Learn more

Refine search


Results (1-50 of 1083 matches)

Next   displayed columns for results
Label Polynomial Discriminant Galois group Class group Regulator
20.0.159...669.1 $x^{20} - 6 x^{19} + 11 x^{18} - 13 x^{16} - 19 x^{15} + 50 x^{14} + 8 x^{13} - 42 x^{12} - 38 x^{11} + 42 x^{10} + 31 x^{9} + 17 x^{8} - 59 x^{7} + 6 x^{6} + 2 x^{5} - x^{4} + 15 x^{3} - 2 x^{2} - 3 x + 1$ $3^{10}\cdot 1609^{4}\cdot 4021$ $C_2^8.(D_4\times S_5)$ (as 20T887) trivial $427.42684139$
20.0.302...896.1 $x^{20} + x^{18} - 4 x^{17} + 2 x^{16} - 4 x^{15} + 7 x^{14} - 6 x^{13} + 8 x^{12} - 6 x^{11} + 7 x^{10} - 6 x^{9} + 4 x^{8} - 2 x^{7} - 2 x^{5} - x^{4} + x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 220873^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $1171.34610492$
20.0.330...241.1 $x^{20} - 2 x^{19} + 3 x^{18} - 6 x^{17} + 8 x^{16} - 9 x^{15} + 11 x^{14} - 10 x^{13} + 6 x^{12} - 5 x^{11} + x^{10} + 4 x^{9} - 4 x^{8} + 5 x^{7} - 5 x^{6} + 3 x^{5} - x^{4} + x^{2} - x + 1$ $3^{10}\cdot 236438047^{2}$ $C_2\times S_{10}$ (as 20T1021) trivial $622.109043514$
20.0.357...081.1 $x^{20} - 3 x^{19} + 2 x^{18} + 3 x^{17} - 2 x^{16} - 9 x^{15} + 18 x^{14} - 13 x^{13} - x^{12} + 6 x^{11} + 10 x^{10} - 26 x^{9} + 20 x^{8} - 6 x^{7} + x^{6} + 5 x^{5} - 10 x^{4} + 6 x^{3} - 2 x + 1$ $3^{10}\cdot 7^{10}\cdot 11^{8}$ $C_5\times D_{10}$ (as 20T24) trivial $635.552521857$
20.0.393...825.1 $x^{20} - 5 x^{19} + 11 x^{18} - 9 x^{17} - 9 x^{16} + 34 x^{15} - 42 x^{14} + 21 x^{13} + 18 x^{12} - 46 x^{11} + 42 x^{10} - 16 x^{9} - 13 x^{8} + 25 x^{7} - 12 x^{6} - 4 x^{5} + 22 x^{4} - 21 x^{3} + 15 x^{2} - 6 x + 1$ $3^{10}\cdot 5^{2}\cdot 7\cdot 43^{2}\cdot 151\cdot 36943^{2}$ $C_2^{10}.S_5\wr C_2$ (as 20T1045) trivial $734.197779319$
20.0.609...061.1 $x^{20} - 3 x^{19} - x^{18} + 15 x^{17} - 17 x^{16} - 16 x^{15} + 56 x^{14} - 48 x^{13} - 12 x^{12} + 77 x^{11} - 107 x^{10} + 87 x^{9} - 8 x^{8} - 109 x^{7} + 201 x^{6} - 214 x^{5} + 158 x^{4} - 84 x^{3} + 32 x^{2} - 8 x + 1$ $3^{10}\cdot 73^{2}\cdot 13921^{2}\cdot 99901$ $C_2^{10}.S_5\wr C_2$ (as 20T1045) trivial $870.501962188$
20.0.129...337.1 $x^{20} - 5 x^{19} + 6 x^{18} + 11 x^{17} - 38 x^{16} + 35 x^{15} + 11 x^{14} - 60 x^{13} + 79 x^{12} - 69 x^{11} + 39 x^{10} + 5 x^{9} - 49 x^{8} + 68 x^{7} - 41 x^{6} - 7 x^{5} + 32 x^{4} - 27 x^{3} + 14 x^{2} - 5 x + 1$ $3^{10}\cdot 31^{8}\cdot 256393$ $C_2^{10}.(C_5\times D_5)$ (as 20T647) trivial $1277.33889125$
