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Label Polynomial Discriminant Galois group Class group
21.21.129...449.1 x21 - 21x19 + 189x17 - 952x15 - x14 + 2940x13 + 14x12 - 5733x11 - 77x10 + 7007x9 + 210x8 - 5147x7 - 294x6 + 2072x5 + 196x4 - 371x3 - 49x2 + 14x + 1 \( 7^{38} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.467...001.1 x21 - x20 - 20x19 + 19x18 + 171x17 - 153x16 - 816x15 + 680x14 + 2380x13 - 1820x12 - 4368x11 + 3003x10 + 5005x9 - 3003x8 - 3432x7 + 1716x6 + 1287x5 - 495x4 - 220x3 + 55x2 + 11x - 1 \( 43^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.142...689.1 x21 - 4x20 - 46x19 + 192x18 + 752x17 - 3392x16 - 5652x15 + 29504x14 + 19392x13 - 138787x12 - 17833x11 + 362514x10 - 59599x9 - 524134x8 + 180953x7 + 401883x6 - 198823x5 - 141878x4 + 97061x3 + 10664x2 - 16800x + 2843 \( 7^{14}\cdot 29^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.481...721.1 x21 - 3x20 - 54x19 + 142x18 + 1131x17 - 2619x16 - 12066x15 + 24246x14 + 72072x13 - 121339x12 - 250395x11 + 331947x10 + 508726x9 - 470445x8 - 589995x7 + 290104x6 + 363423x5 - 39813x4 - 91517x3 - 11880x2 + 3264x + 289 \( 3^{28}\cdot 29^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.171...001.1 x21 - 4x20 - 64x19 + 186x18 + 1724x17 - 3096x16 - 24588x15 + 21110x14 + 195304x13 - 27551x12 - 844197x11 - 320638x10 + 1805255x9 + 1352446x8 - 1520495x7 - 1550169x6 + 381991x5 + 548114x4 - 51323x3 - 71820x2 + 6678x + 1757 \( 7^{14}\cdot 43^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.828...529.1 x21 - 4x20 - 60x19 + 224x18 + 1382x17 - 4786x16 - 16074x15 + 51216x14 + 104984x13 - 301449x12 - 405653x11 + 1007842x10 + 952245x9 - 1910342x8 - 1353475x7 + 1951543x6 + 1093353x5 - 915746x4 - 403833x3 + 109604x2 + 19366x + 521 \( 13^{14}\cdot 29^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.119...201.1 x21 - x20 - 60x19 + 133x18 + 1305x17 - 4493x16 - 10801x15 + 62425x14 - 2588x13 - 380273x12 + 489841x11 + 832624x10 - 2307149x9 + 540263x8 + 3165855x7 - 3188668x6 - 157753x5 + 1481414x4 - 380716x3 - 205872x2 + 50035x + 14459 \( 127^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.577...689.1 x21 - 3x20 - 72x19 + 262x18 + 1785x17 - 7923x16 - 17502x15 + 107772x14 + 38604x13 - 717609x12 + 440313x11 + 2251605x10 - 3001988x9 - 2337081x8 + 6238701x7 - 1893950x6 - 3157635x5 + 2597691x4 - 495851x3 - 66246x2 + 18912x + 251 \( 3^{28}\cdot 43^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.606...561.1 x21 - 84x19 - 56x18 + 2730x17 + 3234x16 - 43722x15 - 70242x14 + 365904x13 + 743141x12 - 1518279x11 - 4067070x10 + 2152563x9 + 10909626x8 + 3233979x7 - 11269811x6 - 9277107x5 + 1051050x4 + 3366867x3 + 948738x2 - 66192x - 38809 \( 3^{28}\cdot 7^{36} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.168...481.1 x21 - 4x20 - 74x19 + 326x18 + 1940x17 - 9666x16 - 22526x15 + 138634x14 + 103892x13 - 1050735x12 + 79957x11 + 4265962x10 - 2409705x9 - 8725818x8 + 7775839x7 + 7456241x6 - 8733417x5 - 1687630x4 + 3268313x3 - 336298x2 - 152624x + 21401 \( 19^{14}\cdot 29^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.316...849.1 x21 - x20 - 106x19 + 19x18 + 4514x17 + 2212x16 - 98469x15 - 101273x14 + 1161058x13 + 1687220x12 - 7173629x11 - 12696230x10 + 21408857x9 + 41742773x8 - 33331528x7 - 62993456x6 + 29458695x5 + 39416874x4 - 12941586x3 - 5181015x2 - 313502x + 8771 \( 7^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.316...849.2 x21 - x20 - 106x19 + 19x18 + 4514x17 + 2212x16 - 98469x15 - 