Newform data - 26.10.a.e

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• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  conrey_indexes	integer[]
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 2600, 'analytic_conductor': 13.3909317402607, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [13, 1]], 'atkin_lehner_string': '-+', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [26, 1, [15], [1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 3, 'field_disc': 2119705, 'field_disc_factorization': [[5, 1], [7, 1], [71, 1], [853, 1]], 'field_poly': [1820, -376, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [3817152, -38493, -156, 1]]], 'hecke_orbit': 5, 'hecke_orbit_code': 18014398677254170, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 54, 'hecke_ring_index_factorization': [[2, 1], [3, 3]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '26.10.a.e', 'level': 26, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 13], 'level_radical': 26, 'minimal_twist': '26.10.a.e', 'nf_label': '3.3.2119705.1', 'prim_orbit_index': 1, 'qexp_display': 'q+2^{4}q^{2}+(52-\\beta _{1}-\\beta _{2})q^{3}+2^{8}q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 3, 'rm_discs': [], 'sato_tate_group': '9.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '26.10.a', 'trace_display': [48, 156, -1272, 17058], 'trace_hash': 1816483117506416269, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.088', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.870', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.019', 'prec': 17}, {'__RealLiteral__': 0, 'data': '23.278', 'prec': 20}, {'__RealLiteral__': 0, 'data': '14.398', 'prec': 20}, {'__RealLiteral__': 0, 'data': '291.687', 'prec': 24}], 'trace_zratio': 0, 'traces': [3, 48, 156, 768, -1272, 2496, 17058, 12288, 42273, -20352, 73974, 39936, -85683, 272928, 393756, 196608, 374976, 676368, 418338, -325632, -284694, 1183584, 1026168, 638976, 3337287, -1370928, 4218588, 4366848, -3075834, 6300096, 9286482, 3145728, -25456452, 5999616, -31802592, 10821888, -17647776, 6693408, -4455516, -5210112, -47257110, -4555104, -60023760, 18937344, -81112122, 16418688, -40824726, 10223616, 45921177, 53396592, -27559188, -21934848, 8072046, 67497408, -36910236, 69869568, 245224476, -49213344, 138035310, 100801536, 264203886, 148583712, 436094838, 50331648, 36329592, -407303232, 203167074, 95993856, -397637544, -508841472, 123067110, 173150208, -433013250, -282364416, -884469216, 107094528, 380043264, -71288256, 406418748, -83361792, 100121427, -756113760, 105365610, -72881664, 5268186, -960380160, -12753768, 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6606129463296, 78388963826535, 8064610085376, 79016038983648, 17414278331904, 90088473953172, -68112728511744, 55046486198814, 28625019777024, -2759552801748, -15976483836288, 30363769492020, 37206102159360, 16516591575726, -14583786070368, 25261325278176, 17314865872896, 26500575828870, 4845314403456, 37893564738684, -66431167492608, 7599252915702, -23035317866880, 15710370817362, -27585994752000, 119291482747242, 5525034250752, 58804527739548, -3058726814208, 132023377320, -26130024979776, 130661267423940, 9737582149632, -22428320123784, 23989687992480, -110602381936200, 60404440965120, -24881633667390, -45184246692576, 34717390683444, -10455843151872], 'weight': 10, 'weight_parity': 1}
• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1, 0, 0], [16, 0, 0], [52, -1, -1], [256, 0, 0], [-424, -18, -1], [832, -16, -16], [5686, 51, 1], [4096, 0, 0], [14091, 126, -109], [-6784, -288, -16], [24658, 30, 400], [13312, -256, -256], [-28561, 0, 0], [90976, 816, 16], [131252, 925, 1489], [65536, 0, 0], [124992, -306, 749], [225456, 2016, -1744], [139446, -330, -3020], [-108544, -4608, -256], [-94898, -6814, -8929], [394528, 480, 6400], [342056, -972, 6588], [212992, -4096, -4096], [1112429, 8082, 12335], [-456976, 0, 0], [1406196, 20529, -16131], [1455616, 13056, 256], [-1025278, -28080, 6400], [2100032, 14800, 23824], [3095494, 64092, -11218], [1048576, 0, 0], [-8485484, -88828, 22562], [1999872, -4896, 11984], [-10600864, -100059, -37727], [3607296, 32256, -27904], [-5882592, 67266, -11869], [2231136, -5280, -48320], [-1485172, 28561, 28561], [-1736704, -73728, -4096], [-15752370, 64068, 40418], [-1518368, -109024, -142864], [-20007920, 91701, 51421], [6312448, 7680, 102400], [-27037374, -31284, 10528], [5472896, -15552, 105408], [-13608242, 59235, -96635], [3407872, -65536, -65536], [15307059, 502302, 97967], [17798864, 129312, 197360], [-9186396, -238269, -12669], [-7311616, 0, 0], [2690682, -143388, 472322], [22499136, 328464, -258096], [-12303412, -1218954, -415358], [23289856, 208896, 4096], [81741492, 347004, -489126], [-16404448, -449280, 102400], [46011770, -717594, -274544], [33600512, 236800, 381184], [88067962, 474468, -30402], [49527904, 1025472, -179488], [145364946, 640242, -573328], [16777216, 0, 0], [12109864, 514098, 28561], [-135767744, -1421248, 360992], [67722358, 609702, 1477932], [31997952, -78336, 191744], [-132545848, -1371080, 532420], [-169613824, -1600944, -603632], [41022370, 424617, -1051333], [57716736, 516096, -446464], [-144337750, 1058736, 1083196], [-94121472, 1076256, -189904], [-294823072, -3227252, -128636], [35698176, -84480, -773120], [126681088, 3542868, 3000638], [-23762752, 456976, 456976], [135472916, 5403300, -513120], [-27787264, -1179648, -65536], [33373809, -1711476, -2599776], [-252037920, 1025088, 646688], [35121870, -3004260, -2312590], [-24293888, -1744384, -2285824], [1756062, -3731310, -635651], [-320126720, 1467216, 822736], [-4251256, 541198, 3665758], [100999168, 122880, 1638400], [455125266, -3185616, -7356], [-432597984, -500544, 168448], [-162397846, -1456611, -28561], [87566336, -248832, 1686528], [-31969952, -2529580, -8705380], [-217731872, 947760, -1546160], [-28533564, 3333462, 2873474], [54525952, -1048576, -1048576], [223230554, 1351920, -2810620], [244912944, 8036832, 1567472], [-826695822, 5995368, 9250058], [284781824, 2068992, 3157760]], 'ap': [[16, 0, 0], [52, -1, -1], [-424, -18, -1], [5686, 51, 1], [24658, 30, 400], [-28561, 0, 0], [124992, -306, 749], [139446, -330, -3020], [342056, -972, 6588], [-1025278, -28080, 6400], [3095494, 64092, -11218], [-5882592, 67266, -11869], [-15752370, 64068, 40418], [-20007920, 91701, 51421], [-13608242, 59235, -96635], [2690682, -143388, 472322], [46011770, -717594, -274544], [88067962, 474468, -30402], [67722358, 609702, 1477932], [41022370, 424617, -1051333], [-144337750, 1058736, 1083196], [135472916, 5403300, -513120], [35121870, -3004260, -2312590], [455125266, -3185616, -7356], [223230554, 1351920, -2810620], [99024994, -5795412, 420098], [-1075575608, 2122872, -3465088], [402313016, 1313208, -6229532], [432311224, -13280790, -4684725], [1032165542, -13932360, -8501380], [630884296, 15684336, 10956296], [-1371570556, -5501991, -4925531], [-2003054658, -12008964, 3649246], [2381182012, -16753707, 5092893], [-3472537158, 47534856, 8132596], [-501241554, -20892303, -43120773], [8579802650, -57332184, -17240644], [5660249186, -45415200, 21772370], [2405030730, 78272616, -11191794], [1261019450, -131697708, 23006922], [-5144337744, 110368749, 89094169], [7508115870, -36621492, 32407938], [-10451249180, -114809778, -32292478], [-5117672986, -174603036, -27582246], [2304774084, -251754402, 37067493], [9706940600, 198262218, -118945182], [-23369198212, 119731209, 105124709], [23122551594, -341288835, -116499525], [-13438712634, 39891036, -28379614], [11356695540, -379173630, -87514315], [1380346564, 