20.0.465...625.1 $x^{20} - x^{19} + 2 x^{18} + x^{17} + 2 x^{16} + 2 x^{15} + 7 x^{14} + x^{13} + 14 x^{12} - 2 x^{11} + 23 x^{10} - 6 x^{9} + 22 x^{8} - 4 x^{7} + 21 x^{6} - 7 x^{5} + 13 x^{4} - 12 x^{3} + 3 x^{2} - 2 x + 1$ $3^{10}\cdot 5^{10}\cdot 13^{4}\cdot 41^{4}$ $C_2^2\times S_5$ (as 20T117) trivial $2424.23048073$
20.0.492...024.1 $x^{20} + 2 x^{18} + x^{16} - 4 x^{14} - 8 x^{12} - 5 x^{10} + 6 x^{8} + 14 x^{6} + 12 x^{4} + 5 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 11^{4}\cdot 7369^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $5086.93249334$
20.0.492...024.4 $x^{20} + 5 x^{18} + 14 x^{16} + 25 x^{14} + 34 x^{12} + 38 x^{10} + 38 x^{8} + 31 x^{6} + 18 x^{4} + 6 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 11^{4}\cdot 7369^{2}$ $C_2^8.S_5^2:C_2^2$ (as 20T1040) trivial $2624.48747318$
20.0.492...024.5 $x^{20} + 5 x^{18} + 14 x^{16} + 27 x^{14} + 41 x^{12} + 47 x^{10} + 43 x^{8} + 30 x^{6} + 15 x^{4} + 5 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 11^{4}\cdot 7369^{2}$ $C_2^8.S_5^2:C_2^2$ (as 20T1040) trivial $2463.47198002$
20.0.494...625.1 $x^{20} - x^{19} + 2 x^{18} - 5 x^{17} + 5 x^{16} - 8 x^{15} + 11 x^{14} - 10 x^{13} + 9 x^{12} - 15 x^{11} + 6 x^{10} - 6 x^{9} + 8 x^{8} + 4 x^{7} + 3 x^{6} + 9 x^{5} + 5 x^{4} + 4 x^{3} + x^{2} + x + 1$ $3^{10}\cdot 5^{10}\cdot 199^{2}\cdot 1471^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $2740.01327388$
20.0.518...368.1 $x^{20} - 6 x^{19} + 20 x^{18} - 48 x^{17} + 89 x^{16} - 134 x^{15} + 175 x^{14} - 207 x^{13} + 237 x^{12} - 278 x^{11} + 331 x^{10} - 386 x^{9} + 426 x^{8} - 419 x^{7} + 372 x^{6} - 281 x^{5} + 181 x^{4} - 95 x^{3} + 37 x^{2} - 9 x + 1$ $2^{12}\cdot 3^{10}\cdot 13^{7}\cdot 43^{4}$ $A_5^2:(C_2\times D_4)$ (as 20T658) trivial $3440.36919796$
20.0.528...784.3 $x^{20} - 6 x^{18} + 19 x^{16} - 41 x^{14} + 66 x^{12} - 80 x^{10} + 74 x^{8} - 49 x^{6} + 23 x^{4} - 7 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 31^{8}$ $C_2^8.(C_5\times D_{10})$ (as 20T538) trivial $2812.91246826$
20.0.528...784.4 $x^{20} + 4 x^{18} + 10 x^{16} + 15 x^{14} + 17 x^{12} + 15 x^{10} + 13 x^{8} + 12 x^{6} + 10 x^{4} + 5 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 31^{8}$ $C_2^8.(C_5\times D_{10})$ (as 20T538) trivial $2471.2827235$
20.0.574...153.1 $x^{20} - 4 x^{17} + 6 x^{14} - 4 x^{11} + 2 x^{10} + x^{8} - 4 x^{7} - 3 x^{5} + 2 x^{4} + 3 x^{2} + 1$ $3^{10}\cdot 7\cdot 13^{5}\cdot 1723\cdot 217211089$ $A_5^4.D_4^2.C_2$ (as 20T1103) trivial $3377.50034261$
