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Label Polynomial Discriminant Galois group Class group
44.0.342865339180420288801608222738062084913425127327306009945459663867950439453125.1 x44 - x43 + 11x42 - 12x41 + 77x40 - 74x39 + 424x38 - 368x37 + 2052x36 - 1675x35 + 8154x34 - 6259x33 + 27860x32 - 18614x31 + 82991x30 - 50150x29 + 218995x28 - 122605x27 + 487495x26 - 239465x25 + 942321x24 - 367121x23 + 1562162x22 - 556097x21 + 2230394x20 - 742219x19 + 2512113x18 - 607127x17 + 2369760x16 - 263798x15 + 1750478x14 - 273124x13 + 1076097x12 - 237409x11 + 402111x10 - 41911x9 + 123922x8 + 19642x7 + 17600x6 + 1439x5 + 2686x4 - 361x3 + 51x2 - 6x + 1 \( 5^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) $[45013]$ (GRH)
44.44.181375764426442332776050749828434842919201892356144879261148162186145782470703125.1 x44 - x43 - 44x42 + 43x41 + 902x40 - 859x39 - 11441x38 + 10582x37 + 100567x36 - 89985x35 - 650236x34 + 560251x33 + 3203650x32 - 2643399x31 - 12294569x30 + 9651170x29 + 37253225x28 - 27602055x27 - 89808680x26 + 62206625x25 + 172779011x24 - 110572386x23 - 265002643x22 + 154430258x21 + 322457859x20 - 168027624x19 - 308473797x18 + 140446403x17 + 228768475x16 - 88323383x15 - 128871012x14 + 40552321x13 + 53558102x12 - 13016729x11 - 15742859x10 + 2742874x9 + 3073662x8 - 347233x7 - 361455x6 + 24089x5 + 21786x4 - 986x3 - 504x2 + 24x + 1 \( 5^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) Trivial (GRH)
44.44.666454163935483494165986073535521413339908119119439689887653437787720225729135378569.1 x44 - x43 - 43x42 + 42x41 + 861x40 - 820x39 - 10660x38 + 9880x37 + 91390x36 - 82251x35 - 575757x34 + 501942x33 + 2760681x32 - 2324784x31 - 10295472x30 + 8347680x29 + 30260340x28 - 23535820x27 - 70607460x26 + 52451256x25 + 131128140x24 - 92561040x23 - 193536720x22 + 129024480x21 + 225792840x20 - 141120525x19 - 206253075x18 + 119759850x17 + 145422675x16 - 77558760x15 - 77558760x14 + 37442160x13 + 30421755x12 - 13037895x11 - 8436285x10 + 3124550x9 + 1562275x8 - 480700x7 - 177100x6 + 42504x5 + 10626x4 - 1771x3 - 253x2 + 22x + 1 \( 89^{43} \) $C_{44}$ (as 44T1) Trivial (GRH)
44.44.10759477646680772288556262812807675479811013525016604751482416550745256245136260986328125.1 x44 - 7x43 - 66x42 + 566x41 + 1631x40 - 19996x39 - 13648x38 + 406992x37 - 182845x36 - 5299813x35 + 6265099x34 + 46344567x33 - 81521596x32 - 277310073x31 + 644077168x30 + 1128196411x29 - 3423302012x28 - 2979407109x27 + 12717458583x26 + 4277128917x25 - 33511081479x24 + 334405458x23 + 62805890420x22 - 15146871202x21 - 83374965226x20 + 32792735601x19 + 77809999062x18 - 37641887903x17 - 50658097643x16 + 26255051326x15 + 22856874181x14 - 11327499031x13 - 7078535331x12 + 2941066020x11 + 1463078116x10 - 426836789x9 - 187650701x8 + 29955131x7 + 12933432x6 - 844136x5 - 421384x4 + 2442x3 + 5033x2 + 173x + 1 \( 3^{22}\cdot 5^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.5691763675094128540646263027975260328820026154733783913534198355344240553677082061767578125.1 x44 - x43 + 71x42 - 72x41 + 2282x40 - 2354x39 + 44104x38 - 46458x37 + 575057x36 - 621515x35 + 5390254x34 - 6011769x33 + 37901220x32 - 43912989x31 + 206824476x30 - 250737465x29 + 904617380x28 - 1155354845x27 + 3284745340x26 - 4440100185x25 + 10313292941x24 - 14753393126x23 + 29302447717x22 - 44059838242x21 + 78732114704x20 - 122773157599x19 + 206763685713x18 - 328053581132x17 + 538767595505x16 - 842528728138x15 + 1383546745188x14 - 1995509837914x13 + 3380011840722x12 - 3964425484884x11 + 7344731833131x10 - 5657518814231x9 + 13002314190842x8 - 4127292620568x7 + 17129615889050x6 + 1571234349904x5 + 15558382324711x4 + 5934486807814x3 + 9623895551811x2 + 4334517932109x + 5289377620231 \( 3^{22}\cdot 5^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.44.6031750835043748183809156500949648298478534300530340661248000000000000000000000000000000000.1 x44 - 4x43 - 89x42 + 362x41 + 3542x40 - 14716x39 - 83291x38 + 355618x37 + 1287947x36 - 5697980x35 - 13785236x34 + 63937944x33 + 104604625x32 - 517495696x31 - 565881984x30 + 3067060690x29 + 2155413140x28 - 13384597310x27 - 5549307150x26 + 42938126880x25 + 8574295991x24 - 100503936674x23 - 3969652108x22 + 169510251112x21 - 13264088306x20 - 202563773226x19 + 32837720853x18 + 167985714132x17 - 36693328865x16 - 94291367502x15 + 23776233823x14 + 34702904984x13 - 9277458463x12 - 8004541436x11 + 2139409701x10 + 1077700926x9 - 274371883x8 - 74925792x7 + 17193515x6 + 2184136x5 - 393464x4 - 22844x3 + 1551x2 + 86x + 1 \( 2^{44}\cdot 5^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.44.7829660228065619245582194641412012312544945884150589900838471630076269829766255604192509952.1 x44 - 84x42 + 3162x40 - 70680x38 + 1048936x36 - 10957792x34 + 83449416x32 - 473860064x30 + 2036712064x28 - 6691379968x26 + 16898234240x24 - 32860916224x22 + 49105446400x20 - 56035526656x18 + 48285946240x16 - 30880705024x14 + 14289749760x12 - 4610997248x10 + 982631936x8 - 127395840x6 + 8853504x4 - 270336x2 + 2048 \( 2^{121}\cdot 23^{40} \) $C_{44}$ (as 44T1) Trivial (GRH)