98564x14 + 1181526x13 + 1663441x12 - 7722653x11 - 13739797x10 + 24767415x9 + 55808804x8 - 26783273x7 - 97849256x6 - 9722475x5 + 58173689x4 + 9727326x3 - 14175798x2 - 678013x + 910567 \( 7^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.994...561.1 x21 - 4x20 - 78x19 + 218x18 + 2534x17 - 4502x16 - 43774x15 + 43542x14 + 429292x13 - 196925x12 - 2399473x11 + 392282x10 + 7477031x9 - 739098x8 - 12783623x7 + 2345155x6 + 10795899x5 - 3647782x4 - 2993437x3 + 1434512x2 - 61380x - 23557 \( 13^{14}\cdot 43^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.142...889.1 x21 - 4x20 - 100x19 + 456x18 + 3776x17 - 20240x16 - 65058x15 + 451646x14 + 423688x13 - 5452225x12 + 1655193x11 + 35371490x10 - 39386623x9 - 111354014x8 + 208156183x7 + 105332901x6 - 422345627x5 + 144428798x4 + 234723315x3 - 152780306x2 - 25641148x + 26494201 \( 7^{14}\cdot 71^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.297...489.1 x21 - 126x19 - 126x18 + 6174x17 + 11760x16 - 145530x15 - 403956x14 + 1638168x13 + 6429192x12 - 6395823x11 - 48369027x10 - 21758891x9 + 148886451x8 + 200914581x7 - 81540704x6 - 293313510x5 - 130714458x4 + 46911963x3 + 32454954x2 - 2195739x - 1148581 \( 3^{28}\cdot 7^{38} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.297...489.2 x21 - 126x19 - 63x18 + 6174x17 + 5145x16 - 151263x15 - 153909x14 + 2036391x13 + 2323482x12 - 15568182x11 - 19772382x10 + 67561690x9 + 96070968x8 - 159797400x7 - 258336281x6 + 184053996x5 + 356224953x4 - 78664992x3 - 218834343x2 + 6835059x + 48473999 \( 3^{28}\cdot 7^{38} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.104...689.1 x21 - 7x20 - 70x19 + 462x18 + 2135x17 - 12411x16 - 36610x15 + 175044x14 + 373940x13 - 1403661x12 - 2218069x11 + 6566007x10 + 6982234x9 - 17907827x8 - 9448729x7 + 26548844x6 + 686581x5 - 16732429x4 + 5281647x3 + 1717044x2 - 573440x - 71167 \( 7^{36}\cdot 13^{14} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.106...961.1 x21 - 129x19 - 86x18 + 6579x17 + 7998x16 - 169635x15 - 282897x14 + 2351541x13 + 4822837x12 - 17262522x11 - 42117210x10 + 60860609x9 + 187574256x8 - 66235308x7 - 399918748x6 - 118626723x5 + 303277839x4 + 245278579x3 + 53399808x2 - 44247x - 722701 \( 3^{28}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.106...961.2 x21 - 129x19 - 86x18 + 6579x17 + 7998x16 - 169635x15 - 279414x14 + 2373600x13 + 4785298x12 - 17868564x11 - 43218999x10 + 64742219x9 + 202286448x8 - 64709754x7 - 440981770x6 - 148287951x5 + 334614390x4 + 261995044x3 + 27998289x2 - 12075690x + 521117 \( 3^{28}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.305...201.1 x21 - x20 - 100x19 + 67x18 + 3859x17 - 1091x16 - 75232x15 - 6133x14 + 794170x13 + 286211x12 - 4477546x11 - 2182156x10 + 12688535x9 + 4651760x8 - 18320520x7 - 1508898x6 + 11921203x5 - 2662713x4 - 1452380x3 + 378406x2 - 6036x - 1759 \( 211^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.480...521.1 x21 - 3x20 - 108x19 + 220x18 + 4893x17 - 5637x16 - 119292x15 + 48774x14 + 1686642x13 + 326899x12 - 13945275x11 - 9596163x10 + 64179378x9 + 72399831x8 - 139946343x7 - 231646188x6 + 66234471x5 + 266883405x4 + 109853705x3 - 40148160x2 - 34962030x - 5904559 \( 3^{28}\cdot 71^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.159...681.1 x21 - 4x20 - 102x19 + 425x18 + 3920x17 - 17149x16 - 73530x15 + 346443x14 + 712451x13 - 3821466x12 - 3325067x11 + 23337412x10 + 4524633x9 - 75328115x8 + 12733514x7 + 114123433x6 - 29226462x5 - 71499935x4 + 6060357x3 + 17526365x2 + 