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Label Polynomial Discriminant Galois group Class group Regulator
30.0.457...771.1 $x^{30} + 6 x^{28} - x^{27} + 14 x^{26} - x^{25} + 8 x^{24} + 13 x^{23} - 39 x^{22} + 37 x^{21} - 93 x^{20} + 30 x^{19} + 10 x^{18} - 13 x^{17} + 349 x^{16} + 77 x^{15} + 721 x^{14} + 575 x^{13} + 1026 x^{12} + 1233 x^{11} + 1137 x^{10} + 993 x^{9} + 501 x^{8} - 41 x^{7} - 253 x^{6} - 186 x^{5} - 58 x^{4} + 6 x^{3} + 14 x^{2} + 6 x + 1$ $-\,3^{20}\cdot 11^{27}$ $S_3\times C_{15}$ (as 30T15) trivial $27376181.549941503$
30.0.107...171.1 $x^{30} - x^{29} - 4 x^{28} + 2 x^{27} + 14 x^{26} - 18 x^{25} - 22 x^{24} + 80 x^{23} + 2 x^{22} - 292 x^{21} + 107 x^{20} + 966 x^{19} - 524 x^{18} - 1689 x^{17} + 1837 x^{16} + 1003 x^{15} - 6747 x^{14} + 4493 x^{13} + 13850 x^{12} - 15662 x^{11} - 11779 x^{10} + 28372 x^{9} - 4752 x^{8} - 31522 x^{7} + 29972 x^{6} + 5164 x^{5} - 25670 x^{4} + 15150 x^{3} + 3000 x^{2} - 8125 x + 3125$ $-\,11^{27}\cdot 31^{10}$ $S_3\times C_{15}$ (as 30T15) trivial $10842704727.78492$
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