44.0.7829660228065619245582194641412012312544945884150589900838471630076269829766255604192509952.1 x44 + 84x42 + 3162x40 + 70680x38 + 1048936x36 + 10957792x34 + 83449416x32 + 473860064x30 + 2036712064x28 + 6691379968x26 + 16898234240x24 + 32860916224x22 + 49105446400x20 + 56035526656x18 + 48285946240x16 + 30880705024x14 + 14289749760x12 + 4610997248x10 + 982631936x8 + 127395840x6 + 8853504x4 + 270336x2 + 2048 \( 2^{121}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.16952902598797946296684088467973776549771074524064349265028388865392626209144576163589659853.1 x44 - 7x43 + 158x41 - 411x40 - 924x39 + 5782x38 - 3076x37 - 24525x36 + 51385x35 - 5991x34 + 22269x33 + 236728x32 - 1028729x31 + 2848698x30 + 2635339x29 - 5513154x28 + 30800385x27 + 1371999x26 + 59487017x25 + 257798043x24 - 27985708x23 + 932537292x22 + 1017917378x21 + 271225362x20 + 5026501765x19 - 1526792896x18 + 643104807x17 + 9058106871x16 - 22148706708x15 + 31881217675x14 + 37375872227x13 + 2814647127x12 + 110216158894x11 - 112725908932x10 - 222555468015x9 + 365357483551x8 + 138214465517x7 - 150778794282x6 - 65026060302x5 + 169684727196x4 - 41892262778x3 + 67861092927x2 - 19812374035x + 27694856647 \( 13^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.3190796191738142789235043789002363949895144644980550209800192000000000000000000000000000000000.1 x44 + 115x42 + 6095x40 + 197800x38 + 4405075x36 + 71512750x34 + 877527625x32 + 8329148125x30 + 62064479375x28 + 366389353125x26 + 1721656375000x24 + 6445987906250x22 + 19182837703125x20 + 45106755468750x18 + 82991007812500x16 + 117775857421875x14 + 126351650000000x12 + 99649341796875x10 + 55553265625000x8 + 20684726562500x6 + 4716572265625x4 + 568261718750x2 + 25830078125 \( 2^{44}\cdot 5^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.0.4141890260646712580912980965306954513336276372715662057543551492310346739946349214617837764608.1 x44 + 92x42 + 3818x40 + 94760x38 + 1573384x36 + 18537632x34 + 160562632x32 + 1046043680x30 + 5205551360x28 + 19993969920x26 + 59657548672x24 + 138711729664x22 + 251281669632x20 + 353362384896x18 + 382830850432x16 + 315651405312x14 + 194509897472x12 + 87272100864x10 + 27460466176x8 + 5732227072x6 + 726956032x4 + 47669248x2 + 1083392 \( 2^{121}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.44.4141890260646712580912980965306954513336276372715662057543551492310346739946349214617837764608.1 x44 - 92x42 + 3818x40 - 94760x38 + 1573384x36 - 18537632x34 + 160562632x32 - 1046043680x30 + 5205551360x28 - 19993969920x26 + 59657548672x24 - 138711729664x22 + 251281669632x20 - 353362384896x18 + 382830850432x16 - 315651405312x14 + 194509897472x12 - 87272100864x10 + 27460466176x8 - 5732227072x6 + 726956032x4 - 47669248x2 + 1083392 \( 2^{121}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.44.8968085474764113590945882799558127794828898423230040761200017709792699264637480790538930062237.1 x44 - x43 - 111x42 + 108x41 + 5516x40 - 5192x39 - 162490x38 + 146914x37 + 3169793x36 - 2729051x35 - 43378560x34 + 35191407x33 + 430978480x32 - 325404259x31 - 3178214046x30 + 2202001269x29 + 17658050940x28 - 11052047133x27 - 74656059512x26 + 41499918113x25 + 241605668931x24 - 117105914592x23 - 599724612955x22 + 248374887128x21 + 1139635785934x20 - 393998255255x19 - 1647609787093x18 + 462039171768x17 + 1792199478453x16 - 391870900134x15 - 1441857227832x14 + 230783287602x13 + 836726691516x12 - 86686890110x11 - 337712573557x10 + 16137410915x9 + 89760954010x8 + 763059160x7 - 14382578320x6 - 914750852x5 + 1175923775x4 + 123599834x3 - 31889819x2 - 2291321x + 332627 \( 13^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.0.20914037845125665560658412713882054850915584464670209499044927044350221491820932802904570119521.1 x44 - x43 + 46x42 - 47x41 + 861x40 - 909x39 + 8208x38 - 9166x37 + 38346x36 - 48520x35 + 33092x34 - 92845x33 - 483814x32 + 301250x31 - 1903484x30 + 1624264x29 - 107439x28 - 19350x27 + 14282253x26 - 7869206x25 + 22479699x24 + 27193800x23 - 87279976x22 + 193887057x21 - 236841442x20 + 219628871x19 + 918204431x18 - 1297421237x17 + 3629171747x16 - 3180664266x15 - 485469968x14 - 3944578040x13 - 6043965750x12 - 31481752413x11 + 24001116410x10 - 15672532225x9 + 48314295842x8 + 34823525541x7 + 106431095722x6 - 4322349741x5 + 25050663427x4 - 162511397008x3 + 41768164772x2 - 9684104841x + 24584641771 \( 3^{22}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.44.118557176056203989275209857639450624638781471578957277433348778616997634183163033047395826969937.1 x44 - 7x43 - 88x42 + 669x41 + 3406x40 - 28645x39 - 76390x38 + 729106x37 + 1098565x36 - 12352221x35 - 10523213x34 + 147876072x33 + 66390103x32 - 1296806573x31 - 245279219x30 + 8524105316x29 + 156064766x28 - 42622785169x27 + 3978279143x26 + 163597162935x25 - 26719079861x24 - 484180445639x23 + 98017226696x22 + 1105535644003x21 - 240498796164x20 - 1941009161875x19 + 413581457240x18 + 2600730832622x17 - 499389386269x16 - 2625944308261x15 + 410982495471x14 + 1959519375393x13 - 212369843472x12 - 1049247779809x11 + 52157657666x10 + 385052498708x9 + 6367227620x8 - 89721768777x7 - 7705956625x6 + 11503450135x5 + 1754129835x4 - 575642581x3 - 123685094x2 - 661689x + 633419 \( 17^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) Trivial (GRH)