3735328x + 144611 \( 29^{18}\cdot 31^{14} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.201...529.1 x21 - 4x20 - 92x19 + 320x18 + 3272x17 - 9934x16 - 56698x15 + 153364x14 + 503792x13 - 1226011x12 - 2281327x11 + 4808330x10 + 5496701x9 - 8919502x8 - 7230861x7 + 7111669x6 + 4936501x5 - 2093106x4 - 1493691x3 + 73346x2 + 122402x + 12691 \( 19^{14}\cdot 43^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.511...761.1 x21 - 189x19 - 154x18 + 14364x17 + 22050x16 - 563108x15 - 1214079x14 + 12183605x13 + 33155136x12 - 143285772x11 - 476613326x10 + 825207138x9 + 3516028369x8 - 1670183867x7 - 12232226328x6 - 1210816971x5 + 16657769884x4 + 4239732917x3 - 4978400147x2 - 940891777x + 36861817 \( 7^{38}\cdot 13^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.511...761.2 x21 - 189x19 - 63x18 + 14273x17 + 7672x16 - 559650x15 - 347577x14 + 12591922x13 + 7983444x12 - 170719178x11 - 106682856x10 + 1419969761x9 + 876942010x8 - 7150956164x7 - 4423657378x6 + 20583982601x5 + 12754970620x4 - 29178026367x3 - 16933928459x2 + 12876797381x + 3691462039 \( 7^{38}\cdot 13^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.183...289.1 x21 - x20 - 192x19 + 277x18 + 14834x17 - 26598x16 - 597785x15 + 1228287x14 + 13705276x13 - 30630118x12 - 184175217x11 + 434797030x10 + 1426797465x9 - 3526931287x8 - 5827035514x7 + 15440417206x6 + 9213729365x5 - 30297922744x4 + 2645891174x3 + 12032834277x2 - 399661124x - 1092874069 \( 13^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.183...289.2 x21 - x20 - 192x19 + 277x18 + 14834x17 - 26598x16 - 597785x15 + 1210958x14 + 13738816x13 - 29260009x12 - 186891957x11 + 392209615x10 + 1521281881x9 - 2924408106x8 - 7272568707x7 + 11518541404x6 + 19001737751x5 - 20453992557x4 - 21439276738x3 + 9354769810x2 + 732657661x - 357231187 \( 13^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.211...721.1 x21 - 7x20 - 84x19 + 602x18 + 2639x17 - 19901x16 - 37646x15 + 319090x14 + 232456x13 - 2582937x12 - 497623x11 + 10297315x10 + 976654x9 - 20496567x8 - 4195819x7 + 18273234x6 + 6621433x5 - 4948475x4 - 1775109x3 + 562184x2 + 131824x - 26753 \( 7^{36}\cdot 19^{14} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.612...121.1 x21 - 4x20 - 154x19 + 792x18 + 7952x17 - 51926x16 - 145220x15 + 1418338x14 + 61944x13 - 16336335x12 + 18143395x11 + 79537118x10 - 132545343x9 - 176540462x8 + 368567997x7 + 170444833x6 - 445036167x5 - 52948234x4 + 208339119x3 - 3670640x2 - 25278358x + 1626227 \( 7^{14}\cdot 113^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.827...729.1 x21 - 4x20 - 114x19 + 488x18 + 4946x17 - 23362x16 - 100260x15 + 557394x14 + 893184x13 - 6986867x12 - 1446343x11 + 45520578x10 - 23590055x9 - 154124034x8 + 143234027x7 + 261729665x6 - 315720051x5 - 199051958x4 + 300106465x3 + 36273150x2 - 102144250x + 15389375 \( 13^{14}\cdot 71^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.501...881.1 x21 - 4x20 - 172x19 + 666x18 + 11408x17 - 43140x16 - 378976x15 + 1422996x14 + 6835412x13 - 26070729x12 - 67235959x11 + 269546118x10 + 339303301x9 - 1526878622x8 - 740975509x7 + 4442293901x6 + 269281123x5 - 5893987054x4 + 618720777x3 + 3268069590x2 - 387607364x - 585814321 \( 7^{14}\cdot 127^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.103...329.1 x21 - 273x19 - 707x18 + 28329x17 + 138600x16 - 1256010x15 - 9720649x14 + 15415400x13 + 295555148x12 + 459394712x11 - 3492190380x10 - 14219288965x9 - 1746076850x8 + 95156654696x7 + 227577402612x6 + 180231411857x5 - 