/* Data is in the following format Note, if the class group has not been computed, it, the class number, the fundamental units, regulator and whether grh was assumed are all 0. [polynomial, degree, t-number of Galois group, signature [r,s], discriminant, list of ramifying primes, integral basis as polynomials in a, 1 if it is a cm field otherwise 0, class number, class group structure, 1 if grh was assumed and 0 if not, fundamental units, regulator, list of subfields each as a pair [polynomial, number of subfields isomorphic to one defined by this polynomial] ] */ [x^16 - 19*x^14 + 129*x^12 - 390*x^10 + 567*x^8 - 409*x^6 + 144*x^4 - 22*x^2 + 1, 16, 1664, [16, 0], 115302930002001431363584, [2, 43, 2777], [1, a, a^2, a^3, a^4, a^5, a^6, a^7, a^8, a^9, a^10, a^11, a^12, a^13, 1/841*a^14 - 78/841*a^12 - 315/841*a^10 - 307/841*a^8 + 178/841*a^6 + 22/841*a^4 - 313/841*a^2 - 57/841, 1/841*a^15 - 78/841*a^13 - 315/841*a^11 - 307/841*a^9 + 178/841*a^7 + 22/841*a^5 - 313/841*a^3 - 57/841*a], 0, 1, [], 1, [ a^(15) - 19*a^(13) + 129*a^(11) - 390*a^(9) + 567*a^(7) - 409*a^(5) + 144*a^(3) - 22*a , (3798)/(841)*a^(15) - (70015)/(841)*a^(13) + (450308)/(841)*a^(11) - (1225697)/(841)*a^(9) + (1454810)/(841)*a^(7) - (717076)/(841)*a^(5) + (127391)/(841)*a^(3) - (4554)/(841)*a , (2057)/(841)*a^(14) - (38501)/(841)*a^(12) + (254438)/(841)*a^(10) - (729896)/(841)*a^(8) + (958210)/(841)*a^(6) - (568676)/(841)*a^(4) + (137448)/(841)*a^(2) - (7919)/(841) , (334)/(841)*a^(15) - (6709)/(841)*a^(13) + (49534)/(841)*a^(11) - (168977)/(841)*a^(9) + (280635)/(841)*a^(7) - (214676)/(841)*a^(5) + (63658)/(841)*a^(3) - (7264)/(841)*a , (954)/(841)*a^(14) - (17224)/(841)*a^(12) + (106534)/(841)*a^(10) - (266807)/(841)*a^(8) + (259799)/(841)*a^(6) - (67317)/(841)*a^(4) - (14344)/(841)*a^(2) + (4492)/(841) , (2492)/(841)*a^(15) - (46360)/(841)*a^(13) + (303274)/(841)*a^(11) - (855031)/(841)*a^(9) + (1095351)/(841)*a^(7) - (641524)/(841)*a^(5) + (169493)/(841)*a^(3) - (17576)/(841)*a , (1193)/(841)*a^(15) - (22410)/(841)*a^(13) + (148989)/(841)*a^(11) - (431849)/(841)*a^(9) + (576507)/(841)*a^(7) - (352204)/(841)*a^(5) + (93346)/(841)*a^(3) - (9131)/(841)*a , (4353)/(841)*a^(15) + (3011)/(841)*a^(14) - (81347)/(841)*a^(13) - (55725)/(841)*a^(12) + (536193)/(841)*a^(11) + (360972)/(841)*a^(10) - (1531483)/(841)*a^(9) - (996703)/(841)*a^(8) + (1998489)/(841)*a^(7) + (1218009)/(841)*a^(6) - (1180872)/(841)*a^(5) - (635993)/(841)*a^(4) + (288394)/(841)*a^(3) + (123104)/(841)*a^(2) - (21051)/(841)*a - (4268)/(841) , (4353)/(841)*a^(15) - (81347)/(841)*a^(13) + (536193)/(841)*a^(11) - (1531483)/(841)*a^(9) + (1998489)/(841)*a^(7) - (1180872)/(841)*a^(5) + (288394)/(841)*a^(3) - (21051)/(841)*a + 1 , (507)/(841)*a^(15) - (9270)/(841)*a^(13) + (58955)/(841)*a^(11) - (159013)/(841)*a^(9) + (196212)/(841)*a^(7) - (129293)/(841)*a^(5) + (57446)/(841)*a^(3) - (11238)/(841)*a + 1 , (3798)/(841)*a^(15) - (363)/(841)*a^(14) - (70015)/(841)*a^(13) + (6448)/(841)*a^(12) + (450308)/(841)*a^(11) - (38717)/(841)*a^(10) - (1225697)/(841)*a^(9) + (91257)/(841)*a^(8) + (1454810)/(841)*a^(7) - (78070)/(841)*a^(6) - (717076)/(841)*a^(5) + (15562)/(841)*a^(4) + (127391)/(841)*a^(3) + (84)/(841)*a^(2) - (4554)/(841)*a + (507)/(841) , (3798)/(841)*a^(15) + (787)/(841)*a^(14) - (70015)/(841)*a^(13) - (14290)/(841)*a^(12) + (450308)/(841)*a^(11) + (89336)/(841)*a^(10) - (1225697)/(841)*a^(9) - (228994)/(841)*a^(8) + (1454810)/(841)*a^(7) + (236801)/(841)*a^(6) - (717076)/(841)*a^(5) - (81083)/(841)*a^(4) + (127391)/(841)*a^(3) + (4287)/(841)*a^(2) - (4554)/(841)*a - (286)/(841) , (1008)/(841)*a^(15) - (18913)/(841)*a^(13) + (125687)/(841)*a^(11) - (365803)/(841)*a^(9) + (499845)/(841)*a^(7) - (330203)/(841)*a^(5) + (101632)/(841)*a^(3) - (9519)/(841)*a + 1 , (1597)/(841)*a^(15) - (28692)/(841)*a^(13) + (175632)/(841)*a^(11) - (428045)/(841)*a^(9) + (378458)/(841)*a^(7) - (34669)/(841)*a^(5) - (67587)/(841)*a^(3) + (14096)/(841)*a + 1 , (6004)/(841)*a^(15) + (3011)/(841)*a^(14) - (111728)/(841)*a^(13) - (55725)/(841)*a^(12) + (730978)/(841)*a^(11) + (360972)/(841)*a^(10) - (2058524)/(841)*a^(9) - (996703)/(841)*a^(8) + (2616993)/(841)*a^(7) + (1218009)/(841)*a^(6) - (1478427)/(841)*a^(5) - (635993)/(841)*a^(4) + (336783)/(841)*a^(3) + (123104)/(841)*a^(2) - (20125)/(841)*a - (4268)/(841) ], 2923397.64798, [[x^4 - x^3 - 4*x^2 + x + 2, 1], [x^8 - 2*x^7 - 6*x^6 + 10*x^5 + 12*x^4 - 13*x^3 - 9*x^2 + 4*x + 2, 1], [x^8 - 19*x^6 + 112*x^4 - 203*x^2 + 86, 1], [x^8 - 8*x^6 + 19*x^4 - 13*x^2 + 2, 1]]]