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Label Polynomial Discriminant Galois group Class group Regulator
2.0.24.1 x2+6x^{2} + 6 233-\,2^{3}\cdot 3 C2C_2 (as 2T1) [2][2] 11
2.2.40.1 x210x^{2} - 10 2352^{3}\cdot 5 C2C_2 (as 2T1) [2][2] 1.818446459231.81844645923
2.0.88.1 x2+22x^{2} + 22 2311-\,2^{3}\cdot 11 C2C_2 (as 2T1) [2][2] 11
2.2.104.1 x226x^{2} - 26 23132^{3}\cdot 13 C2C_2 (as 2T1) [2][2] 2.312438341272.31243834127
2.0.152.1 x2+38x^{2} + 38 2319-\,2^{3}\cdot 19 C2C_2 (as 2T1) [6][6] 11
2.2.168.1 x242x^{2} - 42 23372^{3}\cdot 3\cdot 7 C2C_2 (as 2T1) [2][2] 3.25661395483.2566139548
2.2.232.1 x258x^{2} - 58 23292^{3}\cdot 29 C2C_2 (as 2T1) [2][2] 5.288292537325.28829253732
2.0.280.1 x2+70x^{2} + 70 2357-\,2^{3}\cdot 5\cdot 7 C2C_2 (as 2T1) [2,2][2, 2] 11
2.2.296.1 x274x^{2} - 74 23372^{3}\cdot 37 C2C_2 (as 2T1) [2][2] 4.454482477064.45448247706
2.0.344.1 x2+86x^{2} + 86 2343-\,2^{3}\cdot 43 C2C_2 (as 2T1) [10][10] 11
2.0.408.1 x2+102x^{2} + 102 23317-\,2^{3}\cdot 3\cdot 17 C2C_2 (as 2T1) [2,2][2, 2] 11
2.2.424.1 x2106x^{2} - 106 23532^{3}\cdot 53 C2C_2 (as 2T1) [2][2] 8.988446055658.98844605565
2.0.472.1 x2+118x^{2} + 118 2359-\,2^{3}\cdot 59 C2C_2 (as 2T1) [6][6] 11
2.2.488.1 x2122x^{2} - 122 23612^{3}\cdot 61 C2C_2 (as 2T1) [2][2] 3.093102195053.09310219505
2.0.536.1 x2+134x^{2} + 134 2367-\,2^{3}\cdot 67 C2C_2 (as 2T1) [14][14] 11
2.2.552.1 x2138x^{2} - 138 233232^{3}\cdot 3\cdot 23 C2C_2 (as 2T1) [2][2] 4.543181589674.54318158967
2.2.616.1 x2154x^{2} - 154 237112^{3}\cdot 7\cdot 11 C2C_2 (as 2T1) [2][2] 10.659374762410.6593747624
2.0.664.1 x2+166x^{2} + 166 2383-\,2^{3}\cdot 83 C2C_2 (as 2T1) [10][10] 11
2.2.680.1 x2170x^{2} - 170 235172^{3}\cdot 5\cdot 17 C2C_2 (as 2T1) [2,2][2, 2] 3.259572556263.25957255626
2.0.728.1 x2+182x^{2} + 182 23713-\,2^{3}\cdot 7\cdot 13 C2C_2 (as 2T1) [2,6][2, 6] 11
2.2.744.1 x2186x^{2} - 186 233312^{3}\cdot 3\cdot 31 C2C_2 (as 2T1) [2][2] 9.615938800099.61593880009
2.2.808.1 x2202x^{2} - 202 231012^{3}\cdot 101 C2C_2 (as 2T1) [2][2] 8.745443705448.74544370544
2.0.856.1 x2+214x^{2} + 214 23107-\,2^{3}\cdot 107 C2C_2 (as 2T1) [6][6] 11
2.2.872.1 x2218x^{2} - 218 231092^{3}\cdot 109 C2C_2 (as 2T1) [2][2] 6.218604087866.21860408786
2.0.920.1 x2+230x^{2} + 230 23523-\,2^{3}\cdot 5\cdot 23 C2C_2 (as 2T1) [2,10][2, 10] 11
