/* 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^20 - 23*x^16 - 10*x^14 + 115*x^12 + 171*x^10 + 44*x^8 - 64*x^6 - 51*x^4 - 13*x^2 - 1, 20, 781, [6, 7], -7753892385981245440000000000, [2, 5, 27517559], [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, a^14, a^15, a^16, a^17, 1/32929*a^18 - 10594/32929*a^16 + 10781/32929*a^14 - 16152/32929*a^12 + 15319/32929*a^10 - 15203/32929*a^8 + 4887/32929*a^6 - 658/2533*a^4 + 417/32929*a^2 - 5225/32929, 1/32929*a^19 - 10594/32929*a^17 + 10781/32929*a^15 - 16152/32929*a^13 + 15319/32929*a^11 - 15203/32929*a^9 + 4887/32929*a^7 - 658/2533*a^5 + 417/32929*a^3 - 5225/32929*a], 0, 1, [], 1, [ (54365)/(32929)*a^(19) + (18329)/(32929)*a^(17) - (1278437)/(32929)*a^(15) - (940778)/(32929)*a^(13) + (6694683)/(32929)*a^(11) + (11136807)/(32929)*a^(9) + (2480258)/(32929)*a^(7) - (368429)/(2533)*a^(5) - (3047344)/(32929)*a^(3) - (439648)/(32929)*a , (122166)/(32929)*a^(18) - (51046)/(32929)*a^(16) - (2788532)/(32929)*a^(14) - (53694)/(32929)*a^(12) + (14067780)/(32929)*a^(10) + (14954455)/(32929)*a^(8) - (800753)/(32929)*a^(6) - (557733)/(2533)*a^(4) - (3224983)/(32929)*a^(2) - (383833)/(32929) , (140495)/(32929)*a^(18) - (79088)/(32929)*a^(16) - (3185660)/(32929)*a^(14) + (389014)/(32929)*a^(12) + (15908172)/(32929)*a^(10) + (15042653)/(32929)*a^(8) - (2110970)/(32929)*a^(6) - (578866)/(2533)*a^(4) - (2957886)/(32929)*a^(2) - (329468)/(32929) , (176531)/(32929)*a^(19) - (65646)/(32929)*a^(17) - (4034040)/(32929)*a^(15) - (270034)/(32929)*a^(13) + (20367315)/(32929)*a^(11) + (22699575)/(32929)*a^(9) - (559667)/(32929)*a^(7) - (865370)/(2533)*a^(5) - (4955167)/(32929)*a^(3) - (461262)/(32929)*a , (15299)/(2533)*a^(19) - (3601)/(2533)*a^(17) - (352396)/(2533)*a^(15) - (68491)/(2533)*a^(13) + (1805585)/(2533)*a^(11) + (2170276)/(2533)*a^(9) + (19916)/(2533)*a^(7) - (1051396)/(2533)*a^(5) - (474615)/(2533)*a^(3) - (43922)/(2533)*a , (122166)/(32929)*a^(19) - (51046)/(32929)*a^(17) - (2788532)/(32929)*a^(15) - (53694)/(32929)*a^(13) + (14067780)/(32929)*a^(11) + (14954455)/(32929)*a^(9) - (800753)/(32929)*a^(7) - (557733)/(2533)*a^(5) - (3224983)/(32929)*a^(3) - (350904)/(32929)*a , (708)/(32929)*a^(19) - (25669)/(32929)*a^(17) - (6580)/(32929)*a^(15) + (583469)/(32929)*a^(13) + (110998)/(32929)*a^(11) - (2926622)/(32929)*a^(9) - (3158733)/(32929)*a^(7) + (33137)/(2533)*a^(5) + (1678254)/(32929)*a^(3) + (548541)/(32929)*a , (128925)/(32929)*a^(19) - (134104)/(32929)*a^(17) - (2857488)/(32929)*a^(15) + (1712739)/(32929)*a^(13) + (13750835)/(32929)*a^(11) + (7395117)/(32929)*a^(9) - (5440296)/(32929)*a^(7) - (367232)/(2533)*a^(5) - (505267)/(32929)*a^(3) + (160073)/(32929)*a , (122166)/(32929)*a^(19) - (13439)/(32929)*a^(18) - (51046)/(32929)*a^(17) - (12230)/(32929)*a^(16) - (2788532)/(32929)*a^(15) + (331031)/(32929)*a^(14) - (53694)/(32929)*a^(13) + (393908)/(32929)*a^(12) + (14067780)/(32929)*a^(11) - (1909815)/(32929)*a^(10) + (14954455)/(32929)*a^(9) - (3435944)/(32929)*a^(8) - (800753)/(32929)*a^(7) - (345257)/(32929)*a^(6) - (557733)/(2533)*a^(5) + (129342)/(2533)*a^(4) - (3224983)/(32929)*a^(3) + (718305)/(32929)*a^(2) - (383833)/(32929)*a + (47076)/(32929) , (67801)/(32929)*a^(19) - (13439)/(32929)*a^(18) - (69375)/(32929)*a^(17) - (12230)/(32929)*a^(16) - (1510095)/(32929)*a^(15) + (331031)/(32929)*a^(14) + (887084)/(32929)*a^(13) + (393908)/(32929)*a^(12) + (7373097)/(32929)*a^(11) - (1909815)/(32929)*a^(10) + (3817648)/(32929)*a^(9) - (3435944)/(32929)*a^(8) - (3281011)/(32929)*a^(7) - (345257)/(32929)*a^(6) - (189304)/(2533)*a^(5) + (129342)/(2533)*a^(4) - (177639)/(32929)*a^(3) + (685376)/(32929)*a^(2) + (55815)/(32929)*a + (47076)/(32929) , (33637)/(32929)*a^(19) - (67515)/(32929)*a^(18) - (25669)/(32929)*a^(17) + (36030)/(32929)*a^(16) - (763947)/(32929)*a^(15) + (1531064)/(32929)*a^(14) + (254179)/(32929)*a^(13) - (139129)/(32929)*a^(12) + (3897833)/(32929)*a^(11) - (7634852)/(32929)*a^(10) + (2704237)/(32929)*a^(9) - (7507126)/(32929)*a^(8) - (1709857)/(32929)*a^(7) + (793071)/(32929)*a^(6) - (128975)/(2533)*a^(5) + (289878)/(2533)*a^(4) - (1125)/(32929)*a^(3) + (1449416)/(32929)*a^(2) + (153393)/(32929)*a + (96285)/(32929) , (80343)/(32929)*a^(19) - (12542)/(32929)*a^(18) - (70808)/(32929)*a^(17) + (1433)/(32929)*a^(16) - (1797628)/(32929)*a^(15) + (287533)/(32929)*a^(14) + (789121)/(32929)*a^(13) + (97963)/(32929)*a^(12) + (8812156)/(32929)*a^(11) - (1439059)/(32929)*a^(10) + (5907988)/(32929)*a^(9) - (2090340)/(32929)*a^(8) - (2906907)/(32929)*a^(7) - (374104)/(32929)*a^(6) - (285680)/(2533)*a^(5) + (96376)/(2533)*a^(4) - (1072419)/(32929)*a^(3) + (894780)/(32929)*a^(2) - (79141)/(32929)*a + (134956)/(32929) ], 1125520.16611, [[x^2 - x - 1, 1], [x^4 - x^2 - 1, 1], [x^10 - 2*x^9 - x^8 - x^6 + 12*x^5 - x^4 - 12*x^3 + 3*x^2 + 3*x - 1, 1]]]