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Results (1-50 of at least 1000)

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Label Polynomial Discriminant Galois group Class group Regulator
2.0.8.1 $x^{2} + 2$ $-\,2^{3}$ $C_2$ (as 2T1) trivial $1$
2.2.56.1 $x^{2} - 14$ $2^{3}\cdot 7$ $C_2$ (as 2T1) trivial $3.40008441411$
2.2.120.1 $x^{2} - 30$ $2^{3}\cdot 3\cdot 5$ $C_2$ (as 2T1) $[2]$ $3.08896990484$
2.0.136.1 $x^{2} + 34$ $-\,2^{3}\cdot 17$ $C_2$ (as 2T1) $[4]$ $1$
2.2.184.1 $x^{2} - 46$ $2^{3}\cdot 23$ $C_2$ (as 2T1) trivial $10.7928181024$
2.2.248.1 $x^{2} - 62$ $2^{3}\cdot 31$ $C_2$ (as 2T1) trivial $4.83621891284$
2.0.264.1 $x^{2} + 66$ $-\,2^{3}\cdot 3\cdot 11$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.312.1 $x^{2} - 78$ $2^{3}\cdot 3\cdot 13$ $C_2$ (as 2T1) $[2]$ $4.66335008258$
2.0.328.1 $x^{2} + 82$ $-\,2^{3}\cdot 41$ $C_2$ (as 2T1) $[4]$ $1$
2.2.376.1 $x^{2} - 94$ $2^{3}\cdot 47$ $C_2$ (as 2T1) trivial $15.271002103$
2.2.440.1 $x^{2} - 110$ $2^{3}\cdot 5\cdot 11$ $C_2$ (as 2T1) $[2]$ $3.7371022422$
2.0.456.1 $x^{2} + 114$ $-\,2^{3}\cdot 3\cdot 19$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.0.520.1 $x^{2} + 130$ $-\,2^{3}\cdot 5\cdot 13$ $C_2$ (as 2T1) $[2, 2]$ $1$
2.2.568.1 $x^{2} - 142$ $2^{3}\cdot 71$ $C_2$ (as 2T1) $[3]$ $5.65597958506$
2.0.584.1 $x^{2} + 146$ $-\,2^{3}\cdot 73$ $C_2$ (as 2T1) $[16]$ $1$
2.2.632.1 $x^{2} - 158$ $2^{3}\cdot 79$ $C_2$ (as 2T1) trivial $9.64769166478$
2.2.696.1 $x^{2} - 174$ $2^{3}\cdot 3\cdot 29$ $C_2$ (as 2T1) $[2]$ $7.9731553147$
2.0.712.1 $x^{2} + 178$ $-\,2^{3}\cdot 89$ $C_2$ (as 2T1) $[8]$ $1$
2.2.760.1 $x^{2} - 190$ $2^{3}\cdot 5\cdot 19$ $C_2$ (as 2T1) $[2]$ $11.5525499427$
2.0.776.1 $x^{2} + 194$ $-\,2^{3}\cdot 97$ $C_2$ (as 2T1) $[20]$ $1$
2.2.824.1 $x^{2} - 206$ $2^{3}\cdot 103$ $C_2$ (as 2T1) trivial $11.6874668344$
2.0.840.1 $x^{2} + 210$ $-\,2^{3}\cdot 3\cdot 5\cdot 7$ $C_2$ (as 2T1) $[2, 2, 2]$ $1$
2.2.888.1 $x^{2} - 222$ $2^{3}\cdot 3\cdot 37$ $C_2$ (as 2T1) $[2]$ $5.69708222556$
2.0.904.1 $x^{2} + 226$ $-\,2^{3}\cdot 113$ $C_2$ (as 2T1) $[8]$ $1$
2.2.952.1 $x^{2} - 238$ $2^{3}\cdot 7\cdot 17$ $C_2$ (as 2T1) $[2]$ $10.0573238954$