2.0.984.1 x2+246x^{2} + 246 23341-\,2^{3}\cdot 3\cdot 41 C2C_2 (as 2T1) [2,6][2, 6] 11
2.0.1048.1 x2+262x^{2} + 262 23131-\,2^{3}\cdot 131 C2C_2 (as 2T1) [6][6] 11
2.2.1064.1 x2266x^{2} - 266 237192^{3}\cdot 7\cdot 19 C2C_2 (as 2T1) [2][2] 7.222565486037.22256548603
2.0.1112.1 x2+278x^{2} + 278 23139-\,2^{3}\cdot 139 C2C_2 (as 2T1) [14][14] 11
2.2.1128.1 x2282x^{2} - 282 233472^{3}\cdot 3\cdot 47 C2C_2 (as 2T1) [2][2] 8.455743183878.45574318387
2.2.1192.1 x2298x^{2} - 298 231492^{3}\cdot 149 C2C_2 (as 2T1) [2][2] 13.615978547313.6159785473
2.0.1240.1 x2+310x^{2} + 310 23531-\,2^{3}\cdot 5\cdot 31 C2C_2 (as 2T1) [2,4][2, 4] 11
2.2.1256.1 x2314x^{2} - 314 231572^{3}\cdot 157 C2C_2 (as 2T1) [2][2] 6.786718224496.78671822449
2.0.1304.1 x2+326x^{2} + 326 23163-\,2^{3}\cdot 163 C2C_2 (as 2T1) [22][22] 11
2.2.1320.1 x2330x^{2} - 330 2335112^{3}\cdot 3\cdot 5\cdot 11 C2C_2 (as 2T1) [2,2][2, 2] 5.384474020135.38447402013
2.2.1384.1 x2346x^{2} - 346 231732^{3}\cdot 173 C2C_2 (as 2T1) [6][6] 5.225775577545.22577557754
2.0.1432.1 x2+358x^{2} + 358 23179-\,2^{3}\cdot 179 C2C_2 (as 2T1) [6][6] 11
2.2.1448.1 x2362x^{2} - 362 231812^{3}\cdot 181 C2C_2 (as 2T1) [2][2] 3.638277962233.63827796223
2.0.1496.1 x2+374x^{2} + 374 231117-\,2^{3}\cdot 11\cdot 17 C2C_2 (as 2T1) [2,14][2, 14] 11
2.0.1560.1 x2+390x^{2} + 390 233513-\,2^{3}\cdot 3\cdot 5\cdot 13 C2C_2 (as 2T1) [2,2,4][2, 2, 4] 11
2.2.1576.1 x2394x^{2} - 394 231972^{3}\cdot 197 C2C_2 (as 2T1) [2][2] 20.487601818220.4876018182
2.0.1624.1 x2+406x^{2} + 406 23729-\,2^{3}\cdot 7\cdot 29 C2C_2 (as 2T1) [2,8][2, 8] 11
2.2.1640.1 x2410x^{2} - 410 235412^{3}\cdot 5\cdot 41 C2C_2 (as 2T1) [2,2][2, 2] 5.087558229115.08755822911
2.0.1688.1 x2+422x^{2} + 422 23211-\,2^{3}\cdot 211 C2C_2 (as 2T1) [10][10] 11
2.2.1704.1 x2426x^{2} - 426 233712^{3}\cdot 3\cdot 71 C2C_2 (as 2T1) [2][2] 12.086737155412.0867371554
2.0.1752.1 x2+438x^{2} + 438 23373-\,2^{3}\cdot 3\cdot 73 C2C_2 (as 2T1) [2,4][2, 4] 11
2.2.1768.1 x2442x^{2} - 442 2313172^{3}\cdot 13\cdot 17 C2C_2 (as 2T1) [2,4][2, 4] 3.738236030263.73823603026
2.0.1816.1 x2+454x^{2} + 454 23227-\,2^{3}\cdot 227 C2C_2 (as 2T1) [14][14] 11
2.2.1832.1 x2458x^{2} - 458 232292^{3}\cdot 229 C2C_2 (as 2T1) [2][2] 5.365997850275.36599785027
2.0.1880.1 x2+470x^{2} + 470 23547-\,2^{3}\cdot 5\cdot 47 C2C_2 (as 2T1) [2,10][2, 10] 11
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