44.0.1285293322114749975316734499565383027670855039925852856553251057809838000801391899585723876953125.1 x44 - x43 + 31x42 + 2x41 + 645x40 - 1834x39 + 15289x38 - 49893x37 + 252654x36 - 773728x35 + 3099386x34 - 9005447x33 + 31559564x32 - 90867925x31 + 282893877x30 - 753523086x29 + 2093540217x28 - 5088107859x27 + 12507156794x26 - 27790875550x25 + 62194007935x24 - 127873593260x23 + 263552702295x22 - 499897056203x21 + 939014581967x20 - 1610261489560x19 + 2651752148358x18 - 3920575228227x17 + 5535774252463x16 - 6702698808467x15 + 7510861581147x14 - 7120097896426x13 + 6121138873215x12 - 3316549033166x11 + 2008087017143x10 - 847476126029x9 + 230279843211x8 + 107770070234x7 + 35236257421x6 + 7562086237x5 + 2541667673x4 + 358937031x3 + 48806594x2 + 5926527x + 707281 \( 5^{33}\cdot 67^{40} \) $C_{44}$ (as 44T1) n/a
44.44.1340542119957152709801283008679613456161693073520931071709778240989995846641249954700469970703125.1 x44 - 7x43 - 121x42 + 961x41 + 6141x40 - 58706x39 - 162828x38 + 2110262x37 + 2030280x36 - 49737458x35 + 7249749x34 + 810370867x33 - 751544361x32 - 9363190013x31 + 14629550053x30 + 77186286766x29 - 168007364622x28 - 446721814624x27 + 1308412141053x26 + 1708214965012x25 - 7207408221864x24 - 3395585375747x23 + 28338195475365x22 - 3195446926852x21 - 78521093195796x20 + 45568931299761x19 + 147217011020842x18 - 153469537128468x17 - 167684548055793x16 + 290016628457561x15 + 71424111769606x14 - 329051920771801x13 + 81499856091714x12 + 207300120944285x11 - 138850152957509x10 - 47750321297779x9 + 78243526539014x8 - 15803724914334x7 - 14683750874453x6 + 9013617025194x5 - 1172684662984x4 - 507894298828x3 + 217936624208x2 - 31938085617x + 1699532101 \( 5^{33}\cdot 7^{22}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.11724385642028745774656376755923007752612263949364698259094951647151017819768316744951538808520704.1 x44 + 89x42 + 3560x40 + 84817x38 + 1345057x36 + 15033079x34 + 122342159x32 + 738903721x30 + 3346368138x28 + 11410780513x26 + 29270077030x24 + 56180587217x22 + 79915633830x20 + 83072278176x18 + 61906589562x16 + 32223471809x14 + 11291273538x12 + 2520532510x10 + 329351798x8 + 22464757x6 + 791922x4 + 13617x2 + 89 \( 2^{44}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.44.25298996654427333182343480348559113656901710330851609956835131392000000000000000000000000000000000.1 x44 - 4x43 - 144x42 + 572x41 + 9427x40 - 37156x39 - 372066x38 + 1453628x37 + 9899912x36 - 38289280x35 - 188146476x34 + 719167744x33 + 2640186985x32 - 9952298516x31 - 27896364134x30 + 103414285460x29 + 224369780730x28 - 815011326120x27 - 1380165401580x26 + 4889102851160x25 + 6492161301376x24 - 22287713486304x23 - 23252581951768x22 + 76725150089732x21 + 62893182524304x20 - 197302915641396x19 - 126890976956272x18 + 373106409291652x17 + 187711958799475x16 - 507879574294872x15 - 198825477464842x14 + 483602644405904x13 + 145758393647077x12 - 309783891861676x11 - 70228701234084x10 + 126240623644316x9 + 20416268173017x8 - 30031568469952x7 - 3048794274270x6 + 3619321441756x5 + 160400243736x4 - 177348255444x3 - 3574567204x2 + 2362191196x + 99527761 \( 2^{66}\cdot 5^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.25298996654427333182343480348559113656901710330851609956835131392000000000000000000000000000000000.1 x44 - 4x43 + 76x42 - 268x41 + 3047x40 - 9796x39 + 83734x38 - 248252x37 + 1747052x36 - 4810400x35 + 29215564x34 - 75019536x33 + 404812225x32 - 971936596x31 + 4752538746x30 - 10685207780x29 + 48025107710x28 - 101166327080x27 + 422404096740x26 - 833319331080x25 + 3258078730256x24 - 6009977980064x23 + 22133362503272x22 - 38065513369148x21 + 132629381200864x20 - 211737379293156x19 + 700281354561168x18 - 1031420894879508x17 + 3245801817096595x16 - 4373261509079832x15 + 13114864771544998x14 - 15975278109437056x13 + 45690963009286097x12 - 49497941654963756x11 + 135078449133387216x10 - 127098827980606044x9 + 330702120043184117x8 - 260684332315935072x7 + 646198343939784170x6 - 402248005807669604x5 + 948002384440202836x4 - 416681940128194244x3 + 931217399308219716x2 - 218253232729509244x + 460756351096047481 \( 2^{66}\cdot 5^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.62716746133731910326586014691269380433915398465268399762241503888391748482893244482072392467096673.1 x44 - x43 + 51x42 - 55x41 + 1248x40 - 1468x39 + 19662x38 - 25534x37 + 226772x36 - 328908x35 + 2076784x34 - 3392416x33 + 16113689x32 - 29683353x31 + 112279727x30 - 231013139x29 + 739331011x28 - 1663383567x27 + 4775371571x26 - 11428905839x25 + 30855186439x24 - 76570809795x23 + 200539909591x22 - 461675157780x21 + 1264576686904x20 - 2072873525231x19 + 7131979232127x18 - 5039435405121x17 + 33568030022304x16 + 5463244546413x15 + 128809321505673x14 + 104878030409751x13 + 410359478594376x12 + 503432848414096x11 + 1138005148281098x10 + 1631684206528590x9 + 2920336408155197x8 + 4348859129806158x7 + 7332486506596980x6 + 10508425239735849x5 + 18821520787059401x4 + 23360671914253394x3 + 51925411234007486x2 + 41540121306447536x + 166161523629582937 \( 17^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.0.709146781457333783484878711591515518309535635892572536934472689483707802873221226036548614501953125.1 x44 - x43 + 186x42 - 187x41 + 15852x40 - 16039x39 + 822539x38 - 838578x37 + 29133927x36 - 29972505x35 + 748819024x34 - 778791529x33 + 14500472340x32 - 15279263869x31 + 216895263401x30 - 232174527270x29 + 2550356131495x28 - 2782530658765x27 + 23882012618900x26 - 26664543277665x25 + 179940734007081x24 - 206605277284746x23 + 1100976614600147x22 - 1307605098765292x21 + 5525141947407639x20 - 6833648123179174x19 + 23043479409440893x18 - 29890500285710037x17 + 81460221186462395x16 - 111395543730160703x15 + 