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Results (displaying matches 1-50 of at least 1000) Next
| Label | Polynomial | Discriminant | Galois group | Class group |
|---|---|---|---|---|
| 4.0.40389025.4 | x4 - x3 + 74x2 - 200x + 2880 | \( 5^{2}\cdot 17\cdot 29^{2}\cdot 113 \) | $D_{4}$ (as 4T3) | $[1064]$ |
| 4.0.94381225.3 | x4 + 95x2 + 14400 | \( 5^{2}\cdot 29^{2}\cdot 67^{2} \) | $C_2^2$ (as 4T2) | $[2, 576]$ |
| 4.0.105987025.1 | x4 - 37x2 + 2916 | \( 5^{2}\cdot 29^{2}\cdot 71^{2} \) | $C_2^2$ (as 4T2) | $[2, 2, 448]$ |
| 4.0.112254025.8 | x4 - x3 + 359x2 + 1145x + 7840 | \( 5^{2}\cdot 13^{2}\cdot 163^{2} \) | $C_2^2$ (as 4T2) | $[1020]$ |
| 4.0.116704809.3 | x4 + 435x2 + 39204 | \( 3^{2}\cdot 13^{2}\cdot 277^{2} \) | $C_2^2$ (as 4T2) | $[2, 2, 280]$ |
| 4.0.125498225.2 | x4 - x3 + 133x2 + 713x + 2754 | \( 5^{2}\cdot 29^{2}\cdot 47\cdot 127 \) | $D_{4}$ (as 4T3) | $[1128]$ |
| 4.0.128142400.4 | x4 + 278x2 + 20736 | \( 2^{6}\cdot 5^{2}\cdot 283^{2} \) | $C_2^2$ (as 4T2) | $[1020]$ |
| 4.0.130841097.1 | x4 - x3 + 18x2 + 496x + 5984 | \( 3\cdot 131\cdot 577^{2} \) | $D_{4}$ (as 4T3) | $[1036]$ |
| 4.0.133837305.2 | x4 - 2x3 + 83x2 - 82x + 552 | \( 3\cdot 5\cdot 7\cdot 1129^{2} \) | $D_{4}$ (as 4T3) | $[2, 522]$ |
| 4.0.139393600.1 | x4 - 2x3 + 167x2 + 104x + 5784 | \( 2^{6}\cdot 5^{2}\cdot 87121 \) | $D_{4}$ (as 4T3) | $[2, 574]$ |
| 4.0.149382625.1 | x4 - x3 + 236x2 + 1024x + 9216 | \( 5^{3}\cdot 7^{2}\cdot 29^{3} \) | $C_4$ (as 4T1) | $[2, 4, 4, 52]$ |
| 4.0.150798400.4 | x4 + 302x2 + 24336 | \( 2^{6}\cdot 5^{2}\cdot 307^{2} \) | $C_2^2$ (as 4T2) | $[1292]$ |
| 4.0.154529761.2 | x4 - 185x2 + 11664 | \( 31^{2}\cdot 401^{2} \) | $C_2^2$ (as 4T2) | $[1155]$ |
| 4.0.154753600.2 | x4 - 2x3 + 137x2 - 136x + 7734 | \( 2^{6}\cdot 5^{2}\cdot 311^{2} \) | $C_2^2$ (as 4T2) | $[2, 2, 304]$ |
| 4.0.163174273.1 | x4 + 115x2 + 388 | \( 97\cdot 1297^{2} \) | $D_{4}$ (as 4T3) | $[1661]$ |
| 4.0.167314225.2 | x4 + 67x2 + 4356 | \( 5^{2}\cdot 13^{2}\cdot 199^{2} \) | $C_2^2$ (as 4T2) | $[2, 18, 36]$ |