2.2.1016.1 $x^{2} - 254$ $2^{3}\cdot 127$ $C_2$ (as 2T1) $[3]$ $6.23440688102$
2.0.1032.1 $x^{2} + 258$ $-\,2^{3}\cdot 3\cdot 43$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.0.1096.1 $x^{2} + 274$ $-\,2^{3}\cdot 137$ $C_2$ (as 2T1) $[12]$ $1$
2.2.1144.1 $x^{2} - 286$ $2^{3}\cdot 11\cdot 13$ $C_2$ (as 2T1) $[2]$ $13.932110672$
2.0.1160.1 $x^{2} + 290$ $-\,2^{3}\cdot 5\cdot 29$ $C_2$ (as 2T1) $[2, 10]$ $1$
2.2.1208.1 $x^{2} - 302$ $2^{3}\cdot 151$ $C_2$ (as 2T1) trivial $15.961821418$
2.2.1272.1 $x^{2} - 318$ $2^{3}\cdot 3\cdot 53$ $C_2$ (as 2T1) $[2]$ $5.36595417834$
2.0.1288.1 $x^{2} + 322$ $-\,2^{3}\cdot 7\cdot 23$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.1336.1 $x^{2} - 334$ $2^{3}\cdot 167$ $C_2$ (as 2T1) trivial $32.4799900381$
2.0.1416.1 $x^{2} + 354$ $-\,2^{3}\cdot 3\cdot 59$ $C_2$ (as 2T1) $[2, 8]$ $1$
2.2.1464.1 $x^{2} - 366$ $2^{3}\cdot 3\cdot 61$ $C_2$ (as 2T1) $[2]$ $14.4120642356$
2.0.1480.1 $x^{2} + 370$ $-\,2^{3}\cdot 5\cdot 37$ $C_2$ (as 2T1) $[2, 6]$ $1$
2.2.1528.1 $x^{2} - 382$ $2^{3}\cdot 191$ $C_2$ (as 2T1) trivial $26.5223490368$
2.0.1544.1 $x^{2} + 386$ $-\,2^{3}\cdot 193$ $C_2$ (as 2T1) $[20]$ $1$
2.2.1592.1 $x^{2} - 398$ $2^{3}\cdot 199$ $C_2$ (as 2T1) trivial $6.6821070271$
2.0.1608.1 $x^{2} + 402$ $-\,2^{3}\cdot 3\cdot 67$ $C_2$ (as 2T1) $[2, 8]$ $1$
2.0.1672.1 $x^{2} + 418$ $-\,2^{3}\cdot 11\cdot 19$ $C_2$ (as 2T1) $[2, 4]$ $1$
2.2.1720.1 $x^{2} - 430$ $2^{3}\cdot 5\cdot 43$ $C_2$ (as 2T1) $[2]$ $15.5602661167$
2.0.1736.1 $x^{2} + 434$ $-\,2^{3}\cdot 7\cdot 31$ $C_2$ (as 2T1) $[2, 12]$ $1$
2.2.1784.1 $x^{2} - 446$ $2^{3}\cdot 223$ $C_2$ (as 2T1) trivial $19.2106461939$
2.2.1848.1 $x^{2} - 462$ $2^{3}\cdot 3\cdot 7\cdot 11$ $C_2$ (as 2T1) $[2, 2]$ $4.4542120606$
2.0.1864.1 $x^{2} + 466$ $-\,2^{3}\cdot 233$ $C_2$ (as 2T1) $[8]$ $1$
2.2.1912.1 $x^{2} - 478$ $2^{3}\cdot 239$ $C_2$ (as 2T1) trivial $35.7126937729$
2.0.1928.1 $x^{2} + 482$ $-\,2^{3}\cdot 241$ $C_2$ (as 2T1) $[20]$ $1$
2.2.1976.1 $x^{2} - 494$ $2^{3}\cdot 13\cdot 19$ $C_2$ (as 2T1) $[2]$ $11.8918412378$
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