20.0.671...917.1 $x^{20} - 10 x^{19} + 54 x^{18} - 201 x^{17} + 570 x^{16} - 1296 x^{15} + 2439 x^{14} - 3879 x^{13} + 5293 x^{12} - 6265 x^{11} + 6486 x^{10} - 5904 x^{9} + 4736 x^{8} - 3341 x^{7} + 2060 x^{6} - 1097 x^{5} + 496 x^{4} - 185 x^{3} + 53 x^{2} - 10 x + 1$ $3^{10}\cdot 1777^{4}\cdot 114013$ $C_2^8.(D_4\times S_5)$ (as 20T887) trivial $2908.2079646$
20.0.722...989.1 $x^{20} - 7 x^{19} + 26 x^{18} - 73 x^{17} + 170 x^{16} - 346 x^{15} + 622 x^{14} - 944 x^{13} + 1183 x^{12} - 1208 x^{11} + 995 x^{10} - 691 x^{9} + 396 x^{8} - 166 x^{7} + 19 x^{6} + 42 x^{5} + 19 x^{4} - 19 x^{3} - 2 x^{2} + x + 1$ $3^{10}\cdot 37^{2}\cdot 109^{5}\cdot 241^{2}$ $S_5^2:D_4$ (as 20T781) trivial $3087.8504129$
20.0.752...625.1 $x^{20} - 3 x^{19} + 4 x^{18} - 5 x^{17} + 8 x^{16} - 11 x^{15} + 13 x^{14} - 16 x^{13} + 22 x^{12} - 22 x^{11} + 15 x^{10} - 20 x^{9} + 27 x^{8} - 17 x^{7} + 12 x^{6} - 14 x^{5} + 8 x^{4} - 4 x^{3} + 4 x^{2} - 2 x + 1$ $3^{10}\cdot 5^{10}\cdot 601^{4}$ $D_5^2:C_2^2$ (as 20T100) trivial $3129.89439802$
20.0.915...464.1 $x^{20} - 4 x^{19} + 5 x^{18} - 11 x^{16} + 19 x^{15} + x^{14} - 48 x^{13} + 104 x^{12} - 145 x^{11} + 158 x^{10} - 167 x^{9} + 182 x^{8} - 189 x^{7} + 175 x^{6} - 133 x^{5} + 82 x^{4} - 42 x^{3} + 17 x^{2} - 5 x + 1$ $2^{8}\cdot 3^{10}\cdot 8821^{4}$ $C_2^8.D_5^2:C_2^2$ (as 20T760) trivial $4222.32085816$
20.0.967...824.1 $x^{20} - 2 x^{18} + 4 x^{12} + 8 x^{10} - 14 x^{8} - 8 x^{6} + 15 x^{4} + 8 x^{2} + 1$ $2^{24}\cdot 3^{10}\cdot 13^{4}\cdot 43^{4}$ $C_2^8.A_5^2:C_2^3$ (as 20T1028) trivial $5919.94430523$
20.0.116...641.1 $x^{20} - 3 x^{19} + 3 x^{18} - 4 x^{17} + 9 x^{16} - 10 x^{15} + x^{14} + 10 x^{13} - 14 x^{12} + 8 x^{11} + 16 x^{10} - 34 x^{9} + 36 x^{8} - 29 x^{7} + 24 x^{6} - 12 x^{5} + 8 x^{4} - 6 x^{3} + 3 x^{2} - x + 1$ $3^{10}\cdot 7^{10}\cdot 17^{8}$ $C_2\times D_{10}$ (as 20T8) trivial $4706.41314047$
20.0.139...824.1 $x^{20} - 2 x^{18} + 5 x^{16} - x^{14} - x^{12} + 7 x^{10} - 2 x^{6} + 4 x^{4} + 4 x^{2} + 1$ $2^{12}\cdot 3^{10}\cdot 4903^{4}$ $C_2^8.A_5^2:C_2^2$ (as 20T1008) trivial $4480.37888591$
20.0.345...064.1 $x^{20} - 2 x^{18} - 2 x^{15} - 6 x^{14} + 8 x^{13} + 14 x^{12} - 4 x^{11} - x^{10} - 6 x^{9} - x^{8} - 8 x^{7} + 4 x^{6} + 2 x^{5} - x^{4} + 4 x^{2} - 2 x + 1$ $2^{20}\cdot 3^{10}\cdot 29^{4}\cdot 53^{4}$ $D_5^2:C_2^2$ (as 20T100) trivial $17343.1636986$