429406194, -173022231], [52926295794, -101118573, 309327997], [22674841578, 92355648, 516925768], [-24996324660, 283190100, -53959620], [-45572307060, 186048918, 354052133], [-12598573428, -615536388, -115384088], [92327752566, -190710756, -191139086], [-42667771682, 494169243, -549739707], [-60366927438, -689353188, -28388358], [35903467834, 1062730656, 273390396], [-9966188156, 402620208, -496751872], [13468622512, -500871918, -309099033], [-22849242046, 902968038, 544781728], [-47999508792, 262604646, 673360166], [-151869030796, 621340086, -201306669], [15063525882, 1251715080, -182366860], [147735271406, 1744797312, 109432502], [-96702098572, -674569746, -778858181], [-5568988284, -4152924363, -85678043], [-18756609728, -1526983554, 1072252831], [43773648334, 1445118204, -207933786], [258456890994, 3067038336, -114959794], [-424392280180, 1616048442, 455474622], [237892292486, 616069932, 1417874822], [-233168295074, -2179430148, 746956082], [43503718242, 4469756613, 2235910083], [17570329530, -229235304, -2490775304], [-26459350702, 4769451888, -1900626952], [59556506574, -6352726884, 968162346], [258416477854, -2822042316, -1347222746], [367689594156, 1980184431, -77024129], [-61750320680, 1760550102, 2083550587], [-185160669582, -6488650077, -1131919147], [411682977112, -2093805186, -2240389641], [527744587928, -385419138, -2301249378], [-462130054284, -13193740905, 1308953915], [63296025394, -7150117584, 1352744196], [-446518668110, 2136762144, -8269848776], [959399939424, 505582122, 3825970107], [35325783466, 5074143840, 1644951310], [-1158521140060, 6048584232, -439323968], [271405005582, -14077995141, -1018436731], [-303828876466, -7407822600, 2389565610], [-479902455560, 3137981709, -358271131], [-941338472762, -1557514044, -3160588374], [-1138249172324, -9561502290, 1163924850], [-83199618926, 7416241968, 1056428048], [-1248220909116, 9601233678, -1391841317], [-137224583856, -17739367176, -3882324596], [2859157104692, -5885998914, 3605937341], [-2719018847228, -1879943697, -169134377], [-547900494732, -16440768666, 7074531389], [-1588270429984, 7612338081, -4680415899], [1606179979336, -4258344270, 12760816695], [2891328114048, 7580941203, 2501947343], [-1523124351222, -6445127760, -14085604280], [-3423035295778, -16166125128, -4206784098], [1218943173098, -16193907864, -9801268304], [1921349895988, -12492415158, 4644108862], [190309618960, 19130071446, 8428874061], [1176007585956, -1433681982, 10802913798], [1502217009146, 39113899200, 4926594560], [-1539417189914, 25110265812, -22855921958], [-1747606592246, -7010423280, 8022408530], [521632272670, -40626039387, -24125781897], [-2079487068362, -28450215504, -1899739064], [-2141771078146, 9125053686, 14394412916], [2772682378312, 23594205534, 10078052894], [-2012763344106, -29456690244, 4296426626], [5535566761368, -21163682664, -13271018084], [-883788598630, 47758631304, -1406576516], [-5719842233888, -11143591338, -17075038843], [503242896714, -7768520436, 27493346354], [1568561026426, -96320280, -36990844990], [-1214505167738, 22298098116, 29721576546], [-1802946641202, 548949900, -43251683210], [-156804348142, -20541745368, -16864284268], [5772676536368, 10829586366, -19630082074], [-10046400152504, -18284825130, -10967455130], [-756291084508, 351690906, -17513932279], [-522220992558, -103114267536, 18335579794], [3310556891338, 26066921343, 24239609653], [-3255613880256, -37112289384, 47124725256], [-5147516765622, -13390333476, -18257433526], [3798538580826, 8581638624, -22210797636], [-1210486057650, -3611293572, 23881389298], [2324639984576, 5721141294, 62991202259], [43935291842, 32036421228, -524882802], [6759841778538, 98009788056, 23946911916], [16461381811716, 50477324670, -10935713205], [1894957106702, 86124322872, 