| 4.0.170678025.1 | x4 - 2x3 + 67x2 - 66x + 984 | \( 3^{2}\cdot 5^{2}\cdot 7^{2}\cdot 113\cdot 137 \) | $D_{4}$ (as 4T3) | $[2, 576]$ |
| 4.0.174108025.5 | x4 - x3 + 449x2 + 1425x + 11790 | \( 5^{2}\cdot 7^{2}\cdot 13^{2}\cdot 29^{2} \) | $C_2^2$ (as 4T2) | $[4, 4, 64]$ |
| 4.0.174108025.7 | x4 + 155x2 + 22500 | \( 5^{2}\cdot 7^{2}\cdot 13^{2}\cdot 29^{2} \) | $C_2^2$ (as 4T2) | $[2, 4, 320]$ |
| 4.0.175117225.2 | x4 - 2x3 + 223x2 - 222x + 576 | \( 5^{2}\cdot 29^{2}\cdot 8329 \) | $D_{4}$ (as 4T3) | $[2, 720]$ |
| 4.0.175790025.1 | x4 - 2x3 + 87x2 - 86x + 544 | \( 3^{2}\cdot 5^{2}\cdot 29^{2}\cdot 929 \) | $D_{4}$ (as 4T3) | $[2, 552]$ |
| 4.0.176119441.1 | x4 - 277x2 + 22500 | \( 23^{2}\cdot 577^{2} \) | $C_2^2$ (as 4T2) | $[3, 462]$ |
| 4.0.183873025.1 | x4 - x3 + 18x2 - 72x + 5184 | \( 5^{2}\cdot 7\cdot 101^{2}\cdot 103 \) | $D_{4}$ (as 4T3) | $[1128]$ |
| 4.0.186773169.2 | x4 - x3 - 24x2 - 60x + 3600 | \( 3\cdot 11\cdot 17\cdot 577^{2} \) | $D_{4}$ (as 4T3) | $[14, 84]$ |
| 4.0.193374025.1 | x4 - x3 + 239x2 - 615x + 12600 | \( 5^{2}\cdot 13^{2}\cdot 37\cdot 1237 \) | $D_{4}$ (as 4T3) | $[1020]$ |
| 4.0.195248689.1 | x4 - x3 + 829x2 - 663x + 169898 | \( 17^{2}\cdot 675601 \) | $D_{4}$ (as 4T3) | $[1001]$ |
| 4.0.200179025.2 | x4 - x3 + 184x2 - 400x + 11520 | \( 5^{2}\cdot 29^{2}\cdot 9521 \) | $D_{4}$ (as 4T3) | $[4, 364]$ |
| 4.0.206209600.2 | x4 - 2x3 + 161x2 - 160x + 9990 | \( 2^{6}\cdot 5^{2}\cdot 359^{2} \) | $C_2^2$ (as 4T2) | $[2, 2, 266]$ |
| 4.0.206928225.1 | x4 - x3 + 364x2 - 1980x + 7680 | \( 3^{2}\cdot 5^{2}\cdot 7^{2}\cdot 137^{2} \) | $C_2^2$ (as 4T2) | $[2, 504]$ |
| 4.0.212457625.1 | x4 - x3 + 101x2 - 431x + 3786 | \( 5^{3}\cdot 29^{2}\cdot 43\cdot 47 \) | $D_{4}$ (as 4T3) | $[8, 280]$ |
| 4.0.213580537.1 | x4 - 2x3 + 459x2 - 458x + 46304 | \( 17^{2}\cdot 587\cdot 1259 \) | $D_{4}$ (as 4T3) | $[1014]$ |
| 4.0.221664625.1 | x4 - x3 + 321x2 - 1111x + 14726 | \( 5^{3}\cdot 7\cdot 13^{2}\cdot 1499 \) | $D_{4}$ (as 4T3) | $[4, 276]$ |
| 4.0.225450225.7 | x4 + 83x2 + 5476 | \( 3^{2}\cdot 5^{2}\cdot 7^{2}\cdot 11^{2}\cdot 13^{2} \) | $C_2^2$ (as 4T2) | $[4, 12, 24]$ |