251356203194289538x14 - 361034233149251469x13 + 702759202093198182x12 - 1027615821213711399x11 + 1832687579910715701x10 - 2485080487869824596x9 + 4399443128275553282x8 - 4534110252203808523x7 + 8977011205285660565x6 - 4661385837559591701x5 + 13652529567387599136x4 + 114470180861029614x3 + 13540474264506621026x2 + 4262927313286133694x + 9277697881094240551 \( 5^{33}\cdot 7^{22}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.44.1588950548018177733817067321623614819860239312933539604872830957860279621432150312826633453369140625.1 x44 - x43 - 132x42 + 131x41 + 7981x40 - 7851x39 - 293502x38 + 285780x37 + 7352544x36 - 7074358x35 - 133171784x34 + 126368145x33 + 1806620424x32 - 1686827784x31 - 18764844858x30 + 17194056330x29 + 151268636295x28 - 135618356054x27 - 953714610433x26 + 833885620680x25 + 4717270351997x24 - 4008528403014x23 - 18288247142006x22 + 15048715494929x21 + 55312614944324x20 - 43911599382957x19 - 129393380339543x18 + 98733171381559x17 + 231114721012025x16 - 168838600437028x15 - 309586495847682x14 + 215575931040434x13 + 303617014545478x12 - 200381975387743x11 - 211144037309930x10 + 130979137701417x9 + 99728212374110x8 - 57361851429233x7 - 30095367088880x6 + 15665394240053x5 + 5275330691163x4 - 2357998728050x3 - 452559496938x2 + 146388138349x + 12360161581 \( 5^{22}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.44.5769681722973112639196821168549004411214468274227153473067543998508362785597448237240314483642578125.1 x44 - x43 - 129x42 + 162x41 + 7330x40 - 10994x39 - 242871x38 + 421787x37 + 5231229x36 - 10324428x35 - 77259269x34 + 171714508x33 + 803790504x32 - 2012223025x31 - 5953080558x30 + 16977674434x29 + 31267083742x28 - 104442409979x27 - 113803293756x26 + 471438587020x25 + 268829517530x24 - 1564104309645x23 - 324159144950x22 + 3807787546527x21 - 169117650533x20 - 6777424820140x19 + 1431182547858x18 + 8784959795618x17 - 2701422052577x16 - 8267166900667x15 + 2815756227137x14 + 5623685086734x13 - 1774390295890x12 - 2724687389461x11 + 659704565348x10 + 902043228936x9 - 127476458594x8 - 186420518356x7 + 8576764156x6 + 20461360797x5 + 54760783x4 - 1031359974x3 - 10114401x2 + 16422117x - 215069 \( 5^{33}\cdot 67^{42} \) $C_{44}$ (as 44T1) n/a
44.0.13383169230192059253459701104387771124501004765020501667165784506368000000000000000000000000000000000.1 x44 + 230x42 + 24380x40 + 1582400x38 + 70481200x36 + 2288408000x34 + 56161768000x32 + 1066130960000x30 + 15888506720000x28 + 187591348800000x26 + 1762976128000000x24 + 13201383232000000x22 + 78572903232000000x20 + 369514540800000000x18 + 1359724672000000000x16 + 3859279296000000000x14 + 8280581734400000000x12 + 13061238528000000000x10 + 14562955264000000000x8 + 10844753920000000000x6 + 4945684480000000000x4 + 1191731200000000000x2 + 108339200000000000 \( 2^{66}\cdot 5^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.44.13383169230192059253459701104387771124501004765020501667165784506368000000000000000000000000000000000.1 x44 - 230x42 + 24380x40 - 1582400x38 + 70481200x36 - 2288408000x34 + 56161768000x32 - 1066130960000x30 + 15888506720000x28 - 187591348800000x26 + 1762976128000000x24 - 13201383232000000x22 + 78572903232000000x20 - 369514540800000000x18 + 1359724672000000000x16 - 3859279296000000000x14 + 8280581734400000000x12 - 13061238528000000000x10 + 14562955264000000000x8 - 10844753920000000000x6 + 4945684480000000000x4 - 1191731200000000000x2 + 108339200000000000 \( 2^{66}\cdot 5^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.0.110055159840290969757587199314655066217079400231546335397983739872634776692651328630745410919189453125.1 x44 - x43 + 41x42 - 62x41 + 1201x40 - 188x39 + 29557x38 + 9895x37 + 681674x36 + 129722x35 + 9190400x34 + 1392329x33 + 100055250x32 + 30608783x31 + 952455409x30 + 326560680x29 + 7934835387x28 + 2293957435x27 + 49222496306x26 + 15346095598x25 + 267278903085x24 + 107557422434x23 + 1277609257965x22 + 487326581759x21 + 5050485617851x20 + 1696896542334x19 + 13368662235114x18 + 5955411575819x17 + 33086792832517x16 + 20380087038559x15 + 69021177639827x14 + 29820722995654x13 + 96358077699935x12 + 23662772151524x11 + 4171978291617x10 + 639655970869x9 + 90810420029x8 + 8997439222x7 + 790824531x6 + 61994917x5 + 3912985x4 + 99311x3 + 2468x2 + 57x + 1 \( 5^{33}\cdot 89^{40} \) $C_{44}$ (as 44T1) n/a
44.44.532000046998449364483024179255314569357212444943644649237651210062117880258221645488647651263027177477.1 x44 - 7x43 - 143x42 + 899x41 + 9963x40 - 51520x39 - 442900x38 + 1707854x37 + 13735156x36 - 35220072x35 - 306983181x34 + 439098309x33 + 4994726345x32 - 2441287537x31 - 59088489491x30 - 17131539680x29 + 502755946696x28 + 487228945416x27 - 2997255080945x26 - 4943362788190x25 + 11766750654798x24 + 30061265849683x23 - 24949481998079x22 - 117945820695160x21 - 5483438361318x20 + 293991101074163x19 + 200248835574874x18 - 420342232666050x17 - 573472632883675x16 + 216252710010287x15 + 759115736242248x14 + 225353020197323x13 - 437206800379044x12 - 347846665785609x11 + 35001689362107x10 + 128611892826693x9 + 36047500534222x8 - 11154072300048x7 - 6465502756075x6 - 200990097654x5 + 274049483900x4 + 18485380418x3 - 4691682628x2 - 204398661x + 29731549 \( 3^{22}\cdot 13^{33}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.0.2605716518070730692327431240119588500702724903480032133694041909172755201375090540526192557120817721881.1 