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Results (1-50 of at least 1000)

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Label Polynomial Discriminant Galois group Class group Regulator
2.2.101.1 $x^{2} - x - 25$ $101$ $C_2$ (as 2T1) trivial $2.9982229503$
2.0.404.1 $x^{2} + 101$ $-\,2^{2}\cdot 101$ $C_2$ (as 2T1) $[14]$ $1$
2.2.505.1 $x^{2} - x - 126$ $5\cdot 101$ $C_2$ (as 2T1) $[4]$ $7.38894571564$
2.2.1313.1 $x^{2} - x - 328$ $13\cdot 101$ $C_2$ (as 2T1) $[4]$ $7.11639480293$
2.2.1717.1 $x^{2} - x - 429$ $17\cdot 101$ $C_2$ (as 2T1) $[2]$ $11.54661166$
2.0.1919.1 $x^{2} - x + 480$ $-\,19\cdot 101$ $C_2$ (as 2T1) $[44]$ $1$
2.0.2020.1 $x^{2} + 505$ $-\,2^{2}\cdot 5\cdot 101$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.2121.1 $x^{2} - x - 530$ $3\cdot 7\cdot 101$ $C_2$ (as 2T1) $[2]$ $28.2697168222$
2.0.2323.1 $x^{2} - x + 581$ $-\,23\cdot 101$ $C_2$ (as 2T1) $[8]$ $1$
2.0.2424.1 $x^{2} + 606$ $-\,2^{3}\cdot 3\cdot 101$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.2.2424.1 $x^{2} - 606$ $2^{3}\cdot 3\cdot 101$ $C_2$ (as 2T1) $[2]$ $18.2507816835$
2.0.3131.1 $x^{2} - x + 783$ $-\,31\cdot 101$ $C_2$ (as 2T1) $[20]$ $1$
2.2.3333.1 $x^{2} - x - 833$ $3\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2]$ $8.77431293437$
2.2.3737.1 $x^{2} - x - 934$ $37\cdot 101$ $C_2$ (as 2T1) $[2]$ $12.2723939515$
2.0.4343.1 $x^{2} - x + 1086$ $-\,43\cdot 101$ $C_2$ (as 2T1) $[64]$ $1$
2.0.4747.1 $x^{2} - x + 1187$ $-\,47\cdot 101$ $C_2$ (as 2T1) $[8]$ $1$
2.0.5252.1 $x^{2} + 1313$ $-\,2^{2}\cdot 13\cdot 101$ $C_2$ (as 2T1) $[2, 12]$ $1$
2.0.5656.1 $x^{2} + 1414$ $-\,2^{3}\cdot 7\cdot 101$ $C_2$ (as 2T1) $[2, 14]$ $1$
2.2.5656.1 $x^{2} - 1414$ $2^{3}\cdot 7\cdot 101$ $C_2$ (as 2T1) $[2]$ $33.5307818193$
2.2.6565.1 $x^{2} - x - 1641$ $5\cdot 13\cdot 101$ $C_2$ (as 2T1) $[2, 4]$ $4.39460153563$
2.0.6868.1 $x^{2} + 1717$ $-\,2^{2}\cdot 17\cdot 101$ $C_2$ (as 2T1) $[2, 8]$ $1$
2.0.7171.1 $x^{2} - x + 1793$ $-\,71\cdot 101$ $C_2$ (as 2T1) $[20]$ $1$
2.2.7676.1 $x^{2} - 1919$ $2^{2}\cdot 19\cdot 101$ $C_2$ (as 2T1) $[2]$ $25.7633874523$
2.2.7777.1 $x^{2} - x - 1944$ $7\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2]$ $62.826923892$
2.0.7979.1 $x^{2} - x + 1995$ $-\,79\cdot 101$ $C_2$ (as 2T1) $[44]$ $1$
