+z(168)^35, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, -1, -1, -14*z(168)^66, 14*z(168)^18, -14*z(168)^30, 14*z(168)^54, 14*z(168)^78, -14*z(168)^6, 14*z(168)^6, -14*z(168)^78, -14*z(168)^54, 14*z(168)^30, -14*z(168)^18, 14*z(168)^66, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, z(168)^4+z(168)^32, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, 2*z(168)^8-z(168)^36, z(168)^16+z(168)^44, z(168)^12-2*z(168)^40, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^4-z(168)^32, -1*z(168)^12+2*z(168)^40, -1*z(168)^16-z(168)^44, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, -2*z(168)^8+z(168)^36, -1*z(168)^42, z(168)^42, -1*z(168)^42, z(168)^42, -14*z(168)^75, 14*z(168)^9, -14*z(168)^57, 14*z(168)^27, -14*z(168)^39, 14*z(168)^45, -14*z(168)^3, 14*z(168)^81, 14*z(168)^69, -14*z(168)^15, 14*z(168)^51, -14*z(168)^33, 14*z(168)^33, -14*z(168)^51, 14*z(168)^15, -14*z(168)^69, -14*z(168)^81, 14*z(168)^3, -14*z(168)^45, 14*z(168)^39, -14*z(168)^27, 14*z(168)^57, -14*z(168)^9, 14*z(168)^75, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2*z(168)^2+z(168)^30, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^18+2*z(168)^46, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^6+2*z(168)^34, z(168)^6-2*z(168)^34, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^18-2*z(168)^46, z(168)^10+z(168)^38, 2*z(168)^2-z(168)^30, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, z(168)^78, -1*z(168)^6, z(168)^54, -1*z(168)^30, z(168)^18, -1*z(168)^66, z(168)^6, -1*z(168)^78, -1*z(168)^54, z(168)^30, -1*z(168)^18, z(168)^66, -1*z(168)^60, z(168)^24, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, z(168)^72, -1*z(168)^12, -1*z(168)^63, z(168)^21, -1*z(168)^21, z(168)^63, z(168)^63, -1*z(168)^21, z(168)^21, -1*z(168)^63, z(168)^81, -1*z(168)^3, z(168)^69, -1*z(168)^15, z(168)^51, -1*z(168)^33, z(168)^45, -1*z(168)^39, z(168)^33, -1*z(168)^51, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, z(168)^9, -1*z(168)^75, -1*z(168)^81, z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^27, z(168)^57, -1*z(168)^9, z(168)^75, -1*z(168)^3+2*z(168)^31, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, z(168)^15-2*z(168)^43, z(168)^13+z(168)^41, 2*z(168)^5-z(168)^33, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, -2*z(168)^11+z(168)^39, -2*z(168)^17+z(168)^45, -1*z(168)-z(168)^29, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)^19-z(168)^47, -1*z(168)^9+2*z(168)^37, z(168)^9-2*z(168)^37, z(168)^19+z(168)^47, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, z(168)+z(168)^29, 2*z(168)^17-z(168)^45, 2*z(168)^11-z(168)^39, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, z(168)^3-2*z(168)^31, -1*z(168)^15+2*z(168)^43, -1*z(168)^13-z(168)^41, -2*z(168)^5+z(168)^33, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -1*z(168)^72, z(168)^12, -1*z(168)^48, z(168)^36, -1*z(168)^24, z(168)^60, z(168)^60, -1*z(168)^24, z(168)^36, -1*z(168)^48, -1*z(168)^72, z(168)^12, -1*z(168)^78, z(168)^6, -1*z(168)^66, z(168)^18, -1*z(168)^54, z(168)^30, -1*z(168)^30, z(168)^54, -1*z(168)^18, z(168)^66, z(168)^78, -1*z(168