72622185076x4 - 206563651595x3 - 96402059663x2 + 11414547333x + 12861176609 \( 7^{38}\cdot 19^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.103...329.2 x21 - 273x19 - 574x18 + 28462x17 + 108276x16 - 1365336x15 - 7387297x14 + 29273335x13 + 236399408x12 - 136995908x11 - 3677713942x10 - 4292878786x9 + 24629746463x8 + 60756994317x7 - 36501637424x6 - 239196844705x5 - 155322145538x4 + 236480949201x3 + 369969955635x2 + 170427535873x + 24521880853 \( 7^{38}\cdot 19^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.356...801.1 x21 - x20 - 160x19 + 75x18 + 9107x17 - 4485x16 - 253705x15 + 195358x14 + 3811310x13 - 4575964x12 - 30765519x11 + 53760107x10 + 115833483x9 - 301059030x8 - 85146670x7 + 682493117x6 - 370577748x5 - 444734752x4 + 545440112x3 - 159561140x2 - 12506848x + 7333121 \( 337^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.373...121.1 x21 - x20 - 278x19 - 325x18 + 30572x17 + 90706x16 - 1619293x15 - 7475214x14 + 39793032x13 + 274015207x12 - 273602661x11 - 4607226493x10 - 4412589549x9 + 30914338952x8 + 60233241889x7 - 74040616576x6 - 218112157253x5 + 55980136111x4 + 294993180914x3 - 10861258704x2 - 116080052977x - 14284976423 \( 19^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.373...121.2 x21 - x20 - 278x19 - 325x18 + 30572x17 + 90706x16 - 1619293x15 - 7441717x14 + 40623104x13 + 278806912x12 - 309578439x11 - 5095633178x10 - 5354762119x9 + 40289615751x8 + 110934247984x7 - 35893590814x6 - 526207863829x5 - 789731658124x4 - 300252270554x3 + 314047983523x2 + 333487382586x + 88392158713 \( 19^{14}\cdot 43^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.200...921.1 x21 - 7x20 - 112x19 + 777x18 + 4781x17 - 33873x16 - 95998x15 + 737571x14 + 879809x13 - 8504538x12 - 2454739x11 + 52185714x10 - 9150197x9 - 173794943x8 + 70295426x7 + 311945270x6 - 155083208x5 - 285286645x4 + 142672320x3 + 109049556x2 - 46336661x - 5373811 \( 7^{36}\cdot 31^{14} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.326...129.1 x21 - 3x20 - 180x19 + 246x18 + 13731x17 + 1647x16 - 557982x15 - 788016x14 + 12481956x13 + 32581845x12 - 140147985x11 - 580762089x10 + 459856514x9 + 4704604611x8 + 3799626111x7 - 13678950530x6 - 26746513641x5 - 2530942323x4 + 29275076935x3 + 22576339788x2 + 2145270072x - 1693276957 \( 3^{28}\cdot 7^{14}\cdot 29^{18} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.326...129.2 x21 - 3x20 - 180x19 + 295x18 + 13605x17 - 5157x16 - 551346x15 - 398277x14 + 12659553x13 + 21281696x12 - 159042903x11 - 417305250x10 + 922946239x9 + 3784485999x8 - 675851490x7 - 14780825192x6 - 12395275152x5 + 16098793473x4 + 29396147584x3 + 14346185940x2 + 2403226995x + 72232579 \( 3^{28}\cdot 7^{14}\cdot 29^{18} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.373...401.1 x21 - x20 - 180x19 + 325x18 + 12681x17 - 28085x16 - 466147x15 + 1104481x14 + 9994129x13 - 23230778x12 - 131326631x11 + 274701966x10 + 1071723493x9 - 1796606075x8 - 5285574412x7 + 5900535983x6 + 14227077020x5 - 7395125885x4 - 15613111936x3 + 1522403319x2 + 2278571400x - 206124161 \( 379^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.305...401.1 x21 - x20 - 200x19 + 67x18 + 16134x17 + 828x16 - 697221x15 - 222713x14 + 17859943x13 + 9863681x12 - 280861686x11 - 223777460x10 + 2686381285x9 + 2906746078x8 - 14625774577x7 - 21119020890x6 + 36814363818x5 + 75239240850x4 - 8634241360x3 - 86032090549x2 - 56191978934x - 10850554247 \( 421^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.983...129.1 x21 - 441x19 - 938x18 + 74949x17 + 303702x16 - 5958638x15 - 35693127x14 + 209014400x13 + 1889261640x12 - 1478858493x11 - 45340006873x10 - 78589262157x9 + 392624985032x8 + 1524423979489x7 + 495742766778x6 - 5115634476204x5 - 7304874384850x4 + 1192289177177x3 + 7245219154649x2 + 2766193463894x - 330316678789 \( 7^{38}\cdot 31^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.983...129.2 x21 - 441x19 - 504x18 + 75383x17 + 143990x16 - 6403488x15 - 15018669x14 + 295491070x13 + 777025536x12 - 7503654305x11 - 21936726567x10 + 99101537213x9 + 338432862404x8 - 543595119755x7 - 2634639635474x6 - 388511337004x5 + 7568631421988x4 + 10342548829935x3 + 4902119383049x2 + 606314747948x - 64432726399 \( 7^{38}\cdot 31^{14} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.135...961.1 x21 - 4x20 - 262x19 + 498x18 + 28760x17 - 1460x16 - 1645358x15 - 2346530x14 + 50774140x13 + 131954593x12 - 804361037x11 - 2979538158x10 + 5552672841x9 + 30745724450x8 - 7081032431x7 - 143924148549x6 - 65958243269x5 + 278406118274x4 + 185139245847x3 - 190583514332x2 - 112640151504x + 4073697629 \( 7^{14}\cdot 197^{18} \) $C_{21}$ (as 21T1) $[7]$ (GRH)
21.21.204...801.1 x21 - x20 - 220x19 + 59x18 + 19731x17 + 10669x16 - 933778x15 - 1261590x14 + 24832342x13 + 53278874x12 - 359999966x11 - 1090202912x10 + 2403675074x9 + 11114459489x8 - 1212682637x7 - 49217032511x6 - 53493754115x5 + 42961970730x4 + 119457363636x3 + 84397161408x2 + 23424596481x + 1888668673 \( 463^{20} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.466...769.1 x21 - 4x20 - 280x19 + 1434x18 + 28400x17 - 174768x16 - 1259964x15 + 9241088x14 + 24220628x13 - 224432817x12 - 225043591x11 + 2800292150x10 + 1310509833x9 - 18643709590x8 - 7862755157x7 + 62071423969x6 + 36855850475x5 - 78614032446x4 - 59296509039x3 + 18479082734x2 + 15129157356x - 692122129 \( 7^{14}\cdot 211^{18} \) $C_{21}$ (as 21T1) trivial (GRH)
21.21.808...649.1 x21 - x20 - 314x19 + 641x18 + 39405x17 - 119809x16 - 2475109x15 + 10025575x14 + 78717981x13 - 415588104x12 - 1066077495x11 + 8308415958x10 + 1043228987x9 - 70546887095x8 + 59456573110x7 + 267134979239x6 - 357627209452x5 - 425427767421x4 + 739147737632x3 + 189916353207x2 - 511171099198x + 73391024141 \( 7^{14}\cdot 127^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.808...649.2 x21 - x20 - 314x19 + 641x18 + 36738x17 - 95806x16 - 2134622x15 + 6573588x14 + 67487244x13 - 249054401x12 - 1162017486x11 + 5450875699x10 + 9285707168x9 - 67555921271x8 + 824221871x7 + 429237041242x6 - 490449416375x5 - 989353991611x4 + 2305780509364x3 - 753973198685x2 - 1273935520834x + 833882527031 \( 7^{14}\cdot 127^{20} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.391...961.1 x21 - 3x20 - 198x19 + 415x18 + 15879x17 - 16779x16 - 665196x15 - 7383x14 + 15300921x13 + 15483570x12 - 181736895x11 - 349626786x10 + 881813437x9 + 2667813231x8 - 254106018x7 - 5442055226x6 - 2142757218x5 + 3764283285x4 + 1543507294x3 - 828477006x2 - 96455373x + 3324797 \( 3^{28}\cdot 7^{14}\cdot 43^{18} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
21.21.391...961.2 x21 - 3x20 - 198x19 + 366x18 + 16005x17 - 9597x16 - 671202x15 - 438534x14 + 14998752x13 + 27946195x12 - 155865357x11 - 508309275x10 + 311371348x9 + 3072449295x8 + 3830424663x7 - 635242124x6 - 4505239431x5 - 2657813739x4 + 449118201x3 + 909084162x2 + 287915376x + 27487873 \( 3^{28}\cdot 7^{14}\cdot 43^{18} \) $C_{21}$ (as 21T1) $[3]$ (GRH)
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