5521828462], [4153414831160, -135768143610, -5893213065], [6651938178384, -55677361662, 10225532218], [1665092116890, -11469696234, 72868343256], [-1943264026178, -54330563088, 33256095212], [-5754173850214, -181341995424, 20784980646], [-10867240435556, -25479863190, -8523665315], [13907789098546, -34322398728, -27061661988], [-4857907131520, -34398488256, 41445035044], [-659889659006, -23622475905, 36642760625], [3788153319396, 155918837010, 108043366605], [-3953377451244, 117478175718, -71360884367], [-5032980526352, 150664426743, -83590998297], [-5315826016868, -20054042136, -134944298916], [2731174018176, -21664920519, -101785069999], [-15686125913844, 145341122766, 24594478906], [1272059408844, 142717964664, -143691286676], [-2984200460826, 236836591644, 144715906534], [-4411911513582, -126667922712, -62832983772], [-11152400836820, 43131468690, -13885441435], [-6084909823878, 139137117678, 102053058648], [-1473592637512, -36201539574, -38678918929], [18348828732938, -148006622259, 21149357751], [10121256497340, -15368680137, -52076170357], [8833525276290, -51977334120, 86890238000], [5236790272454, -162828151293, -252448999503], [43553755807980, -74997585666, 10691179314], [-8293877889130, -3746358984, 108260967056]], 'char_orbit_index': 1, 'field_poly': [1820, -376, -1, 1], 'hecke_orbit_code': 18014398677254170, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 8], 'hecke_ring_inverse_denominators': [1, 6, 18], 'hecke_ring_inverse_numerators': [[1, 0, 0], [2, 1, 0], [4518, -15, 16]], 'hecke_ring_numerators': [[1, 0, 0], [-2, 6, 0], [-2274, 45, 9]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 3, 'label': '26.10.a.e', 'level': 26, 'maxp': 997, 'weight': 10}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  ALdims	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'AL_dims': [[[[2, -1], [13, -1]], 1, 1], [[[2, 1], [13, 1]], 2, 2], [[[2, 1], [13, -1]], 3, 1], [[[2, -1], [13, 1]], 3, 1]], 'ALdims': [2, 3, 3, 1], 'Nk2': 2600, 'analytic_conductor': 13.3909317402607, 'char_conductor': 1, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [26, 1, [15], [1]], 'conrey_index': 1, 'cusp_dim': 29, 'dim': 9, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 167772186, 'hecke_orbit_dims': [1, 1, 1, 3, 3], 'label': '26.10.a', 'level': 26, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 13], 'level_radical': 26, 'mf_dim': 33, 'mf_new_dim': 9, 'num_forms': 5, 'plus_dim': 3, 'prim_orbit_index': 1, 'relative_dim': 9, 'sturm_bound': 35, 'trace_bound': 3, 'trace_display': [-16, 150, -3298, 2132], 'traces': [9, -16, 150, 2304, -3298, 4992, 2132, -4096, 79379, -51264, 6004, 38400, -28561, 188064, 108856, 589824, 1410060, -367184, 688368, -844288, -1467308, 2874304, 3479948, 1277952, 8214973, -1370928, -5353146, 545792, -8970022, 6108896, 13863172, -1048576, -18703340, -15118624, -3619018, 20321024, -18451986, 5038592, 0, -13123584, -63822306, -9909280, -62315734, 1537024, 12026402, -40011200, 21777004, 9830400, 118416303, 38179728, -270160814, -7311616, 107905926, 139666752, 1394160, 48144384, 232423840, -38120480, -166476856, 27867136, 98399450, 4508544, 847163868, 150994944, -4684004, -470113024, 434036572, 360975360, -309458940, -319215936, 90936916, -93999104, -812313354, 309678656, -558944404, 176222208, -1052812784, -74030112, 491552580, -216137728, 934255625, 366921056, -736088244, -375630848, -109876504, -2275819776, 1293433272, 735821824, 1467376398, -1897745312, -807533714, 890866688, -1956561648, -505543520, -523767444, 327155712, 360112114, 1557524592, -5923423792, 2103033088, 3052243114, 3098911808, -4471952764, -350957568, 8009007922, 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• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 21481