x44 - x43 + 135x42 - 136x41 + 7981x40 - 8118x39 + 272004x38 - 280260x37 + 5915550x36 - 6204205x35 + 85677169x34 - 92178564x33 + 833698857x32 - 934094442x31 + 5312531088x30 - 6443302548x29 + 20182768860x28 - 30034033220x27 + 30537816860x26 - 96404000784x25 - 63070758700x24 - 225469523064x23 - 245120438816x22 - 185021121244x21 - 94096532116x20 + 2791971192237x19 - 1849586776769x18 + 16928915288752x17 + 304842186491x16 + 29156404917362x15 + 74014472934000x14 - 4121122166656x13 + 162455459838595x12 - 423768690144271x11 + 75269825864881x10 - 2199984757483458x9 + 764352670740893x8 - 2538388208379176x7 + 7267318791849004x6 + 1525441079539268x5 + 8571511471161624x4 - 12697438763400587x3 + 4521867612017817x2 - 5874545565048374x + 4042088600729923 \( 7^{22}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.0.5348689305821373797089223618716317384866613922288046547159523207979212069245485213321283184243764423389.1 x44 - 7x43 + 22x42 - 242x41 + 1657x40 - 7240x39 + 42086x38 - 221328x37 + 1001535x36 - 4832011x35 + 21458307x34 - 90157847x33 + 380606142x32 - 1508426297x31 + 5783312496x30 - 21705960413x29 + 77541755704x28 - 268975788387x27 + 902794694673x26 - 2900080859207x25 + 9012566283473x24 - 26903177336836x23 + 76787979588976x22 - 210428309538158x21 + 549139502886158x20 - 1359857293394851x19 + 3192442755982022x18 - 7031729314930893x17 + 14441318484021425x16 - 27465922309147700x15 + 47542803690121335x14 - 73794535762603301x13 + 100954209324888769x12 - 117329395660925510x11 + 112228211865505796x10 - 90562555536299943x9 + 66866683023604529x8 - 46551285520550895x7 + 28899354676200824x6 - 15707692452050658x5 + 7816421449406728x4 - 3447228254556642x3 + 1348443431557763x2 - 386163463261299x + 114988389055037 \( 23^{40}\cdot 29^{33} \) $C_{44}$ (as 44T1) n/a
44.0.49175637595903736517624339652874895108812629131876151366914992073452102645525529996617219030733622870016.1 x44 + 178x42 + 14240x40 + 678536x38 + 21520912x36 + 481058528x34 + 7829898176x32 + 94579676288x30 + 856670243328x28 + 5842319622656x26 + 29972558878720x24 + 115057842620416x22 + 327334436167680x20 + 680528102817792x18 + 1014277563383808x16 + 1055898724237312x14 + 739984902586368x12 + 330371237150720x10 + 86337597734912x8 + 11778002518016x6 + 830390403072x4 + 28556918784x2 + 373293056 \( 2^{66}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.44.49175637595903736517624339652874895108812629131876151366914992073452102645525529996617219030733622870016.1 x44 - 178x42 + 14240x40 - 678536x38 + 21520912x36 - 481058528x34 + 7829898176x32 - 94579676288x30 + 856670243328x28 - 5842319622656x26 + 29972558878720x24 - 115057842620416x22 + 327334436167680x20 - 680528102817792x18 + 1014277563383808x16 - 1055898724237312x14 + 739984902586368x12 - 330371237150720x10 + 86337597734912x8 - 11778002518016x6 + 830390403072x4 - 28556918784x2 + 373293056 \( 2^{66}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.0.281428024862179713811519790826061407189965383375188019446717490122860358656599250463494607518141376885333.1 x44 - x43 + 188x42 - 191x41 + 15682x40 - 16255x39 + 767101x38 - 815866x37 + 24539323x36 - 26986921x35 + 543368874x34 - 624329637x33 + 8632506022x32 - 10505494933x31 + 101311538399x30 - 132828023198x29 + 907079143955x28 - 1305563213549x27 + 6469389498694x26 - 10386079139341x25 + 38961713404851x24 - 70119950822874x23 + 212107487819539x22 - 267306271081404x21 + 954204965731533x20 - 348452808851934x19 + 3286452427237125x18 + 1220729003449623x17 + 8721817319211705x16 + 7424451290225763x15 + 18808628124207888x14 + 21088254372919965x13 + 35377638646744746x12 + 44100561928942881x11 + 62049209117584005x10 + 79953228494360262x9 + 106199279503507242x8 + 136817944804830789x7 + 181780810904989953x6 + 226679666465622069x5 + 318662867727691812x4 + 354165989590339128x3 + 601822619090434404x2 + 452107998974921166x + 1353359858390092809 \( 3^{22}\cdot 13^{33}\cdot 23^{42} \) $C_{44}$ (as 44T1) n/a
44.0.871746921094944771449848205771382779505485929234078522687429203531140066182491174084134399890899658203125.1 x44 - x43 + 51x42 - 72x41 + 566x40 - 1823x39 - 5918x38 - 45125x37 - 70986x36 - 787423x35 + 1395410x34 - 4810706x33 + 37399445x32 + 29260373x31 + 375413539x30 + 909313260x29 + 3601349272x28 + 9707422020x27 + 35858044676x26 + 80077822563x25 + 277668691290x24 + 492457350409x23 + 1092266982960x22 + 1107399939239x21 + 157000941256x20 - 9216585343466x19 - 16909433110831x18 - 59439662561311x17 - 75357535508658x16 - 40783961230241x15 + 32168228576932x14 + 318894457174819x13 + 1102130569859740x12 + 1681541590786119x11 + 3468079685863132x10 + 4330512451618829x9 + 5069938300794264x8 + 4580288104276687x7 + 3696697839845676x6 + 2158154130607707x5 + 1280592983792440x4 + 453685166118276x3 + 195105349023168x2 + 33768235858932x + 9380892213701 \( 5^{33}\cdot 89^{42} \) $C_{44}$ (as 44T1) n/a
