/* 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^46 - 21*x^45 + 96*x^44 + 959*x^43 - 9950*x^42 - 1825*x^41 + 335613*x^40 - 834537*x^39 - 5657221*x^38 + 26988590*x^37 + 44109968*x^36 - 443216122*x^35 + 100002271*x^34 + 4479212294*x^33 - 6237187098*x^32 - 28571535040*x^31 + 72586582734*x^30 + 103336700236*x^29 - 480319603281*x^28 - 66786211526*x^27 + 2018290007358*x^26 - 1355370040843*x^25 - 5285056712013*x^24 + 7582856629140*x^23 + 7178933729591*x^22 - 20645533933596*x^21 + 1046437412802*x^20 + 31269803408789*x^19 - 21465428316192*x^18 - 22251983955427*x^17 + 34519826963183*x^16 - 2181540751435*x^15 - 22787259295206*x^14 + 14052337420836*x^13 + 3424903604271*x^12 - 7356504751997*x^11 + 2524580197417*x^10 + 719437437556*x^9 - 822188957900*x^8 + 216958911989*x^7 + 16546070228*x^6 - 23274902617*x^5 + 5444167373*x^4 - 387991071*x^3 - 44784143*x^2 + 9031748*x - 400721, 46, 1, [46, 0], 1559562745220946355455174068757250546262830593902488581782176430066187304634955035230281728558464357, [13, 47], [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, a^18, a^19, a^20, a^21, a^22, a^23, a^24, a^25, a^26, a^27, a^28, a^29, a^30, a^31, a^32, a^33, a^34, a^35, a^36, a^37, a^38, a^39, a^40, a^41, a^42, 1/283*a^43 - 68/283*a^42 + 22/283*a^41 + 111/283*a^40 - 66/283*a^39 + 129/283*a^38 - 99/283*a^37 + 117/283*a^36 - 99/283*a^35 + 63/283*a^34 + 61/283*a^33 - 40/283*a^32 + 138/283*a^31 + 129/283*a^30 + 91/283*a^29 + 80/283*a^28 + 59/283*a^27 + 104/283*a^26 + 58/283*a^25 + 115/283*a^24 + 55/283*a^23 - 104/283*a^22 + 129/283*a^21 + 85/283*a^20 + 91/283*a^19 - 118/283*a^18 - 32/283*a^17 - 79/283*a^16 - 24/283*a^15 - 128/283*a^14 - 19/283*a^13 + 114/283*a^12 - 71/283*a^11 - 15/283*a^10 - 139/283*a^9 + 6/283*a^8 - 37/283*a^7 + 84/283*a^6 - 46/283*a^5 - 141/283*a^4 - 128/283*a^3 + 120/283*a^2 + 25/283*a - 89/283, 1/1595837*a^44 + 2259/1595837*a^43 + 694748/1595837*a^42 - 762886/1595837*a^41 + 675939/1595837*a^40 - 354100/1595837*a^39 - 482977/1595837*a^38 - 511558/1595837*a^37 + 288291/1595837*a^36 + 351821/1595837*a^35 + 627762/1595837*a^34 - 115906/1595837*a^33 + 345142/1595837*a^32 - 235972/1595837*a^31 - 774843/1595837*a^30 - 122952/1595837*a^29 + 8495/1595837*a^28 - 651890/1595837*a^27 + 325268/1595837*a^26 - 723541/1595837*a^25 - 445783/1595837*a^24 + 499743/1595837*a^23 + 638817/1595837*a^22 + 196690/1595837*a^21 + 794450/1595837*a^20 - 121452/1595837*a^19 + 31305/1595837*a^18 - 249437/1595837*a^17 - 797684/1595837*a^16 + 331168/1595837*a^15 + 432831/1595837*a^14 + 56083/1595837*a^13 + 71918/1595837*a^12 + 8247/1595837*a^11 + 226448/1595837*a^10 - 131290/1595837*a^9 + 147218/1595837*a^8 - 3096/1595837*a^7 + 378240/1595837*a^6 - 126993/1595837*a^5 - 570483/1595837*a^4 - 787326/1595837*a^3 - 90050/1595837*a^2 - 360754/1595837*a + 151741/1595837, 1/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^45 - 369007065415247571938268540474647076314867633806970837944709664911609985945951870704604434521555051855164983662252241543873278232435381656639033420006572509504875478978114816770080414761594493425917281/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^44 - 21031794185694186135952903554580892048854220538934784975552560535679069619110448539747247840453876238194983653310518269675892340706839884485693179859429779191646980132640904024430187610594349024865899390758/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^43 - 308316950364092950654830735040016373874078664159350396647464059930700695929042938333922628691604231949803390677865047260492468042952184175969951662149932069371485023516131588080766194733175321963115806845601/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^42 - 8835097457126861500462664418281361875073362308035742760685009556060914914106307354478255634598157683294074559779881954682147799515826592227915549609811152905798002585292432481511033507562343307186896980710383/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^41 - 3697001983924175170816650492709034955008107018646301043624114853253637189265557274813042134811634637513921794156521427195253102035210993756448348458826815895953053069625574715788835041487076222732307533507133/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^40 + 2902118634457376020864657130431978418734204732806844729204897240712476581451456880936132825846589149585380139419201714675041185494002079167285585556243101113495639310051931507723096643962756261763063812596283/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^39 + 6306852605533173605638306450772619337796192659808379355854621105175920219282541471407521775722036535262490612517325688089349166629139116686037047486643769574506936738414953618967089068588719394888466455920283/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^38 + 4175468277382455193207525990433109085575534720086483187078421906429717205737338015118895515498668053076158904028442580209547809268465993159726747282954561046993167186181799721427916986467455905612865206096688/19522653533790080223671100499860722222117276190195287609941931596581025151702128921204443121974104482334255241109466386905685140536096440164082909770375277459522440650079339331526007094638222015248283208238651*a^37 - 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