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Label Polynomial Discriminant Galois group Class group
9.9.164648481361.1 x9 - 14x7 + 63x5 - 98x3 + 42x - 7 \( 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.3063651608241.1 x9 - 21x7 - 7x6 + 126x5 + 105x4 - 189x3 - 252x2 - 63x + 7 \( 3^{12}\cdot 7^{8} \) $C_9:C_3$ (as 9T6) Trivial
9.9.19708707423601.1 x9 - x8 - 26x7 + 56x6 + 154x5 - 546x4 + 154x3 + 1074x2 - 1368x + 503 \( 7^{8}\cdot 43^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.433512750098961.1 x9 - 39x7 - 13x6 + 234x5 - 39x4 - 429x3 + 234x2 + 117x - 65 \( 3^{12}\cdot 13^{8} \) $C_9:C_3$ (as 9T6) Trivial
9.9.510353687638081.1 x9 - 4x8 - 38x7 + 175x6 + 266x5 - 1750x4 - 7x3 + 5570x2 - 2239x - 3991 \( 7^{8}\cdot 97^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.753344451188641.1 x9 - 2x8 - 30x7 + 17x6 + 250x5 + 73x4 - 513x3 - 239x2 + 235x + 125 \( 13^{8}\cdot 31^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.1499682086581441.1 x9 - 2x8 - 48x7 + 91x6 + 707x5 - 1386x4 - 2877x3 + 6873x2 - 3757x + 601 \( 7^{8}\cdot 127^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.2152006214457841.1 x9 - 3x8 - 52x7 + 49x6 + 1001x5 + 770x4 - 5908x3 - 10008x2 + 2528x + 8933 \( 7^{8}\cdot 139^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.4089611069304489.1 x9 - 72x7 - 135x6 + 1539x5 + 5472x4 - 5016x3 - 48735x2 - 77976x - 39349 \( 3^{22}\cdot 19^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.4089611069304489.2 x9 - 72x7 - 45x6 + 1539x5 + 1197x4 - 11343x3 - 9747x2 + 19494x + 13357 \( 3^{22}\cdot 19^{4} \) $C_9:C_3$ (as 9T6) Trivial
9.9.9025761726072081.3 x9 - 57x7 - 38x6 + 342x5 + 57x4 - 684x3 + 171x2 + 342x - 133 \( 3^{12}\cdot 19^{8} \) $C_9:C_3$ (as 9T6) $[3]$
9.9.9025761726072081.4 x9 - 57x7 - 76x6 + 855x5 + 1482x4 - 4218x3 - 7866x2 + 3591x + 6289 \( 3^{12}\cdot 19^{8} \) $C_9:C_3$ (as 9T6) $[3]$
9.9.11426524135596241.1 x9 - 4x8 - 73x7 + 168x6 + 1750x5 - 2569x4 - 16933x3 + 17008x2 + 56260x - 40979 \( 7^{8}\cdot 211^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.23165317606061761.1 x9 - 4x8 - 42x7 + 214x6 + 178x5 - 2045x4 + 2021x3 + 2558x2 - 4411x + 1405 \( 13^{8}\cdot 73^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.31772777657138401.1 x9 - 65x7 - 143x6 + 507x5 + 585x4 - 2028x3 + 1261x2 - 52x - 65 \( 13^{8}\cdot 79^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.51208000923838801.1 x9 - 2x8 - 90x7 + 133x6 + 2618x5 - 2317x4 - 25851x3 + 7860x2 + 24376x - 11047 \( 7^{8}\cdot 307^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.58813158057863049.2 x9 - 117x7 - 72x6 + 3996x5 + 6993x4 - 39738x3 - 110889x2 - 24642x + 72557 \( 3^{22}\cdot 37^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.58813158057863049.3 x9 - 117x7 - 9x6 + 3996x5 - 999x4 - 45399x3 + 160173x + 121841 \( 3^{22}\cdot 37^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.85523610698528401.1 x9 - 112x7 - 77x6 + 3864x5 + 6013x4 - 39655x3 - 99176x2 - 32648x + 8323 \( 7^{8}\cdot 349^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.87500953582971201.2 x9 - 105x7 - 210x6 + 3276x5 + 11739x4 - 22750x3 - 159705x2 - 241332x - 114751 \( 3^{12}\cdot 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.87500953582971201.4 x9 - 105x7 - 105x6 + 3276x5 + 7917x4 - 28483x3 - 127764x2 - 145509x - 34307 \( 3^{12}\cdot 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.87500953582971201.5 x9 - 105x7 + 3276x5 - 1365x4 - 33124x3 + 31941x2 + 14196x - 15379 \( 3^{12}\cdot 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.87500953582971201.9 x9 - 105x7 - 147x6 + 3276x5 + 7644x4 - 30121x3 - 95823x2 + 3549x + 133679 \( 3^{12}\cdot 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.87500953582971201.10 x9 - 105x7 - 147x6 + 3276x5 + 6279x4 - 35581x3 - 63882x2 + 131313x + 164437 \( 3^{12}\cdot 7^{8}\cdot 13^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.115147048447564081.1 x9 - 65x7 - 39x6 + 1378x5 + 1859x4 - 9464x3 - 21112x2 - 6240x + 5057 \( 13^{8}\cdot 109^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.118943622204325681.1 x9 - 119x7 - 84x6 + 3927x5 + 2268x4 - 42406x3 - 16583x2 + 83832x + 45773 \( 7^{8}\cdot 379^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.180905563815022809.1 x9 - 63x7 + 1323x5 - 10290x3 + 21609x - 12005 \( 3^{22}\cdot 7^{8} \) $C_9:C_3$ (as 9T6) $[3]$
