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Results (displaying all 35 matches)

Label Polynomial Discriminant Galois group Class group
37.1.10448747596854066889270616610243376552387228227740340151381.1 x37 - x - 1 \( 983\cdot 10629448216535164688983333275934258954615695043479491507 \) $S_{37}$ (as 37T11) Trivial (GRH)
37.1.10661522314701499938886043561748289339867563939000058733653.1 x37 + x - 1 \( 19\cdot 11323755688122007063\cdot 49553590598385949034316572009816214049 \) $S_{37}$ (as 37T11) Trivial (GRH)
37.1.14621767283680774406142649554727584574959674913509640451717805466709.1 x37 + 2x - 1 \( 13\cdot 79\cdot 3203\cdot 230203\cdot 34944191\cdot 52002217\cdot 4124383231\cdot 2576354638936903184957678084959 \) $S_{37}$ (as 37T11) Trivial (GRH)
37.1.696099816492660497208672726945021012556416252508651448329031938736128.1 x37 - 4x - 4 \( 2^{36}\cdot 233\cdot 373\cdot 78191\cdot 71872279\cdot 16291354255739\cdot 1273067852382060949050712307 \) $S_{37}$ (as 37T11) n/a
37.1.710721583765786136659037593085670267045380094476033692697379544760320.1 x37 - 2x - 2 \( 2^{36}\cdot 5\cdot 7\cdot 151\cdot 9239\cdot 119446257446842253309\cdot 1773279344027073506762745149507 \) $S_{37}$ (as 37T11) n/a
37.1.725343351038805388750478742701511808058591480049675769210097291493376.1 x37 - x - 2 \( 2^{36}\cdot 255111423183900271\cdot 31886261543528230373\cdot 1297568460899930754527 \) $S_{37}$ (as 37T11) n/a
37.1.725343351038911776109400911086491093773761406947891105827382662004736.1 x37 - x - 4 \( 2^{38}\cdot 40158589\cdot 859997730921167\cdot 76406102828442561567149509932891263 \) $S_{37}$ (as 37T11) n/a
37.1.739965118312037415559767325366968776023307778410798181434074756808704.1 x37 + 2x - 2 \( 2^{36}\cdot 11\cdot 13\cdot 29\cdot 8111\cdot 320127488203456295874894895225917443149549690432217 \) $S_{37}$ (as 37T11) Trivial (GRH)
37.1.754586885585163055010132191507618030512271620378180425802422362832896.1 x37 + 4x - 4 \( 2^{36}\cdot 41\cdot 11851181\cdot 1770736411\cdot 12762330988939184848269187144911016406131 \) $S_{37}$ (as 37T11) n/a
37.3.47904515513598519605877583968352253192213338987635596629423215173025831851.1 x37 - 3x - 1 \( -\,11\cdot 103\cdot 13781\cdot 868727\cdot 1508693\cdot 35096465749296997\cdot 66698832184480824114267204189107205461 \) $S_{37}$ (as 37T11) n/a
37.1.47904515513598540716147495523919081348873510979301488884215381913424716885.1 x37 + 3x - 1 \( 5\cdot 17\cdot 23\cdot 503\cdot 8237\cdot 17707\cdot 6366766785751\cdot 52460051211611194792761741742183151785898813561 \) $S_{37}$ (as 37T11) n/a
37.1.65286945888466875068341156028913675421165055931201007549536153874418572077.1 x37 + 3x - 3 \( 3^{36}\cdot 211\cdot 6139531\cdot 8271665508919\cdot 6321124050660239\cdot 6421792279973985077 \) $S_{37}$ (as 37T11) n/a
37.1.1536364616184474816386503821230570550988039548313088103224765249774013753189.1 x37 - 3x - 3 \( 3^{36}\cdot 9598397\cdot 1066425245695362865242518064082832140086192779531897 \) $S_{37}$ (as 37T11) n/a
37.1.1584269117076306073421876910611840077609328484332714678599340179969633003365.1 x37 - 2x - 3 \( 3^{36}\cdot 5\cdot 7\cdot 1493\cdot 137771\cdot 867792304013\cdot 1689516079471188538301539488375841381 \) $S_{37}$ (as 37T11) n/a
37.1.1584269131698073346441129002052989693450869497544100252241416692687379736421.1 x37 - x - 3 \( 3^{36}\cdot 10555134955777783413369528211010741100746051776360630281301 \) $S_{37}$ (as 37T11) n/a
37.1.1584269131698073346653903719900422743066296449049013039721752403947098318693.1 x37 + x - 3 \( 3^{36}\cdot 19\cdot 349\cdot 4501649\cdot 1182640248703\cdot 298992626266134903114276977887761869 \) $S_{37}$ (as 37T11) n/a
37.3.2009600391204183725390032714818798636353869092111065288936844716815784043610112.1 x37 - 4x - 2 \( -\,2^{36}\cdot 1181\cdot 156768103\cdot 3595021207\cdot 43936029316369609267530878765450907957409376167 \) $S_{37}$ (as 37T11) n/a
37.3.2009600391929527076418389355972423312166110283559413392434133257798140994952107.1 x37 - 4x - 1 \( -\,53\cdot 139\cdot 272784090122102222942634634990148406700978727237601926487597835998118772221 \) $S_{37}$ (as 37T11) n/a