44.44.2829456642779506738660199294300931896594438764890376623447387777021003184630861677846958804464951379972781.1 x44 - x43 - 245x42 + 238x41 + 27464x40 - 25798x39 - 1870216x38 + 1689630x37 + 86645247x36 - 74817837x35 - 2898974188x34 + 2375249329x33 + 72579947126x32 - 55953201823x31 - 1390382110630x30 + 998709697869x29 + 20665571127124x28 - 13674603242041x27 - 240238917307978x26 + 144516694613691x25 + 2191711606172907x24 - 1180094743877070x23 - 15680069546419541x22 + 7419430297867336x21 + 87555848961529704x20 - 35621383921138009x19 - 378178023714978041x18 + 128871770255036598x17 + 1246087932552175079x16 - 344680676241032240x15 - 3070152424219288766x14 + 664374849384426306x13 + 5499539488500745998x12 - 894737827553875328x11 - 6883781452983976207x10 + 818014176860906167x9 + 5684771260919185772x8 - 508187269302072418x7 - 2836917120327885752x6 + 230965518365555296x5 + 736177518063946879x4 - 79966127580583048x3 - 70130358520706481x2 + 13792867712635819x - 669015421113803 \( 23^{42}\cdot 29^{33} \) $C_{44}$ (as 44T1) n/a
44.0.16587095110573420932193734397917786897877321861324352730374963627945932309539691209401204516495100732173797.1 x44 - 7x43 + 33x42 - 167x41 + 1307x40 - 6738x39 + 35388x38 - 164466x37 + 835208x36 - 3674110x35 + 17365969x34 - 71814889x33 + 315140177x32 - 1235430917x31 + 5124403171x30 - 19031118890x29 + 74641290450x28 - 262648480364x27 + 974772913477x26 - 3248304466812x25 + 11417600264252x24 - 35939519973335x23 + 119503844878531x22 - 354054592268040x21 + 1110918710818684x20 - 3082384821759847x19 + 9092132923147384x18 - 23460270787169668x17 + 64703682133241135x16 - 153788549249160395x15 + 393660332611000760x14 - 850857751921776149x13 + 2001842369807779488x12 - 3866205326000260559x11 + 8257670450920375905x10 - 13908286869415787415x9 + 26561301061686096428x8 - 37670986768308813226x7 + 63171911481682024779x6 - 71393352631158762926x5 + 102877206804363197388x4 - 83597360011578661948x3 + 100737981605809869680x2 - 45187819152531725397x + 43867943196752842399 \( 23^{40}\cdot 37^{33} \) $C_{44}$ (as 44T1) n/a
44.0.23846517021132934583872858710431976074170086834253431126547411945070717739767846278962679207324981689453125.1 x44 + 55x42 - 33x41 + 2200x40 + 3861x39 + 81686x38 + 187473x37 + 2797949x36 + 5067315x35 + 48269287x34 + 80889588x33 + 627196361x32 + 562870110x31 + 6666501116x30 + 3165816357x29 + 61519492375x28 + 18154396755x27 + 435915893402x26 + 55327492110x25 + 2610992250944x24 - 522745688124x23 + 13465948440286x22 - 5051169113364x21 + 60785860077503x20 - 28124569272129x19 + 233899389744845x18 - 131136264490176x17 + 790178749679506x16 - 517434573601242x15 + 2274690119726596x14 - 1273453323335061x13 + 5309434517531353x12 - 2092304520835266x11 + 8720469353666763x10 - 2120075052140232x9 + 13102352080428996x8 - 132063952087980x7 + 17079801196779882x6 - 477544700475315x5 + 14647338263254752x4 + 323479726646175x3 + 7143904676997x2 + 157680139023x + 3486784401 \( 5^{33}\cdot 11^{80} \) $C_{44}$ (as 44T1) n/a
44.0.54251201284655984639017235295455464252427028689652940739777799052008902639640985288139310463127832243817649.1 x44 - x43 + 224x42 - 225x41 + 22221x40 - 22447x39 + 1289630x38 - 1312304x37 + 48726508x36 - 50061714x35 + 1261748712x34 - 1313168763x33 + 22944552252x32 - 24327651348x31 + 294986941650x30 - 322610588394x29 + 2656887885147x28 - 3089654437726x27 + 16289484254931x26 - 21665969928756x25 + 64069745299929x24 - 113856209772402x23 + 144508653696606x22 - 447474066859359x21 + 148307820545232x20 - 1073947814210517x19 - 101593295703195x18 + 624663411690759x17 - 981898286190051x16 + 14526348995039784x15 + 7231994215157274x14 + 47198387354275950x13 + 64253778388310886x12 + 10231364340211317x11 + 108848805763175790x10 - 788938820186271667x9 + 53171189634911422x8 - 2506491598851055861x7 + 3478799438698153508x6 - 426441546361622415x5 + 8505141218947271859x4 - 8526146339744142934x3 + 5477708943776921378x2 - 7548975206098658999x + 4052949040921274041 \( 11^{22}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.0.77585475977450084659036490313653067375988247701832988519181199114271465890241714493487961590290069580078125.1 x44 - x43 + 46x42 - 47x41 + 861x40 - 2333x39 + 12302x38 - 63990x37 + 133754x36 - 1021468x35 + 1930750x34 - 10014031x33 + 34478590x32 - 55120652x31 + 488448869x30 - 4801625x29 + 3550403737x28 - 3384252805x27 + 5825255746x26 - 28254892927x25 + 51190951460x24 - 144055141516x23 + 209880892930x22 - 3322585528251x21 + 9644185539226x20 - 31781584647001x19 + 93774885990329x18 - 268079177298866x17 + 734100939620087x16 - 1518218568490401x15 + 3168243981907192x14 - 5634610133492386x13 + 11148716367452975x12 - 19690479891452526x11 + 33905835107525892x10 - 49091119860089206x9 + 64926814287050439x8 - 72968813297711373x7 + 76402710809874371x6 - 68958090177933733x5 + 57707011951741390x4 - 39468700453637824x3 + 23684548337191503x2 - 9522126521026368x + 3033550844805431 \( 5^{33}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.0.77585475977450084659036490313653067375988247701832988519181199114271465890241714493487961590290069580078125.2 x44 - x43 + 46x42 - 47x41 + 861x40 - 553x39 + 6072x38 - 17710x37 - 21106x36 - 187538x35 + 515650x34 + 1340589x33 + 9621780x32 + 41904923x31 + 144589359x30 + 277543755x29 + 2624775702x28 + 3220670820x27 + 17528317866x26 + 66079768853x25 + 45004457775x24 + 499363378659x23 + 466681652685x22 + 1957764136139x21 + 2903503675841x20 + 9723429694304x19 + 16456016354749x18 - 13236118402406x17 + 257016718940802x16 - 521516499351151x15 + 1427420285917317x14 - 1645393737374591x13 + 1963593476658925x12 + 1374617563125439x11 - 5741177830884748x10 + 18240929441861594x9 - 28581092408401511x8 + 43533425422802852x7 - 26122149992267179x6 - 10277345267015263x5 + 100901888096525840x4 - 153642617137208114x3 + 185201206804969313x2 - 113878812064933393x + 60004470714502001 \( 5^{33}\cdot 89^{43} \) $C_{44}$ (as 44T1) n/a