9.9.180905563815022809.2 x9 - 63x7 + 1323x5 - 10290x3 + 21609x - 11564 \( 3^{22}\cdot 7^{8} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.202645006049665921.1 x9 - 4x8 - 122x7 + 147x6 + 4487x5 + 588x4 - 51569x3 + 3764x2 + 207418x - 157151 \( 7^{8}\cdot 433^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.424086656141248321.1 x9 - 2x8 - 82x7 - 48x6 + 1706x5 + 2049x4 - 12798x3 - 16307x2 + 29017x + 26645 \( 13^{8}\cdot 151^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.453261265828682481.1 x9 - 93x7 - 124x6 + 2232x5 + 2976x4 - 19344x3 - 17856x2 + 53568x + 7936 \( 3^{12}\cdot 31^{8} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.495616125312007921.1 x9 - 4x8 - 94x7 + 500x6 + 1920x5 - 15331x4 + 14618x3 + 59888x2 - 134918x + 77195 \( 13^{8}\cdot 157^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.516099722371854481.1 x9 - 4x8 - 136x7 + 616x6 + 4634x5 - 21371x4 - 38500x3 + 192925x2 + 8597x - 257881 \( 7^{8}\cdot 547^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.562900392725468161.1 x9 - 4x8 - 136x7 + 203x6 + 5768x5 - 2226x4 - 92211x3 + 2392x2 + 493333x - 23521 \( 7^{8}\cdot 13^{4}\cdot 43^{4} \) $C_9:C_3$ (as 9T6) $[3, 3]$ (GRH)
9.9.562900392725468161.3 x9 - 133x7 - 28x6 + 5593x5 + 567x4 - 89817x3 - 14945x2 + 487298x + 195307 \( 7^{8}\cdot 13^{4}\cdot 43^{4} \) $C_9:C_3$ (as 9T6) $[3, 3]$ (GRH)
9.9.562900392725468161.5 x9 - 3x8 - 143x7 + 735x6 + 5390x5 - 43064x4 + 10143x3 + 556537x2 - 1421552x + 903673 \( 7^{8}\cdot 13^{4}\cdot 43^{4} \) $C_9:C_3$ (as 9T6) $[3, 3]$ (GRH)
9.9.752111463475447201.1 x9 - x8 - 159x7 + 399x6 + 6748x5 - 17878x4 - 97909x3 + 180134x2 + 530513x - 204751 \( 7^{8}\cdot 601^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.875510014130460241.1 x9 - 2x8 - 82x7 + 199x6 + 1888x5 - 5296x4 - 7949x3 + 22628x2 - 10295x + 125 \( 13^{8}\cdot 181^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.891166893611747769.3 x9 - 189x7 - 396x6 + 9855x5 + 24966x4 - 173010x3 - 287766x2 + 1103103x - 474281 \( 3^{22}\cdot 73^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.891166893611747769.4 x9 - 189x7 - 234x6 + 9855x5 + 13140x4 - 180894x3 - 287766x2 + 1103103x + 2115613 \( 3^{22}\cdot 73^{4} \) $C_9:C_3$ (as 9T6) $[3]$ (GRH)
9.9.913906480870362721.1 x9 - 168x7 - 378x6 + 8505x5 + 33810x4 - 97426x3 - 597296x2 - 527058x + 315259 \( 7^{8}\cdot 631^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.985435518764720401.1 x9 - 2x8 - 146x7 + 168x6 + 7112x5 - 3871x4 - 129045x3 + 20628x2 + 639221x + 260903 \( 7^{8}\cdot 643^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.1257791680575160641.1 x9 - 4x8 - 20x7 + 84x6 - 56x5 - 70x4 + 84x3 - 16x2 - 5x + 1 \( 3^{8}\cdot 61^{8} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.1610356251405500641.1 x9 - x8 - 166x7 - 21x6 + 8806x5 + 13818x4 - 162365x3 - 462879x2 + 287613x + 1336453 \( 7^{8}\cdot 727^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.1866675593471230161.3 x9 - 111x7 - 148x6 + 3663x5 + 9546x4 - 25530x3 - 119214x2 - 142857x - 53021 \( 3^{12}\cdot 37^{8} \) $C_9:C_3$ (as 9T6) $[3]$
9.9.1866675593471230161.4 x9 - 111x7 - 148x6 + 666x5 + 555x4 - 1554x3 - 333x2 + 1332x - 407 \( 3^{12}\cdot 37^{8} \) $C_9:C_3$ (as 9T6) $[3]$
9.9.1893075078005641201.1 x9 - 3x8 - 164x7 + 546x6 + 8127x5 - 23072x4 - 156324x3 + 267654x2 + 1048615x - 278879 \( 7^{8}\cdot 757^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.2664210032449121601.1 x9 - 2x8 - 28x7 + 84x6 - 28x5 - 98x4 + 84x3 - 8x2 - 7x + 1 \( 3^{8}\cdot 67^{8} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.4429692664637819049.1 x9 - 216x7 - 567x6 + 14715x5 + 71613x4 - 251463x3 - 2245509x2 - 4277160x - 1508887 \( 3^{22}\cdot 109^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
9.9.4429692664637819049.4 x9 - 216x7 - 495x6 + 14715x5 + 57879x4 - 300513x3 - 1603935x2 + 213858x + 6213763 \( 3^{22}\cdot 109^{4} \) $C_9:C_3$ (as 9T6) Trivial (GRH)
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