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Label Polynomial Discriminant Galois group Class group Regulator
2.2.41.1 $x^{2} - x - 10$ $41$ $C_2$ (as 2T1) trivial $4.15912713463$
2.0.164.1 $x^{2} + 41$ $-\,2^{2}\cdot 41$ $C_2$ (as 2T1) $[8]$ $1$
2.2.205.1 $x^{2} - x - 51$ $5\cdot 41$ $C_2$ (as 2T1) $[2]$ $3.76065884353$
2.0.328.1 $x^{2} + 82$ $-\,2^{3}\cdot 41$ $C_2$ (as 2T1) $[4]$ $1$
2.2.328.1 $x^{2} - 82$ $2^{3}\cdot 41$ $C_2$ (as 2T1) $[4]$ $2.89344398589$
2.0.820.1 $x^{2} + 205$ $-\,2^{2}\cdot 5\cdot 41$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.861.1 $x^{2} - x - 215$ $3\cdot 7\cdot 41$ $C_2$ (as 2T1) $[2]$ $6.93439626182$
2.0.943.1 $x^{2} - x + 236$ $-\,23\cdot 41$ $C_2$ (as 2T1) $[16]$ $1$
2.0.1271.1 $x^{2} - x + 318$ $-\,31\cdot 41$ $C_2$ (as 2T1) $[40]$ $1$
2.2.1353.1 $x^{2} - x - 338$ $3\cdot 11\cdot 41$ $C_2$ (as 2T1) $[2]$ $18.2694492359$
2.2.1517.1 $x^{2} - x - 379$ $37\cdot 41$ $C_2$ (as 2T1) $[2]$ $3.6629035346$
2.0.1599.1 $x^{2} - x + 400$ $-\,3\cdot 13\cdot 41$ $C_2$ (as 2T1) $[2, 18]$ $1$
2.0.1640.1 $x^{2} + 410$ $-\,2^{3}\cdot 5\cdot 41$ $C_2$ (as 2T1) $[2, 8]$ $1$
2.2.1640.1 $x^{2} - 410$ $2^{3}\cdot 5\cdot 41$ $C_2$ (as 2T1) $[2, 2]$ $5.08755822911$
2.0.1763.1 $x^{2} - x + 441$ $-\,41\cdot 43$ $C_2$ (as 2T1) $[12]$ $1$
2.0.2091.1 $x^{2} - x + 523$ $-\,3\cdot 17\cdot 41$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.2.2337.1 $x^{2} - x - 584$ $3\cdot 19\cdot 41$ $C_2$ (as 2T1) $[2]$ $21.0198154855$
2.0.2419.1 $x^{2} - x + 605$ $-\,41\cdot 59$ $C_2$ (as 2T1) $[8]$ $1$
2.2.2501.1 $x^{2} - x - 625$ $41\cdot 61$ $C_2$ (as 2T1) $[4]$ $4.60527017099$
2.2.2993.1 $x^{2} - x - 748$ $41\cdot 73$ $C_2$ (as 2T1) $[6]$ $7.87321690985$
2.2.3157.1 $x^{2} - x - 789$ $7\cdot 11\cdot 41$ $C_2$ (as 2T1) $[2]$ $10.9354435232$
2.0.3403.1 $x^{2} - x + 851$ $-\,41\cdot 83$ $C_2$ (as 2T1) $[8]$ $1$
2.0.3444.1 $x^{2} + 861$ $-\,2^{2}\cdot 3\cdot 7\cdot 41$ $C_2$ (as 2T1) $[2, 2, 6]$ $1$
2.0.3567.1 $x^{2} - x + 892$ $-\,3\cdot 29\cdot 41$ $C_2$ (as 2T1) $[2, 10]$ $1$
2.0.3731.1 $x^{2} - x + 933$ $-\,7\cdot 13\cdot 41$ $C_2$ (as 2T1) $[2, 14]$ $1$