2.0.8484.1 $x^{2} + 2121$ $-\,2^{2}\cdot 3\cdot 7\cdot 101$ $C_2$ (as 2T1) $[2, 2, 10]$ $1$
2.2.8585.1 $x^{2} - x - 2146$ $5\cdot 17\cdot 101$ $C_2$ (as 2T1) $[2, 2]$ $17.5505180168$
2.0.8787.1 $x^{2} - x + 2197$ $-\,3\cdot 29\cdot 101$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.0.8888.1 $x^{2} + 2222$ $-\,2^{3}\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2, 26]$ $1$
2.2.8888.1 $x^{2} - 2222$ $2^{3}\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2]$ $9.89333619893$
2.2.9292.1 $x^{2} - 2323$ $2^{2}\cdot 23\cdot 101$ $C_2$ (as 2T1) $[2]$ $24.8862229193$
2.0.9595.1 $x^{2} - x + 2399$ $-\,5\cdot 19\cdot 101$ $C_2$ (as 2T1) $[4, 4]$ $1$
2.2.9797.1 $x^{2} - x - 2449$ $97\cdot 101$ $C_2$ (as 2T1) $[4]$ $4.59501780411$
2.2.10605.1 $x^{2} - x - 2651$ $3\cdot 5\cdot 7\cdot 101$ $C_2$ (as 2T1) $[2, 4]$ $4.63463471531$
2.0.10807.1 $x^{2} - x + 2702$ $-\,101\cdot 107$ $C_2$ (as 2T1) $[48]$ $1$
2.0.11615.1 $x^{2} - x + 2904$ $-\,5\cdot 23\cdot 101$ $C_2$ (as 2T1) $[2, 48]$ $1$
2.0.12120.1 $x^{2} + 3030$ $-\,2^{3}\cdot 3\cdot 5\cdot 101$ $C_2$ (as 2T1) $[2, 2, 12]$ $1$
2.2.12120.1 $x^{2} - 3030$ $2^{3}\cdot 3\cdot 5\cdot 101$ $C_2$ (as 2T1) $[2, 4]$ $7.79234875364$
2.0.12423.1 $x^{2} - x + 3106$ $-\,3\cdot 41\cdot 101$ $C_2$ (as 2T1) $[2, 30]$ $1$
2.2.12524.1 $x^{2} - 3131$ $2^{2}\cdot 31\cdot 101$ $C_2$ (as 2T1) $[2]$ $25.8631338766$
2.0.13231.1 $x^{2} - x + 3308$ $-\,101\cdot 131$ $C_2$ (as 2T1) $[48]$ $1$
2.0.13332.1 $x^{2} + 3333$ $-\,2^{2}\cdot 3\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2, 2, 8]$ $1$
2.2.13837.1 $x^{2} - x - 3459$ $101\cdot 137$ $C_2$ (as 2T1) $[2]$ $19.6490749602$
2.0.14948.1 $x^{2} + 3737$ $-\,2^{2}\cdot 37\cdot 101$ $C_2$ (as 2T1) $[2, 32]$ $1$
2.0.15655.1 $x^{2} - x + 3914$ $-\,5\cdot 31\cdot 101$ $C_2$ (as 2T1) $[4, 24]$ $1$
2.2.15857.1 $x^{2} - x - 3964$ $101\cdot 157$ $C_2$ (as 2T1) $[4]$ $26.9065394054$
2.0.16059.1 $x^{2} - x + 4015$ $-\,3\cdot 53\cdot 101$ $C_2$ (as 2T1) $[2, 18]$ $1$
2.2.16665.1 $x^{2} - x - 4166$ $3\cdot 5\cdot 11\cdot 101$ $C_2$ (as 2T1) $[2, 2]$ $29.6113807806$
2.2.17372.1 $x^{2} - 4343$ $2^{2}\cdot 43\cdot 101$ $C_2$ (as 2T1) $[2]$ $23.5238884915$
2.2.17877.1 $x^{2} - x - 4469$ $3\cdot 59\cdot 101$ $C_2$ (as 2T1) $[2]$ $14.484069408$
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