)^6, z(168)^66, -1*z(168)^18, z(168)^54, -1*z(168)^30, z(168)^30, -1*z(168)^54, -1*z(168)^66, z(168)^18, z(168)^78, -1*z(168)^6, -1*z(168)^78, z(168)^6, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^69, z(168)^15, -1*z(168)^57, z(168)^27, -1*z(168)^51, z(168)^33, -1*z(168)^39, z(168)^45, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^15, z(168)^69, -1*z(168)^9, z(168)^75, -1*z(168)^3, z(168)^81, z(168)^75, -1*z(168)^9, z(168)^69, -1*z(168)^15, z(168)^39, -1*z(168)^45, z(168)^27, -1*z(168)^57, z(168)^15, -1*z(168)^69, -1*z(168)^81, z(168)^3, -1*z(168)^75, z(168)^9, -1*z(168)^33, z(168)^51, -1*z(168)^27, z(168)^57, -1*z(168)^3, z(168)^81, z(168)^39, -1*z(168)^45, z(168)^33, -1*z(168)^51, -1*z(168)^39, z(168)^45])
append!(irr_61152_a, [14, -14, 0, -1, 14*z(168)^42, -14*z(168)^42, 0, 1, 1-2*z(168)^28, -1+2*z(168)^28, -14*z(168)^60, 14*z(168)^24, -14*z(168)^36, 14*z(168)^48, -14*z(168)^12, 14*z(168)^72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 14*z(168)^21, -14*z(168)^63, 14*z(168)^63, -14*z(168)^21, 0, 0, -1*z(168)^14-z(168)^-14, z(168)^14+z(168)^-14, -1*z(168)^42, z(168)^42, 1, 1, -14*z(168)^72, 14*z(168)^12, -14*z(168)^48, 14*z(168)^36, -14*z(168)^24, 14*z(168)^60, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, -1*z(168)^24, z(168)^60, -1*z(168)^21, z(168)^63, z(168)^21, -1*z(168)^63, -1*z(168)^7-z(168)^35, -2*z(168)-2*z(168)^5+2*z(168)^13+2*z(168)^17-z(168)^21-2*z(168)^25+2*z(168)^33+2*z(168)^37-2*z(168)^45, 2*z(168)+2*z(168)^5-2*z(168)^13-2*z(168)^17+z(168)^21+2*z(168)^25-2*z(168)^33-2*z(168)^37+2*z(168)^45, z(168)^7+z(168)^35, -1, -1, 14*z(168)^18, -14*z(168)^66, 14*z(168)^54, -14*z(168)^30, -14*z(168)^6, 14*z(168)^78, -14*z(168)^78, 14*z(168)^6, 14*z(168)^30, -14*z(168)^54, 14*z(168)^66, -14*z(168)^18, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^24, -1*z(168)^60, -1*z(168)^36, z(168)^48, -1*z(168)^12, z(168)^72, -2+2*z(168)^8+2*z(168)^12-2*z(168)^20-z(168)^24+2*z(168)^28+2*z(168)^32-2*z(168)^40-2*z(168)^44, z(168)^4+z(168)^32, 2*z(168)^8-z(168)^36, 1+z(168)^4-z(168)^12-z(168)^16+2*z(168)^20+z(168)^24-z(168)^32-z(168)^36+z(168)^44, z(168)^12-2*z(168)^40, z(168)^16+z(168)^44, -1*z(168)^4-z(168)^32, 2-2*z(168)^8-2*z(168)^12+2*z(168)^20+z(168)^24-2*z(168)^28-2*z(168)^32+2*z(168)^40+2*z(168)^44, -1*z(168)^16-z(168)^44, -1*z(168)^12+2*z(168)^40, -2*z(168)^8+z(168)^36, -1-z(168)^4+z(168)^12+z(168)^16-2*z(168)^20-z(168)^24+z(168)^32+z(168)^36-z(168)^44, z(168)^42, -1*z(168)^42, z(168)^42, -1*z(168)^42, 14*z(168)^9, -14*z(168)^75, 14*z(168)^27, -14*z(168)^57, 14*z(168)^45, -14*z(168)^39, 14*z(168)^81, -14*z(168)^3, -14*z(168)^15, 14*z(168)^69, -14*z(168)^33, 14*z(168)^51, -14*z(168)^51, 14*z(168)^33, -14*z(168)^69, 14*z(168)^15, 14*z(168)^3, -14*z(168)^81, 14*z(168)^39, -14*z(168)^45, 14*z(168)^57, -14*z(168)^27, 14*z(168)^75, -14*z(168)^9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, z(168)^2-z(168)^10-z(168)^14+z(168)^22-z(168)^26-z(168)^30-z(168)^34+z(168)^42+z(168)^46, -2*z(168)^2+z(168)^30, -1*z(168)^18+2*z(168)^46, -1*z(168)^10-z(168)^38, -1*z(168)^6+2*z(168)^34, z(168)^2+z(168)^6-z(168)^14-z(168)^18-z(168)^22+z(168)^26-z(168)^34-z(168)^38+z(168)^46, -1*z(168)^2-z(168)^6+z(168)^14+z(168)^18+z(168)^22-z(168)^26+z(168)^34+z(168)^38-z(168)^46, z(168)^6-2*z(168)^34, z(168)^10+z(168)^38, z(168)^18-2*z(168)^46, -1*z(168)^2+z(168)^10+z(168)^14-z(168)^22+z(168)^26+z(168)^30+z(168)^34-z(168)^42-z(168)^46, 