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Label Polynomial Discriminant Galois group Class group Regulator
2.0.24.1 x2 + 6 $-\,2^{3}\cdot 3$ $C_2$ (as 2T1) $[2]$ $1$
2.2.40.1 x2 - 10 $2^{3}\cdot 5$ $C_2$ (as 2T1) $[2]$ $1.81844645923$
2.0.88.1 x2 + 22 $-\,2^{3}\cdot 11$ $C_2$ (as 2T1) $[2]$ $1$
2.2.104.1 x2 - 26 $2^{3}\cdot 13$ $C_2$ (as 2T1) $[2]$ $2.31243834127$
2.0.152.1 x2 + 38 $-\,2^{3}\cdot 19$ $C_2$ (as 2T1) $[6]$ $1$
2.2.168.1 x2 - 42 $2^{3}\cdot 3\cdot 7$ $C_2$ (as 2T1) $[2]$ $3.2566139548$
2.2.232.1 x2 - 58 $2^{3}\cdot 29$ $C_2$ (as 2T1) $[2]$ $5.28829253732$
2.0.280.1 x2 + 70 $-\,2^{3}\cdot 5\cdot 7$ $C_2$ (as 2T1) $[2, 2]$ $1$
2.2.296.1 x2 - 74 $2^{3}\cdot 37$ $C_2$ (as 2T1) $[2]$ $4.45448247706$
2.0.344.1 x2 + 86 $-\,2^{3}\cdot 43$ $C_2$ (as 2T1) $[10]$ $1$
2.0.408.1 x2 + 102 $-\,2^{3}\cdot 3\cdot 17$ $C_2$ (as 2T1) $[2, 2]$ $1$
2.2.424.1 x2 - 106 $2^{3}\cdot 53$ $C_2$ (as 2T1) $[2]$ $8.98844605565$
2.0.472.1 x2 + 118 $-\,2^{3}\cdot 59$ $C_2$ (as 2T1) $[6]$ $1$
2.2.488.1 x2 - 122 $2^{3}\cdot 61$ $C_2$ (as 2T1) $[2]$ $3.09310219505$
2.0.536.1 x2 + 134 $-\,2^{3}\cdot 67$ $C_2$ (as 2T1) $[14]$ $1$
2.2.552.1 x2 - 138 $2^{3}\cdot 3\cdot 23$ $C_2$ (as 2T1) $[2]$ $4.54318158967$
2.2.616.1 x2 - 154 $2^{3}\cdot 7\cdot 11$ $C_2$ (as 2T1) $[2]$ $10.6593747624$
2.0.664.1 x2 + 166 $-\,2^{3}\cdot 83$ $C_2$ (as 2T1) $[10]$ $1$
2.2.680.1 x2 - 170 $2^{3}\cdot 5\cdot 17$ $C_2$ (as 2T1) $[2, 2]$ $3.25957255626$
2.0.728.1 x2 + 182 $-\,2^{3}\cdot 7\cdot 13$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.2.744.1 x2 - 186 $2^{3}\cdot 3\cdot 31$ $C_2$ (as 2T1) $[2]$ $9.61593880009$
2.2.808.1 x2 - 202 $2^{3}\cdot 101$ $C_2$ (as 2T1) $[2]$ $8.74544370544$
2.0.856.1 x2 + 214 $-\,2^{3}\cdot 107$ $C_2$ (as 2T1) $[6]$ $1$
2.2.872.1 x2 - 218 $2^{3}\cdot 109$ $C_2$ (as 2T1) $[2]$ $6.21860408786$
2.0.920.1 x2 + 230 $-\,2^{3}\cdot 5\cdot 23$ $C_2$ (as 2T1) $[2, 10]$ $1$
2.0.984.1 x2 + 246 $-\,2^{3}\cdot 3\cdot 41$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.0.1048.1 x2 + 262 $-\,2^{3}\cdot 131$ $C_2$ (as 2T1) $[6]$ $1$
2.2.1064.1 x2 - 266 $2^{3}\cdot 7\cdot 19$ $C_2$ (as 2T1) $[2]$ $7.22256548603$
2.0.1112.1 x2 + 278 $-\,2^{3}\cdot 139$ $C_2$ (as 2T1) $[14]$ $1$
2.2.1128.1 x2 - 282 $2^{3}\cdot 3\cdot 47$ $C_2$ (as 2T1) $[2]$ $8.45574318387$
2.2.1192.1 x2 - 298 $2^{3}\cdot 149$ $C_2$ (as 2T1) $[2]$ $13.6159785473$
2.0.1240.1 x2 + 310 $-\,2^{3}\cdot 5\cdot 31$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.1256.1 x2 - 314 $2^{3}\cdot 157$ $C_2$ (as 2T1) $[2]$ $6.78671822449$
2.0.1304.1 x2 + 326 $-\,2^{3}\cdot 163$ $C_2$ (as 2T1) $[22]$ $1$
2.2.1320.1 x2 - 330 $2^{3}\cdot 3\cdot 5\cdot 11$ $C_2$ (as 2T1) $[2, 2]$ $5.38447402013$
2.2.1384.1 x2 - 346 $2^{3}\cdot 173$ $C_2$ (as 2T1) $[6]$ $5.22577557754$
2.0.1432.1 x2 + 358 $-\,2^{3}\cdot 179$ $C_2$ (as 2T1) $[6]$ $1$
2.2.1448.1 x2 - 362 $2^{3}\cdot 181$ $C_2$ (as 2T1) $[2]$ $3.63827796223$
2.0.1496.1 x2 + 374 $-\,2^{3}\cdot 11\cdot 17$ $C_2$ (as 2T1) $[2, 14]$ $1$
2.0.1560.1 x2 + 390 $-\,2^{3}\cdot 3\cdot 5\cdot 13$ $C_2$ (as 2T1) $[2, 2, 4]$ $1$
2.2.1576.1 x2 - 394 $2^{3}\cdot 197$ $C_2$ (as 2T1) $[2]$ $20.4876018182$
2.0.1624.1 x2 + 406 $-\,2^{3}\cdot 7\cdot 29$ $C_2$ (as 2T1) $[2, 8]$ $1$
2.2.1640.1 x2 - 410 $2^{3}\cdot 5\cdot 41$ $C_2$ (as 2T1) $[2, 2]$ $5.08755822911$
2.0.1688.1 x2 + 422 $-\,2^{3}\cdot 211$ $C_2$ (as 2T1) $[10]$ $1$
2.2.1704.1 x2 - 426 $2^{3}\cdot 3\cdot 71$ $C_2$ (as 2T1) $[2]$ $12.0867371554$
2.0.1752.1 x2 + 438 $-\,2^{3}\cdot 3\cdot 73$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.1768.1 x2 - 442 $2^{3}\cdot 13\cdot 17$ $C_2$ (as 2T1) $[2, 4]$ $3.73823603026$
2.0.1816.1 x2 + 454 $-\,2^{3}\cdot 227$ $C_2$ (as 2T1) $[14]$ $1$
2.2.1832.1 x2 - 458 $2^{3}\cdot 229$ $C_2$ (as 2T1) $[2]$ $5.36599785027$
2.0.1880.1 x2 + 470 $-\,2^{3}\cdot 5\cdot 47$ $C_2$ (as 2T1) $[2, 10]$ $1$
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