20.0.522...677.1 $x^{20} - 2 x^{19} + 2 x^{18} - x^{17} - 2 x^{15} - 9 x^{14} + 3 x^{12} + x^{11} + 22 x^{9} + 45 x^{8} + 41 x^{7} + 29 x^{6} + 18 x^{5} + 7 x^{4} - 2 x^{3} - 3 x^{2} + 1$ $3^{10}\cdot 13^{5}\cdot 47^{8}$ $D_4\times D_5$ (as 20T21) trivial $8452.6678373$
20.0.649...921.1 $x^{20} - 2 x^{17} - x^{16} - 3 x^{15} + x^{14} + 3 x^{13} + 7 x^{12} - x^{11} + 6 x^{10} - 7 x^{9} + 7 x^{8} - 18 x^{7} + 3 x^{6} - 9 x^{5} + 11 x^{4} - x^{3} + 4 x^{2} - x + 1$ $3^{10}\cdot 1483^{2}\cdot 2236369^{2}$ $C_2\times S_{10}$ (as 20T1021) trivial $8617.1364564$
20.0.685...625.1 $x^{20} - 3 x^{19} + 4 x^{18} - 7 x^{17} + 15 x^{16} - 24 x^{15} + 34 x^{14} - 47 x^{13} + 67 x^{12} - 78 x^{11} + 72 x^{10} - 81 x^{9} + 81 x^{8} - 54 x^{7} + 45 x^{6} - 37 x^{5} + 20 x^{4} - 11 x^{3} + 6 x^{2} - 3 x + 1$ $3^{10}\cdot 5^{10}\cdot 1039^{2}\cdot 1049^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $9161.21223923$
20.0.686...001.1 $x^{20} + x^{18} - 2 x^{17} + 2 x^{16} + 2 x^{15} + 6 x^{14} + 4 x^{13} + x^{12} - 2 x^{11} + 14 x^{10} + 10 x^{9} + 5 x^{8} - x^{7} + 12 x^{6} + 15 x^{5} - 2 x^{3} + 9 x^{2} + 3 x + 1$ $3^{10}\cdot 3409004107^{2}$ $C_2\times S_{10}$ (as 20T1021) trivial $9979.28108523$
20.0.686...801.1 $x^{20} - x^{19} - x^{18} + 6 x^{17} - 5 x^{16} - 5 x^{15} + 17 x^{14} - 9 x^{13} - 10 x^{12} + 24 x^{11} - 13 x^{10} - 9 x^{9} + 30 x^{8} - 26 x^{7} + x^{6} + 25 x^{5} - 16 x^{4} - 4 x^{3} + 11 x^{2} - 4 x + 1$ $3^{10}\cdot 7^{8}\cdot 17^{10}$ $C_2\times D_{10}$ (as 20T8) trivial $12584.3597894$
20.0.690...625.1 $x^{20} - 3 x^{19} + 8 x^{18} - 15 x^{17} + 28 x^{16} - 46 x^{15} + 63 x^{14} - 81 x^{13} + 92 x^{12} - 98 x^{11} + 89 x^{10} - 66 x^{9} + 54 x^{8} - 28 x^{7} + x^{6} - 3 x^{5} - 5 x^{4} + 10 x^{3} - x^{2} + 1$ $3^{10}\cdot 5^{10}\cdot 61^{2}\cdot 17939^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $8167.64790374$
20.0.114...744.1 $x^{20} + 3 x^{18} + 3 x^{16} - 6 x^{14} - 11 x^{12} - 7 x^{10} - 3 x^{8} + 6 x^{6} + 19 x^{4} + 7 x^{2} + 1$ $2^{32}\cdot 3^{10}\cdot 7^{4}\cdot 37^{4}$ $A_5^2:C_2^3$ (as 20T548) trivial $44820.5144024$
20.0.114...744.2 $x^{20} - 7 x^{16} - 2 x^{14} + 29 x^{12} - 54 x^{10} + 77 x^{8} - 44 x^{6} - 4 x^{4} + 16 x^{2} + 16$ $2^{32}\cdot 3^{10}\cdot 7^{4}\cdot 37^{4}$ $C_2^8.A_5^2:C_2^3$ (as 20T1028) trivial $21174.0969976$
20.0.117...792.1 $x^{20} - 9 x^{19} + 45 x^{18} - 163 x^{17} + 464 x^{16} - 1081 x^{15} + 2121 x^{14} - 3545 x^{13} + 5100 x^{12} - 6329 x^{11} + 6805 x^{10} - 6329 x^{9} + 5100 x^{8} - 3545 x^{7} + 2121 x^{6} - 1081 x^{5} + 464 x^{4} - 163 x^{3} + 45 x^{2} - 9 x + 1$ $2^{16}\cdot 3^{10}\cdot 13^{13}$ $D_{10}:C_4$ (as 20T19) trivial $19012.2439561$