37.1.2009600392654870427467856267037603554806508135179753161823676590947238345179136.1 x37 + 4x - 2 \( 2^{36}\cdot 249494962454898495919\cdot 117210921892231802991083559854148086237602430779 \) $S_{37}$ (as 37T11) n/a
37.1.2011184661061225149775492007289177801798447196618705782026242238429828433422181.1 x37 + 4x - 3 \( 3^{36}\cdot 839348831\cdot 15964094438173835184448798598426127689000924646813131 \) $S_{37}$ (as 37T11) n/a
37.1.12461303884329039365458349312053472013210337477739255056398123699222872231772160.1 x37 - 2x - 4 \( 2^{70}\cdot 5\cdot 7\cdot 47\cdot 6416495413844794610590562045489832191536616174274299017 \) $S_{37}$ (as 37T11) n/a
37.1.12461303884336350249094912131778654446280662104983736977381814821407046034784256.1 x37 + 2x - 4 \( 2^{70}\cdot 13\cdot 137\cdot 195791\cdot 10489284688357\cdot 5723750340436657\cdot 504174169295944373011 \) $S_{37}$ (as 37T11) n/a
37.1.49845167632815265630576361875124506783314728622021000599017120221961293307838464.1 x37 - 3x - 4 \( 2^{73}\cdot 9739\cdot 174331\cdot 36662321\cdot 289516438999\cdot 95795519149931\cdot 3057074418307037 \) $S_{37}$ (as 37T11) n/a
37.1.49845215537330779229106629275023176635506806878921736523953617209115466392403968.1 x37 + x - 4 \( 2^{73}\cdot 19\cdot 311\cdot 20831443951883\cdot 42874634453434399132146156864633660142157 \) $S_{37}$ (as 37T11) n/a
37.1.860077858489770512302313796852505855461124126509219255172960664620505368582114173.1 x37 + 5x - 3 \( 3^{34}\cdot 7\cdot 17\cdot 439\cdot 4064647\cdot 22665391718591\cdot 10715626350203244838440932001241748830381 \) $S_{37}$ (as 37T11) n/a
37.1.1935174785534882063999629133983075281225781299880383585984110853984266431787696128.1 x37 + 5x - 2 \( 2^{34}\cdot 7\cdot 8599\cdot 1088665069\cdot 284461581404201\cdot 6042775319827757042577682747252314349278401 \) $S_{37}$ (as 37T11) n/a
37.3.7740697557869671214574131076639830745737680621417026703443354018415451682760972443.1 x37 - 5x - 3 \( -\,3^{36}\cdot 43\cdot 1907\cdot 628920542887497981159697213468981036867441297942755778951483 \) $S_{37}$ (as 37T11) n/a
37.1.7740699142138802912647488179291147500227312958330085995832946127396083370199442517.1 x37 + 5x - 1 \( 7\cdot 47\cdot 23527960918355024050600268022161542553882410207690230990373696435854356748326573 \) $S_{37}$ (as 37T11) n/a
37.1.7790544357676133691876584147043855975362880879165445984067559877041259836533112832.1 x37 + 5x - 4 \( 2^{73}\cdot 7\cdot 37573\cdot 161999\cdot 10047643\cdot 4972224617011\cdot 387504669093621087013178459593 \) $S_{37}$ (as 37T11) n/a
37.1.145856729958311200462627496850233742988007096649684579269334790296852588653564453125.1 x37 - 5x - 5 \( 5^{36}\cdot 563\cdot 175944697081\cdot 746724389353\cdot 135506897950212373247345664177143 \) $S_{37}$ (as 37T11) n/a
37.1.153595419500058073848198545529899006509355415341070933860109410036198707142370058501.1 x37 - 4x - 5 \( 153595419500058073848198545529899006509355415341070933860109410036198707142370058501 \) $S_{37}$ (as 37T11) n/a
37.1.153597429052545487861676444313377394964315328259141154285866247540033290110339178757.1 x37 - 3x - 5 \( 47\cdot 4458653\cdot 39030547\cdot 4191145897\cdot 2748399402101\cdot 46040166590110289\cdot 35410190689086361595487217777 \) $S_{37}$ (as 37T11) n/a
37.1.153597429100449988753507701348750484345584854880430090305492822914608220305958428933.1 x37 - 2x - 5 \( 7\cdot 34591\cdot 96167\cdot 163386011\cdot 40372147503946792498117026681556583698165224878117054736922190257 \) $S_{37}$ (as 37T11) n/a
37.1.153597429100450003375274974368002575786734470721971103516878396556684733023705161989.1 x37 - x - 5 \( 11\cdot 107\cdot 359\cdot 60013\cdot 22231407377\cdot 272458738133730168671247113586306799544259298022362102368018823 \) $S_{37}$ (as 37T11) n/a
37.1.161338128242588806287922452098546126432894894409684579269334790296852588653564453125.1 x37 + 5x - 5 \( 5^{36}\cdot 7\cdot 17\cdot 39619\cdot 50081864423\cdot 2601293855703705209\cdot 18050801224775844479711 \) $S_{37}$ (as 37T11) n/a


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