44.44.490886074822158664189320620963137630434978925040542395097931001720113217292059045452485372517626407642108521.1 x44 - 7x43 - 187x42 + 1072x41 + 17163x40 - 70103x39 - 997971x38 + 2375465x37 + 39641205x36 - 33307763x35 - 1096561800x34 - 533702618x33 + 20931922170x32 + 35314456183x31 - 264474855314x30 - 793926535475x29 + 1942918254504x28 + 10265625159992x27 - 3458448525180x26 - 80753578257977x25 - 78276745999632x24 + 358613104785724x23 + 809785514922531x22 - 568771257825877x21 - 3562658275456962x20 - 2066339006089008x19 + 7248452558678380x18 + 11554435372453566x17 - 3203124978259608x16 - 20843198648583718x15 - 11861788440019640x14 + 14310229227828665x13 + 19835277513240846x12 + 991200223617035x11 - 11320902849209936x10 - 5711158023758032x9 + 1999942105903247x8 + 2439911320594527x7 + 307599738065272x6 - 336467669357964x5 - 115847184197020x4 + 5127635333867x3 + 5921101695236x2 + 200575150497x - 84271515023 \( 23^{40}\cdot 41^{33} \) $C_{44}$ (as 44T1) n/a
44.44.2885428559557085084648615903962269104974580506944665166312236845353556846511909399754484184086322784423828125.1 x44 - 220x42 - 33x41 + 21340x40 + 3531x39 - 1212739x38 - 76087x37 + 45279839x36 - 6153015x35 - 1178457973x34 + 480261528x33 + 22064059116x32 - 16165568980x31 - 301173777069x30 + 331232200717x29 + 2991668736100x28 - 4526855999655x27 - 21225667294843x26 + 42660979223775x25 + 102737513917819x24 - 279251313680889x23 - 301517323082924x22 + 1257117283481356x21 + 299309842984273x20 - 3794529543097249x19 + 1312694870221295x18 + 7347001349815809x17 - 6029837555150244x16 - 8398422330744292x15 + 11523515860045816x14 + 4393746476170084x13 - 12203382842191332x12 + 957434807749984x11 + 7365821541199693x10 - 2661785715378317x9 - 2359643391597569x8 + 1451337173692670x7 + 299898985022747x6 - 342259375179865x5 + 12739811734177x4 + 32226422103315x3 - 4075128443628x2 - 933606953532x + 120479225931 \( 5^{33}\cdot 11^{82} \) $C_{44}$ (as 44T1) n/a
44.44.8774573313493339673130485496498509268977103264640582594368355759183398191746496649773237189225908287319938613.1 x44 - x43 - 312x42 + 303x41 + 45350x40 - 42623x39 - 4077513x38 + 3693906x37 + 253947067x36 - 220701913x35 - 11624898400x34 + 9638581183x33 + 405056137130x32 - 318308906483x31 - 10976588371921x30 + 8111808213574x29 + 234369143305301x28 - 161362869383135x27 - 3970563499772876x26 + 2518297675324661x25 + 53492986112604139x24 - 30828307034682190x23 - 572009925875972279x22 + 294555163094127792x21 + 4826078584950284457x20 - 2175082202480665232x19 - 31800584527656001615x18 + 12224850681757177737x17 + 161193984162806092803x16 - 51170566486435305249x15 - 615319732524023675934x14 + 154790608182698273409x13 + 1717658346766087000620x12 - 324640449052810836967x11 - 3366040964991975949283x10 + 445321559954531949468x9 + 4367921735840229125340x8 - 367209571759684618733x7 - 3436106010074360679257x6 + 161383741380219872801x5 + 1415445998956830381216x4 - 33374706535233304336x3 - 228324835255811811652x2 + 3748885669892449290x + 9622931728201923763 \( 23^{42}\cdot 37^{33} \) $C_{44}$ (as 44T1) n/a
44.44.35835406203814951479694647910185633079666581776176301713385706009212329177523219833640506320292452723709900577.1 x44 - x43 - 172x42 + 151x41 + 13088x40 - 10274x39 - 586139x38 + 422948x37 + 17326532x36 - 11850873x35 - 359017799x34 + 239726431x33 + 5399038792x32 - 3611287516x31 - 60127664477x30 + 41140267068x29 + 501017019075x28 - 356385728257x27 - 3131515916162x26 + 2343953665267x25 + 14618460563958x24 - 11618898969470x23 - 50405294086920x22 + 42861401558413x21 + 126059083895790x20 - 115607203794108x19 - 222840076664114x18 + 223131946685026x17 + 269101369640280x16 - 301310750795816x15 - 211702575417363x14 + 279089245597176x13 + 98600723799035x12 - 173562489138026x11 - 18656557773155x10 + 70083168707125x9 - 5042756266332x8 - 17219902800039x7 + 3695756591386x6 + 2208022950865x5 - 796446561316x4 - 76232533113x3 + 61717010127x2 - 6990995742x + 49969973 \( 353^{43} \) $C_{44}$ (as 44T1) n/a
44.0.63551050545913863471811529446920903763579858331394038975633390400878224010328544261995298990242730581609246253.1 x44 - 7x43 - 80x42 + 542x41 + 3371x40 - 18282x39 - 97586x38 + 334620x37 + 2041052x36 - 2990792x35 - 29872005x34 - 4495683x33 + 284480456x32 + 435898070x31 - 1503421461x30 - 4933131298x29 + 1841063319x28 + 25727686097x27 + 17367055761x26 - 78055446468x25 - 36503501079x24 + 609232289246x23 + 1304665306642x22 - 485642556632x21 - 5954799824528x20 - 9870101050710x19 - 6419320454918x18 - 2107004364145x17 + 4045552101840x16 + 72154298324505x15 + 331804719314932x14 + 954852400831730x13 + 2098770287951443x12 + 3425163151568555x11 + 2771924286233300x10 - 3424205946114953x9 - 13514361021220195x8 - 13608243403109311x7 + 13877504288525086x6 + 63409218010169152x5 + 97753327289750598x4 + 88338620979877382x3 + 50595038485039529x2 + 17397715430033410x + 2992687973023867 \( 13^{33}\cdot 67^{40} \) $C_{44}$ (as 44T1) n/a