| 4.0.226426009.1 | x4 - 2x3 + 483x2 - 482x + 49088 | \( 17^{2}\cdot 421\cdot 1861 \) | $D_{4}$ (as 4T3) | $[1098]$ |
| 4.0.227376241.1 | x4 + 435x2 + 51076 | \( 17^{2}\cdot 887^{2} \) | $C_2^2$ (as 4T2) | $[1131]$ |
| 4.0.229825600.6 | x4 + 374x2 + 36864 | \( 2^{6}\cdot 5^{2}\cdot 379^{2} \) | $C_2^2$ (as 4T2) | $[1056]$ |
| 4.0.230180841.1 | x4 - x3 + 481x2 + 201x + 53766 | \( 3^{2}\cdot 11^{2}\cdot 211369 \) | $D_{4}$ (as 4T3) | $[1024]$ |
| 4.0.230892025.1 | x4 - x3 + 243x2 - 487x + 14804 | \( 5^{2}\cdot 7\cdot 13^{2}\cdot 37\cdot 211 \) | $D_{4}$ (as 4T3) | $[4, 276]$ |
| 4.0.231770176.7 | x4 - 2x3 + 949x2 - 948x + 228482 | \( 2^{6}\cdot 11^{2}\cdot 173^{2} \) | $C_2^2$ (as 4T2) | $[1100]$ |
| 4.0.238801225.1 | x4 - 2x3 + 271x2 - 270x + 3600 | \( 5^{2}\cdot 13^{2}\cdot 29\cdot 1949 \) | $D_{4}$ (as 4T3) | $[2, 2, 280]$ |
| 4.0.239308225.2 | x4 - 2x3 + 177x2 - 176x + 3584 | \( 5^{2}\cdot 13^{3}\cdot 4357 \) | $D_{4}$ (as 4T3) | $[1388]$ |
| 4.0.239537529.8 | x4 + 687x2 + 129600 | \( 3^{2}\cdot 7^{2}\cdot 11^{2}\cdot 67^{2} \) | $C_2^2$ (as 4T2) | $[4, 264]$ |
| 4.0.239727705.1 | x4 - 2x3 - 137x2 + 138x + 6272 | \( 3\cdot 5\cdot 7\cdot 1511^{2} \) | $D_{4}$ (as 4T3) | $[1274]$ |
| 4.0.239847169.1 | x4 + 447x2 + 53824 | \( 17^{2}\cdot 911^{2} \) | $C_2^2$ (as 4T2) | $[1085]$ |
| 4.0.241958025.11 | x4 - x3 - 257x2 + 2073x + 268584 | \( 3^{2}\cdot 5^{2}\cdot 17^{2}\cdot 61^{2} \) | $C_2^2$ (as 4T2) | $[2, 2, 260]$ |
| 4.0.243609664.6 | x4 - 2x3 + 973x2 - 972x + 240098 | \( 2^{6}\cdot 1951^{2} \) | $C_2^2$ (as 4T2) | $[1056]$ |
| 4.0.244078129.1 | x4 + 451x2 + 54756 | \( 17^{2}\cdot 919^{2} \) | $C_2^2$ (as 4T2) | $[1064]$ |
| 4.0.244578321.1 | x4 - 181x2 + 12100 | \( 3^{2}\cdot 13^{2}\cdot 401^{2} \) | $C_2^2$ (as 4T2) | $[1160]$ |
| 4.0.244612201.1 | x4 - x3 + 921x2 - 607x + 212678 | \( 17^{2}\cdot 829\cdot 1021 \) | $D_{4}$ (as 4T3) | $[1068]$ |
| 4.0.247041600.1 | x4 - 2x3 + 507x2 + 984x + 10314 | \( 2^{6}\cdot 3\cdot 5^{2}\cdot 13\cdot 37\cdot 107 \) | $D_{4}$ (as 4T3) | $[2, 4, 144]$ |
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