/* 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^17 - 34*x^12 + 17*x^11 + 85*x^10 + 102*x^9 - 170*x^8 - 272*x^7 - 68*x^6 + 255*x^5 + 255*x^4 + 68*x^3 + 17*x^2 + 17*x + 4, 17, 5, [1, 8], 239072435685151324847153, [17], [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, 1/88438805268825769*a^16 + 701881911652902/88438805268825769*a^15 + 30517215125455540/88438805268825769*a^14 + 33334804539175149/88438805268825769*a^13 + 18524760416425501/88438805268825769*a^12 + 40493661390712513/88438805268825769*a^11 - 28980071630209230/88438805268825769*a^10 + 6606287507116770/88438805268825769*a^9 - 32047230171073133/88438805268825769*a^8 + 21020098631402549/88438805268825769*a^7 + 28865605374446275/88438805268825769*a^6 + 14307358480140575/88438805268825769*a^5 + 42797670772418278/88438805268825769*a^4 + 10384855336836480/88438805268825769*a^3 - 22008377977408818/88438805268825769*a^2 + 21070310367492420/88438805268825769*a + 31429974412590759/88438805268825769], 0, 1, [], 0, [ (16865207579000903)/(88438805268825769)*a^(16) - (6239635476697797)/(88438805268825769)*a^(15) + (1148179227224465)/(88438805268825769)*a^(14) - (158617993707356)/(88438805268825769)*a^(13) + (657429256058771)/(88438805268825769)*a^(12) - (573825516366886678)/(88438805268825769)*a^(11) + (496814832024261843)/(88438805268825769)*a^(10) + (1290542274322864570)/(88438805268825769)*a^(9) + (1212336211149768801)/(88438805268825769)*a^(8) - (3431302589002316533)/(88438805268825769)*a^(7) - (3391764687095349350)/(88438805268825769)*a^(6) + (456693071446320530)/(88438805268825769)*a^(5) + (4376536640065365787)/(88438805268825769)*a^(4) + (2483212360840196419)/(88438805268825769)*a^(3) - (315208376908690309)/(88438805268825769)*a^(2) + (348050026257149572)/(88438805268825769)*a + (396381139255641485)/(88438805268825769) , (37810940479394576)/(88438805268825769)*a^(16) - (26877462665721331)/(88438805268825769)*a^(15) + (19737630449992412)/(88438805268825769)*a^(14) - (15155345517063962)/(88438805268825769)*a^(13) + (9868198506558673)/(88438805268825769)*a^(12) - (1290330087638100843)/(88438805268825769)*a^(11) + (1555953525675972359)/(88438805268825769)*a^(10) + (2087037713376948263)/(88438805268825769)*a^(9) + (2421645458265845457)/(88438805268825769)*a^(8) - (8091617379768050190)/(88438805268825769)*a^(7) - (4659196938770673660)/(88438805268825769)*a^(6) + (609779074960265577)/(88438805268825769)*a^(5) + (9218847179001140752)/(88438805268825769)*a^(4) + (3406788892033559446)/(88438805268825769)*a^(3) + (113941139192019842)/(88438805268825769)*a^(2) + (534035896602439584)/(88438805268825769)*a + (144571391835270969)/(88438805268825769) , (1150161187763848)/(88438805268825769)*a^(16) - (9325710983136899)/(88438805268825769)*a^(15) + (8462988388828855)/(88438805268825769)*a^(14) - (6090969985205403)/(88438805268825769)*a^(13) + (3961814031466336)/(88438805268825769)*a^(12) - (41519803947530066)/(88438805268825769)*a^(11) + (337508007036810575)/(88438805268825769)*a^(10) - (348950260684911954)/(88438805268825769)*a^(9) - (324795277312052607)/(88438805268825769)*a^(8) - (668049056682888351)/(88438805268825769)*a^(7) + (1769026892587477917)/(88438805268825769)*a^(6) + (660881710352211465)/(88438805268825769)*a^(5) - (105010144284276890)/(88438805268825769)*a^(4) - (1821765890762856001)/(88438805268825769)*a^(3) - (300533039466354468)/(88438805268825769)*a^(2) + (94395771127342483)/(88438805268825769)*a - (178545687505692741)/(88438805268825769) , (2816333365116151)/(88438805268825769)*a^(16) + (458898470848348)/(88438805268825769)*a^(15) - (3063960116321112)/(88438805268825769)*a^(14) - (2941405606537184)/(88438805268825769)*a^(13) + (3757560121204047)/(88438805268825769)*a^(12) - (98701904626331474)/(88438805268825769)*a^(11) + (32745832538134084)/(88438805268825769)*a^(10) + (354636546311206711)/(88438805268825769)*a^(9) + (369911330991251121)/(88438805268825769)*a^(8) - (868356286736626518)/(88438805268825769)*a^(7) - (1237857641747545682)/(88438805268825769)*a^(6) + (152013141122003894)/(88438805268825769)*a^(5) + (2056671228917242449)/(88438805268825769)*a^(4) + (1143550503531306710)/(88438805268825769)*a^(3) - (599682890358116088)/(88438805268825769)*a^(2) - (1123307158281018432)/(88438805268825769)*a - (401513931381643479)/(88438805268825769) , (1147916055149612)/(88438805268825769)*a^(16) - (8804587626848642)/(88438805268825769)*a^(15) + (2681367620162046)/(88438805268825769)*a^(14) + (1401401856222224)/(88438805268825769)*a^(13) - (1055766830452343)/(88438805268825769)*a^(12) - (42102784429345674)/(88438805268825769)*a^(11) + (327148118063239510)/(88438805268825769)*a^(10) - (152649506226609261)/(88438805268825769)*a^(9) - (631101365777149638)/(88438805268825769)*a^(8) - (794937102925890643)/(88438805268825769)*a^(7) + (1643893124692095484)/(88438805268825769)*a^(6) + (1597631938795081861)/(88438805268825769)*a^(5) + (22015859417024385)/(88438805268825769)*a^(4) - (2218175863699446517)/(88438805268825769)*a^(3) - (1017488984713327458)/(88438805268825769)*a^(2) + (41420622441924469)/(88438805268825769)*a - (34889385653335239)/(88438805268825769) , (12016169247718818)/(88438805268825769)*a^(16) - (3113889123631925)/(88438805268825769)*a^(15) + (1105258090455659)/(88438805268825769)*a^(14) - (1084588504699612)/(88438805268825769)*a^(13) + (909519314251164)/(88438805268825769)*a^(12) - (408109242461288135)/(88438805268825769)*a^(11) + (309023082403930573)/(88438805268825769)*a^(10) + (932852728747682252)/(88438805268825769)*a^(9) + (1013713290504922231)/(88438805268825769)*a^(8) - (2319323622507260808)/(88438805268825769)*a^(7) - (2723073174213621164)/(88438805268825769)*a^(6) - (161614507859794164)/(88438805268825769)*a^(5) + (3187877474401753494)/(88438805268825769)*a^(4) + (2390778876113474122)/(88438805268825769)*a^(3) + (212070903218187693)/(88438805268825769)*a^(2) + (85394428045809342)/(88438805268825769)*a + (94408736844358519)/(88438805268825769) , (4851348350722904)/(88438805268825769)*a^(16) - (6374184492699877)/(88438805268825769)*a^(15) + (9521495522034424)/(88438805268825769)*a^(14) - (8375827798068455)/(88438805268825769)*a^(13) + (636193307694728)/(88438805268825769)*a^(12) - (156270811977264669)/(88438805268825769)*a^(11) + (288541269897797929)/(88438805268825769)*a^(10) - (18412637832700234)/(88438805268825769)*a^(9) + (413155274666574035)/(88438805268825769)*a^(8) - (849052395584963962)/(88438805268825769)*a^(7) - (252781588463629410)/(88438805268825769)*a^(6) - (491273408914433941)/(88438805268825769)*a^(5) + (1047606772292357079)/(88438805268825769)*a^(4) + (715551089954346017)/(88438805268825769)*a^(3) - (56591477969370415)/(88438805268825769)*a^(2) + (30233647367971572)/(88438805268825769)*a + (74781148593823029)/(88438805268825769) , (15455370330305182)/(88438805268825769)*a^(16) - (3572987246757802)/(88438805268825769)*a^(15) - (632123160510473)/(88438805268825769)*a^(14) + (1424868254284757)/(88438805268825769)*a^(13) - (2240706614763733)/(88438805268825769)*a^(12) - (524092399927496296)/(88438805268825769)*a^(11) + (382225193256527169)/(88438805268825769)*a^(10) + (1275969641370891322)/(88438805268825769)*a^(9) + (1211570145566684970)/(88438805268825769)*a^(8) - (2946460686104868726)/(88438805268825769)*a^(7) - (3616178697053376525)/(88438805268825769)*a^(6) + (55652925876360510)/(88438805268825769)*a^(5) + (3949712500925559495)/(88438805268825769)*a^(4) + (3123861993709250867)/(88438805268825769)*a^(3) + (129183978045650138)/(88438805268825769)*a^(2) + (257927486388123567)/(88438805268825769)*a + (83650510011901967)/(88438805268825769) ], 195995.113671, []]