44.0.259678733580921933356150608489499806500103851346446927006805499909939891947499235044364762061824369642675407609.1 x44 - x43 + 126x42 - 136x41 + 6870x40 - 8230x39 + 213665x38 - 295965x37 + 4258263x36 - 7217913x35 + 60026803x34 - 132205933x33 + 702851619x32 - 2024910949x31 + 8478238424x30 - 28727347914x29 + 113007322201x28 - 400280801341x27 + 1543961581316x26 - 5546769594726x25 + 20996733686796x24 - 76464429634056x23 + 286238528671271x22 + 5510450813491562x21 - 2647951180883304x20 - 48120843156065008x19 + 21642532250445568x18 + 239910860018829312x17 - 23487886634093632x16 - 547804497609728384x15 + 312925302716625664x14 + 1663850613764854272x13 + 1465407373648837632x12 + 2924193837791471616x11 + 11729874814901612544x10 + 30257880986074456064x9 + 87040868574618779648x8 + 204532647457239990272x7 + 665876038859072012288x6 + 1376478266723886563328x5 + 5282282121480903327744x4 + 8468742695712451461120x3 + 44354078519157598453760x2 + 40322155800703304466432x + 403218629390870461284352 \( 23^{42}\cdot 41^{33} \) $C_{44}$ (as 44T1) n/a
44.0.5597470208613307150733498573413907264118369128037895933684334302395159074251296987027071564751167525967559877173.1 x44 - x43 + 5x42 + 233x41 - 43x40 - 317x39 + 21354x38 - 8471x37 - 151376x36 + 1217682x35 - 403318x34 - 13423140x33 + 39424468x32 + 11309151x31 - 468010089x30 + 2106045295x29 + 4999168352x28 - 15496523572x27 + 27333197279x26 + 146391454839x25 - 312880692651x24 - 497479186023x23 + 3337233114050x22 - 5154686504208x21 - 9975661659479x20 + 39190922446136x19 + 57957376494193x18 - 161104990158775x17 + 196673793129365x16 - 626752756885128x15 + 1216721201591554x14 - 929884305980460x13 + 2927299441177083x12 - 5827697965195326x11 + 3936747024923923x10 + 3885081410749703x9 + 2351827428652833x8 - 13196939560476147x7 - 3069516740265001x6 + 14364461602517046x5 + 9918438847528303x4 + 3219150416916658x3 + 17304522003647720x2 + 4819100819162179x + 10922358066448429 \( 397^{43} \) $C_{44}$ (as 44T1) n/a
44.44.285280665900607333124961955687227936994709984049627840961618289509542347582364835192096897167199617580843906429717.1 x44 - x43 - 324x42 - 465x41 + 43939x40 + 151198x39 - 3123154x38 - 16504248x37 + 121426632x36 + 923939178x35 - 2365232355x34 - 30225589461x33 + 7890565545x32 + 620431970252x31 + 687668882052x30 - 8307523155872x29 - 17741802125473x28 + 73473900824789x27 + 232407598268318x26 - 420326661430633x25 - 1947439587870834x24 + 1401821824112500x23 + 11220042624095179x22 - 1307498798542764x21 - 46032609964085547x20 - 10954123623120647x19 + 137404393627846366x18 + 60031518715492619x17 - 302760634729455707x16 - 157416772741524151x15 + 496563024372927606x14 + 251033970872654558x13 - 605547849520151259x12 - 247566529829326772x11 + 539376940315909039x10 + 136207086642956179x9 - 334945563719532468x8 - 22778990915521466x7 + 131446921508767553x6 - 14920922949705005x5 - 26176141553068935x4 + 7085708477326761x3 + 1177406554481420x2 - 463538619376785x + 9966053019599 \( 13^{33}\cdot 67^{42} \) $C_{44}$ (as 44T1) n/a
44.0.637355869329332251201071317246647563330929205499488362752542693433916506945636309928088212472341047144500892270592.1 x44 - 4x43 + 450x42 - 1696x41 + 95623x40 - 339364x39 + 12725514x38 - 42479344x37 + 1186619666x36 - 3719731600x35 + 82234067400x34 - 241573595600x33 + 4387101211849x32 - 12047214773252x31 + 184321188359002x30 - 471779938027168x29 + 6195716143526136x28 - 14733546436300584x27 + 168602100536112036x26 - 371193178297827952x25 + 3750658087111474564x24 - 7615609064474320416x23 + 68785024359507662624x22 - 128259317837580249532x21 + 1047347442861854229432x20 - 1784203887396236578908x19 + 13304629870600067621984x18 - 20569608214806383894840x17 + 141251615396772952843075x16 - 196435665083615705294760x15 + 1250953936009105860804974x14 - 1545994678195125737706904x13 + 9182221521270632077265647x12 - 9915451857640942707235084x11 + 55177014296826057984352506x10 - 50811367810969170459257440x9 + 265871502086628031896736617x8 - 201251578078840046061089680x7 + 992905136657073086108322990x6 - 581679407650510662543408668x5 + 2711240748706355837313730686x4 - 1097811866899303633376184156x3 + 4840346129829289788210382520x2 - 1021208505276065935211161352x + 4261581640413011116141369057 \( 2^{121}\cdot 11^{22}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
44.44.637355869329332251201071317246647563330929205499488362752542693433916506945636309928088212472341047144500892270592.1 x44 - 4x43 - 518x42 + 2000x41 + 123695x40 - 459748x39 - 18087686x38 + 64526368x37 + 1814718170x36 - 6193598864x35 - 132652778312x34 + 431592034416x33 + 7322641999369x32 - 22620901951108x31 - 312213864021222x30 + 911625919935664x29 + 10428557133688448x28 - 28632966062679464x27 - 275153226057488700x26 + 706138883506843248x25 + 5755458135761929268x24 - 13708810607046879776x23 - 95402397945332529568x22 + 209124175237528510660x21 + 1247774847261692294200x20 - 2491218736839344027580x19 - 12768555115287243960480x18 + 22921502637491324570520x17 + 100892818549479033335683x16 - 160189450592105018388264x15 - 604073477669952541913906x14 + 830168648776296532696712x13 + 2669691653231711217287495x12 - 3084641614773903378251660x11 - 8402909238349260115510110x10 + 7838442656464813878762480x9 + 17939980086056148516506513x8 - 12740874854008502250569040x7 - 24307959814290565973589250x6 + 12024186839228160225449764x5 + 19062897072891746307946582x4 - 5669046506562441271268732x3 - 7530340857502322841857016x2 + 983032042850730761279048x + 1119566782360897493140321 \( 2^{121}\cdot 11^{22}\cdot 23^{40} \) $C_{44}$ (as 44T1) n/a
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