2*z(168)^2-z(168)^30, -1*z(168)^6, z(168)^78, -1*z(168)^30, z(168)^54, -1*z(168)^66, z(168)^18, -1*z(168)^78, z(168)^6, z(168)^30, -1*z(168)^54, z(168)^66, -1*z(168)^18, z(168)^24, -1*z(168)^60, z(168)^48, -1*z(168)^36, z(168)^72, -1*z(168)^12, -1*z(168)^60, z(168)^24, z(168)^48, -1*z(168)^36, -1*z(168)^12, z(168)^72, z(168)^21, -1*z(168)^63, z(168)^63, -1*z(168)^21, -1*z(168)^21, z(168)^63, -1*z(168)^63, z(168)^21, -1*z(168)^3, z(168)^81, -1*z(168)^15, z(168)^69, -1*z(168)^33, z(168)^51, -1*z(168)^39, z(168)^45, -1*z(168)^51, z(168)^33, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, -1*z(168)^75, z(168)^9, z(168)^3, -1*z(168)^81, z(168)^39, -1*z(168)^45, z(168)^57, -1*z(168)^27, z(168)^75, -1*z(168)^9, -1*z(168)+z(168)^9+z(168)^13-z(168)^21-2*z(168)^25+z(168)^29+z(168)^33-z(168)^41-z(168)^45, -1*z(168)^3+2*z(168)^31, z(168)^13+z(168)^41, z(168)^15-2*z(168)^43, z(168)^3+z(168)^7-z(168)^15-z(168)^19+2*z(168)^23+z(168)^27-z(168)^35-z(168)^39+z(168)^47, 2*z(168)^5-z(168)^33, -2*z(168)^17+z(168)^45, -2*z(168)^11+z(168)^39, 2*z(168)^3-2*z(168)^11-2*z(168)^15+2*z(168)^23+z(168)^27-2*z(168)^31-2*z(168)^35+2*z(168)^43+2*z(168)^47, -1*z(168)-z(168)^29, -1*z(168)^9+2*z(168)^37, -1*z(168)^19-z(168)^47, z(168)^19+z(168)^47, z(168)^9-2*z(168)^37, z(168)+z(168)^29, -2*z(168)^3+2*z(168)^11+2*z(168)^15-2*z(168)^23-z(168)^27+2*z(168)^31+2*z(168)^35-2*z(168)^43-2*z(168)^47, 2*z(168)^11-z(168)^39, 2*z(168)^17-z(168)^45, z(168)^3-2*z(168)^31, z(168)-z(168)^9-z(168)^13+z(168)^21+2*z(168)^25-z(168)^29-z(168)^33+z(168)^41+z(168)^45, -1*z(168)^13-z(168)^41, -1*z(168)^15+2*z(168)^43, -1*z(168)^3-z(168)^7+z(168)^15+z(168)^19-2*z(168)^23-z(168)^27+z(168)^35+z(168)^39-z(168)^47, -2*z(168)^5+z(168)^33, z(168)^12, -1*z(168)^72, z(168)^36, -1*z(168)^48, z(168)^60, -1*z(168)^24, -1*z(168)^24, z(168)^60, -1*z(168)^48, z(168)^36, z(168)^12, -1*z(168)^72, z(168)^6, -1*z(168)^78, z(168)^18, -1*z(168)^66, z(168)^30, -1*z(168)^54, z(168)^54, -1*z(168)^30, z(168)^66, -1*z(168)^18, -1*z(168)^6, z(168)^78, -1*z(168)^18, z(168)^66, -1*z(168)^30, z(168)^54, -1*z(168)^54, z(168)^30, z(168)^18, -1*z(168)^66, -1*z(168)^6, z(168)^78, z(168)^6, -1*z(168)^78, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^15, -1*z(168)^69, z(168)^27, -1*z(168)^57, z(168)^33, -1*z(168)^51, z(168)^45, -1*z(168)^39, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^69, -1*z(168)^15, z(168)^75, -1*z(168)^9, z(168)^81, -1*z(168)^3, -1*z(168)^9, z(168)^75, -1*z(168)^15, z(168)^69, -1*z(168)^45, z(168)^39, -1*z(168)^57, z(168)^27, -1*z(168)^69, z(168)^15, z(168)^3, -1*z(168)^81, z(168)^9, -1*z(168)^75, z(168)^51, -1*z(168)^33, z(168)^57, -1*z(168)^27, z(168)^81, -1*z(168)^3, -1*z(168)^45, z(168)^39, -1*z(168)^51, z(168)^33, z(168)^45, -1*z(168)^39])
chartbl_61152_a["Irr"] = matrix(K, 476, 476, irr_61152_a)