20.0.147...464.1 $x^{20} - 2 x^{18} + x^{16} - 3 x^{14} - 9 x^{12} + 8 x^{10} + 22 x^{8} + 12 x^{6} + 1$ $2^{20}\cdot 3^{10}\cdot 47^{8}$ $C_2^9.D_{10}$ (as 20T430) trivial $20577.4746256$
20.0.147...464.2 $x^{20} + 5 x^{18} + 19 x^{16} + 51 x^{14} + 94 x^{12} + 132 x^{10} + 128 x^{8} + 63 x^{6} + 7 x^{4} - 2 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 47^{8}$ $C_2^9.D_{10}$ (as 20T430) trivial $18222.0554621$
20.0.147...464.4 $x^{20} - x^{18} + 11 x^{14} - 27 x^{12} - 8 x^{10} + 76 x^{8} - 82 x^{6} + 34 x^{4} - 4 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 47^{8}$ $C_2^9.D_{10}$ (as 20T430) trivial $17984.519664041843$
20.0.148...797.1 $x^{20} + x^{16} - 4 x^{15} + 9 x^{12} - 21 x^{11} + 14 x^{10} + x^{8} - 5 x^{6} + 4 x^{5} + x^{4} - x^{3} - x^{2} + x + 1$ $3^{10}\cdot 13^{5}\cdot 19^{4}\cdot 151^{4}$ $D_4\times S_5$ (as 20T174) trivial $16956.6944135$
20.0.154...184.1 $x^{20} + 9 x^{18} + 34 x^{16} + 73 x^{14} + 120 x^{12} + 142 x^{10} + 134 x^{8} + 89 x^{6} + 47 x^{4} + 11 x^{2} + 1$ $2^{28}\cdot 3^{10}\cdot 13^{4}\cdot 43^{4}$ $A_5^2:C_2^3$ (as 20T548) trivial $46673.003502$
20.0.176...264.1 $x^{20} - 2 x^{19} + 2 x^{18} - 4 x^{17} + 6 x^{16} - 8 x^{15} + 12 x^{14} - 8 x^{13} - 5 x^{12} - 6 x^{11} + 14 x^{10} + 12 x^{9} + 14 x^{8} - 4 x^{7} - 12 x^{6} - 16 x^{5} - 7 x^{4} + 2 x^{3} + 2 x^{2} + 4 x + 4$ $2^{32}\cdot 3^{10}\cdot 17^{8}$ $C_2^2\times A_5$ (as 20T64) trivial $51384.9781866$
20.0.254...625.1 $x^{20} - x^{19} + 6 x^{18} + x^{17} + 17 x^{16} + 14 x^{15} + 40 x^{14} + 59 x^{13} + 64 x^{12} + 113 x^{11} + 106 x^{10} + 135 x^{9} + 86 x^{8} + 106 x^{7} + 7 x^{6} + 40 x^{5} + 14 x^{4} - 85 x^{3} + 40 x^{2} - 25 x + 25$ $3^{10}\cdot 5^{16}\cdot 7^{10}$ $D_5\times D_{10}$ (as 20T59) trivial $27201.1631786$
20.0.267...512.1 $x^{20} - 9 x^{19} + 42 x^{18} - 135 x^{17} + 322 x^{16} - 563 x^{15} + 685 x^{14} - 484 x^{13} - 76 x^{12} + 770 x^{11} - 1177 x^{10} + 996 x^{9} - 365 x^{8} - 306 x^{7} + 697 x^{6} - 721 x^{5} + 518 x^{4} - 274 x^{3} + 109 x^{2} - 30 x + 4$ $2^{4}\cdot 3^{10}\cdot 4903^{5}$ $C_2^{10}.\SOPlus(4,4)$ (as 20T1023) trivial $52175.1150233$
20.10.361...259.1 $x^{20} - 3 x^{19} - 7 x^{18} + 25 x^{17} + 4 x^{16} - 27 x^{15} + 17 x^{14} - 191 x^{13} + 37 x^{12} + 613 x^{11} - 33 x^{10} - 796 x^{9} - 208 x^{8} + 490 x^{7} + 329 x^{6} - 71 x^{5} - 145 x^{4} - 46 x^{3} + 5 x^{2} + 6 x + 1$ $-\,3^{10}\cdot 11^{19}$ $C_5\times D_4$ (as 20T12) trivial $54412.0450771$