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 3, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '26.10.a.e', 'source_level': 26, 'target_char_orbit': 1, 'target_dim': 3, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '26.10.a.e', 'target_level': 26, 'twist_class_label': '26.10.a.e', 'twist_class_level': 26, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 10}
  • id: 21482
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 3, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '26.10.a.e', 'source_level': 26, 'target_char_orbit': 1, 'target_dim': 3, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '208.10.a.d', 'target_level': 208, 'twist_class_label': '26.10.a.e', 'twist_class_level': 26, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 21483
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 3, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '26.10.a.e', 'source_level': 26, 'target_char_orbit': 1, 'target_dim': 3, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '234.10.a.k', 'target_level': 234, 'twist_class_label': '26.10.a.e', 'twist_class_level': 26, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 21484
    {'conductor': 13, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 3, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '26.10.a.e', 'source_level': 26, 'target_char_orbit': 1, 'target_dim': 3, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '338.10.a.e', 'target_level': 338, 'twist_class_label': '26.10.a.e', 'twist_class_level': 26, 'twisting_char_label': '13.b', 'twisting_char_orbit': 2, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 92750
    {'charpoly_factorization': [[[-16, 1], 3]], 'hecke_orbit_code': 18014398677254170, 'p': 2}
  • id: 92751
    {'charpoly_factorization': [[[3817152, -38493, -156, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 3}
  • id: 92752
    {'charpoly_factorization': [[[-2998915730, -3789339, 1272, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 5}
  • id: 92753
    {'charpoly_factorization': [[[56692128374, 61996683, -17058, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 7}
  • id: 92754
    {'charpoly_factorization': [[[304356491675288, -4295110308, -73974, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 11}
  • id: 92755
    {'charpoly_factorization': [[[28561, 1], 3]], 'hecke_orbit_code': 18014398677254170, 'p': 13}
  • id: 92756
    {'charpoly_factorization': [[[2400170128042122, 22688792037, -374976, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 17}
  • id: 92757
    {'charpoly_factorization': [[[-24322681856135736, -289524998052, -418338, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 19}
  • id: 92758
    {'charpoly_factorization': [[[1419272205312191104, -1371748440912, -1026168, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 23}
  • id: 92759
    {'charpoly_factorization': [[[-30942100573423856648, -10102277007348, 3075834, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 29}
  • id: 92760
    {'charpoly_factorization': [[[368318216258599664096, -35734541186112, -9286482, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 31}
  • id: 92761
    {'charpoly_factorization': [[[15093285611020696278, 32666672499237, 17647776, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 37}
  • id: 92762
    {'charpoly_factorization': [[[1891737512249824512000, 640080711859680, 47257110, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 41}
  • id: 92763
    {'charpoly_factorization': [[[3228808511095589957300, 1011063472517595, 60023760, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 43}
  • id: 92764
    {'charpoly_factorization': [[[-6140638017718319485162, 116083417005867, 40824726, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 47}
  • id: 92765