2.2.3772.1 $x^{2} - 943$ $2^{2}\cdot 23\cdot 41$ $C_2$ (as 2T1) $[4]$ $7.29573461249$
2.0.4223.1 $x^{2} - x + 1056$ $-\,41\cdot 103$ $C_2$ (as 2T1) $[44]$ $1$
2.2.4305.1 $x^{2} - x - 1076$ $3\cdot 5\cdot 7\cdot 41$ $C_2$ (as 2T1) $[2, 4]$ $9.25894003274$
2.0.4387.1 $x^{2} - x + 1097$ $-\,41\cdot 107$ $C_2$ (as 2T1) $[8]$ $1$
2.2.4633.1 $x^{2} - x - 1158$ $41\cdot 113$ $C_2$ (as 2T1) $[2]$ $36.1658309671$
2.0.4715.1 $x^{2} - x + 1179$ $-\,5\cdot 23\cdot 41$ $C_2$ (as 2T1) $[2, 12]$ $1$
2.0.4879.1 $x^{2} - x + 1220$ $-\,7\cdot 17\cdot 41$ $C_2$ (as 2T1) $[2, 26]$ $1$
2.2.5084.1 $x^{2} - 1271$ $2^{2}\cdot 31\cdot 41$ $C_2$ (as 2T1) $[4]$ $11.0913004864$
2.0.5207.1 $x^{2} - x + 1302$ $-\,41\cdot 127$ $C_2$ (as 2T1) $[56]$ $1$
2.0.5371.1 $x^{2} - x + 1343$ $-\,41\cdot 131$ $C_2$ (as 2T1) $[12]$ $1$
2.0.5412.1 $x^{2} + 1353$ $-\,2^{2}\cdot 3\cdot 11\cdot 41$ $C_2$ (as 2T1) $[2, 2, 4]$ $1$
2.2.5453.1 $x^{2} - x - 1363$ $7\cdot 19\cdot 41$ $C_2$ (as 2T1) $[2]$ $8.10862317779$
2.0.5699.1 $x^{2} - x + 1425$ $-\,41\cdot 139$ $C_2$ (as 2T1) $[24]$ $1$
2.2.5781.1 $x^{2} - x - 1445$ $3\cdot 41\cdot 47$ $C_2$ (as 2T1) $[2]$ $15.6713439092$
2.0.5863.1 $x^{2} - x + 1466$ $-\,11\cdot 13\cdot 41$ $C_2$ (as 2T1) $[2, 14]$ $1$
2.0.6068.1 $x^{2} + 1517$ $-\,2^{2}\cdot 37\cdot 41$ $C_2$ (as 2T1) $[2, 24]$ $1$
2.0.6355.1 $x^{2} - x + 1589$ $-\,5\cdot 31\cdot 41$ $C_2$ (as 2T1) $[4, 4]$ $1$
2.2.6396.1 $x^{2} - 1599$ $2^{2}\cdot 3\cdot 13\cdot 41$ $C_2$ (as 2T1) $[2, 6]$ $4.38187034804$
2.0.6519.1 $x^{2} - x + 1630$ $-\,3\cdot 41\cdot 53$ $C_2$ (as 2T1) $[2, 34]$ $1$
2.0.6683.1 $x^{2} - x + 1671$ $-\,41\cdot 163$ $C_2$ (as 2T1) $[32]$ $1$
2.2.6765.1 $x^{2} - x - 1691$ $3\cdot 5\cdot 11\cdot 41$ $C_2$ (as 2T1) $[2, 2]$ $6.48920262166$
2.0.6888.1 $x^{2} + 1722$ $-\,2^{3}\cdot 3\cdot 7\cdot 41$ $C_2$ (as 2T1) $[2, 2, 6]$ $1$
2.2.6888.1 $x^{2} - 1722$ $2^{3}\cdot 3\cdot 7\cdot 41$ $C_2$ (as 2T1) $[2, 2]$ $5.11195149664$
2.2.7052.1 $x^{2} - 1763$ $2^{2}\cdot 41\cdot 43$ $C_2$ (as 2T1) $[4]$ $4.43067504535$
2.2.7093.1 $x^{2} - x - 1773$ $41\cdot 173$ $C_2$ (as 2T1) $[4]$ $12.0368311703$
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