20.0.961...000.1 $x^{20} - 4 x^{17} - 3 x^{16} + 2 x^{15} + 10 x^{14} + 8 x^{13} + x^{12} - 10 x^{11} - 10 x^{10} + 2 x^{9} + x^{8} - 2 x^{7} - 6 x^{6} - 2 x^{5} + 9 x^{4} + 4 x^{3} + 2 x + 1$ $2^{24}\cdot 3^{10}\cdot 5^{4}\cdot 353^{4}$ $A_5^2:C_2^2$ (as 20T458) trivial $159607.526546$
20.0.121...625.1 $x^{20} + 2 x^{18} - 8 x^{17} + 8 x^{16} - 14 x^{15} + 26 x^{14} - 43 x^{13} + 62 x^{12} - 52 x^{11} + 99 x^{10} - 104 x^{9} + 89 x^{8} - 91 x^{7} + 67 x^{6} - 84 x^{5} + 22 x^{4} - 14 x^{3} + 29 x^{2} + 5 x + 1$ $3^{10}\cdot 5^{10}\cdot 4588681^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $34456.4237695$
20.4.336...249.1 $x^{20} - 10 x^{19} + 47 x^{18} - 138 x^{17} + 283 x^{16} - 428 x^{15} + 450 x^{14} - 148 x^{13} - 409 x^{12} + 374 x^{11} + 1036 x^{10} - 2975 x^{9} + 3655 x^{8} - 2634 x^{7} + 947 x^{6} + 305 x^{5} - 612 x^{4} + 322 x^{3} - 67 x^{2} + x + 1$ $3^{10}\cdot 7^{10}\cdot 17^{10}$ $C_2\times D_{10}$ (as 20T8) trivial $58001.1435756$
20.0.348...056.1 $x^{20} + 18 x^{18} + 135 x^{16} + 540 x^{14} + 1231 x^{12} + 1604 x^{10} + 1167 x^{8} + 462 x^{6} + 106 x^{4} + 16 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 59^{2}\cdot 402107^{2}$ $S_5^2:C_2^2$ (as 20T656) trivial $182622.47508$
20.0.379...000.1 $x^{20} - 2 x^{19} + 4 x^{18} + x^{16} - 4 x^{15} + 2 x^{14} - 2 x^{13} + 5 x^{12} + 4 x^{11} + 6 x^{10} - 4 x^{9} - 3 x^{8} - 2 x^{7} + 6 x^{6} - 4 x^{5} + 17 x^{4} - 8 x^{3} - 2 x + 1$ $2^{20}\cdot 3^{10}\cdot 5^{10}\cdot 89^{4}$ $A_5^2:C_2^3$ (as 20T548) trivial $212672.802641$
20.0.399...464.1 $x^{20} + 24 x^{18} + 234 x^{16} + 1198 x^{14} + 3467 x^{12} + 5684 x^{10} + 5047 x^{8} + 2260 x^{6} + 467 x^{4} + 38 x^{2} + 1$ $2^{20}\cdot 3^{10}\cdot 71^{8}$ $C_5\times D_{10}$ (as 20T24) trivial $264102.546071$
20.4.452...625.1 $x^{20} - 3 x^{17} - 23 x^{16} + 46 x^{15} - 62 x^{14} + 306 x^{13} - 395 x^{12} + 394 x^{11} - 779 x^{10} + 893 x^{9} - 548 x^{8} + 25 x^{7} - 264 x^{6} + 420 x^{5} - 391 x^{4} + 51 x^{3} + 118 x^{2} - 17 x - 11$ $3^{10}\cdot 5^{10}\cdot 601^{5}$ $D_5^2:C_2^2$ (as 20T92) trivial $72349.8991655$
20.4.636...625.1 $x^{20} - 10 x^{18} + 27 x^{16} - 30 x^{14} + 91 x^{12} - 85 x^{10} + 140 x^{8} - 120 x^{6} + 125 x^{4} - 55 x^{2} + 25$ $3^{10}\cdot 5^{18}\cdot 7^{10}$ $D_5\times D_{10}$ (as 20T59) trivial $115359.797336$
Next   displayed columns for results