    {'charpoly_factorization': [[[358442341466049370013472, -9238486293070848, -8072046, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 53}
  • id: 92766
    {'charpoly_factorization': [[[600284248366782998351800, -2444661041672580, -138035310, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 59}
  • id: 92767
    {'charpoly_factorization': [[[-347982886631337924066688, 20102600747236512, -264203886, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 61}
  • id: 92768
    {'charpoly_factorization': [[[10342305414497302350762248, -70574055951785028, -203167074, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 67}
  • id: 92769
    {'charpoly_factorization': [[[-1799559137033012023306750, -42506908879311645, -123067110, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 71}
  • id: 92770
    {'charpoly_factorization': [[[-6575706965339379365496200, 8381270027564220, 433013250, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 73}
  • id: 92771
    {'charpoly_factorization': [[[148815136788469661286483904, -365963608972342032, -406418748, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 79}
  • id: 92772
    {'charpoly_factorization': [[[53885293984352665336320000, -286530019920648000, -105365610, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 83}
  • id: 92773
    {'charpoly_factorization': [[[-43392727542901202576154216, 484057301711456988, -1365375798, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 89}
  • id: 92774
    {'charpoly_factorization': [[[-2313266427886203279032264, -201052878509762052, -669691662, 1], 1]], 'hecke_orbit_code': 18014398677254170, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 1, 'hecke_orbit': 5, 'label': '26.10.a.e', 'level': 26, 'portrait': 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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 156087000
    {'hecke_orbit_code': 18014398677254170, 'n': 1, 'trace_an': 3}
  • id: 156087001
    {'hecke_orbit_code': 18014398677254170, 'n': 2, 'trace_an': 48}
  • id: 156087002
    {'hecke_orbit_code': 18014398677254170, 'n': 3, 'trace_an': 156}
  • id: 156087003
    {'hecke_orbit_code': 18014398677254170, 'n': 4, 'trace_an': 768}
  • id: 156087004
    {'hecke_orbit_code': 18014398677254170, 'n': 5, 'trace_an': -1272}
  • id: 156087005
    {'hecke_orbit_code': 18014398677254170, 'n': 6, 'trace_an': 2496}
  • id: 156087006
    {'hecke_orbit_code': 18014398677254170, 'n': 7, 'trace_an': 17058}
  • id: 156087007
    {'hecke_orbit_code': 18014398677254170, 'n': 8, 'trace_an': 12288}
  • id: 156087008
    {'hecke_orbit_code': 18014398677254170, 'n': 9, 'trace_an': 42273}
  • id: 156087009
    {'hecke_orbit_code': 18014398677254170, 'n': 10, 'trace_an': -20352}
  • id: 156087010
    {'hecke_orbit_code': 18014398677254170, 'n': 11, 'trace_an': 73974}
  • id: 156087011
    {'hecke_orbit_code': 18014398677254170, 'n': 12, 'trace_an': 39936}
  • id: 156087012
    {'hecke_orbit_code': 18014398677254170, 'n': 13, 'trace_an': -85683}
  • id: 156087013
    {'hecke_orbit_code': 18014398677254170, 'n': 14, 'trace_an': 272928}
  • id: 156087014
    {'hecke_orbit_code': 18014398677254170, 'n': 15, 'trace_an': 393756}
  • id: 156087015
    {'hecke_orbit_code': 18014398677254170, 'n': 16, 'trace_an': 196608}
  • id: 156087016
    {'hecke_orbit_code': 18014398677254170, 'n': 17, 'trace_an': 374976}
  • id: 156087017
    {'hecke_orbit_code': 18014398677254170, 'n': 18, 'trace_an': 676368}
  • id: 156087018
    {'hecke_orbit_code': 18014398677254170, 'n': 19, 'trace_an': 418338}
  • id: 156087019
    {'hecke_orbit_code': 18014398677254170, 'n': 20, 'trace_an': -325632}
  • id: 156087020
    {'hecke_orbit_code': 18014398677254170, 'n': 21, 'trace_an': -284694}
  • id: 156087021
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