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Results (displaying matches 1-50 of at least 1000) Next
| Label | Polynomial | Discriminant | Galois group | Class group |
|---|---|---|---|---|
| 2.0.5711.1 | x2 - x + 1428 | \( -\,5711 \) | $C_2$ (as 2T1) | $[109]$ |
| 2.0.5759.1 | x2 - x + 1440 | \( -\,13\cdot 443 \) | $C_2$ (as 2T1) | $[108]$ |
| 2.0.5879.1 | x2 - x + 1470 | \( -\,5879 \) | $C_2$ (as 2T1) | $[101]$ |
| 2.0.6359.1 | x2 - x + 1590 | \( -\,6359 \) | $C_2$ (as 2T1) | $[101]$ |
| 2.0.6431.1 | x2 - x + 1608 | \( -\,59\cdot 109 \) | $C_2$ (as 2T1) | $[114]$ |
| 2.0.6551.1 | x2 - x + 1638 | \( -\,6551 \) | $C_2$ (as 2T1) | $[117]$ |
| 2.0.6599.1 | x2 - x + 1650 | \( -\,6599 \) | $C_2$ (as 2T1) | $[109]$ |
| 2.0.6719.1 | x2 - x + 1680 | \( -\,6719 \) | $C_2$ (as 2T1) | $[105]$ |
| 2.0.6839.1 | x2 - x + 1710 | \( -\,7\cdot 977 \) | $C_2$ (as 2T1) | $[108]$ |
| 2.0.7031.1 | x2 - x + 1758 | \( -\,79\cdot 89 \) | $C_2$ (as 2T1) | $[108]$ |
| 2.0.7199.1 | x2 - x + 1800 | \( -\,23\cdot 313 \) | $C_2$ (as 2T1) | $[114]$ |
| 2.0.7271.1 | x2 - x + 1818 | \( -\,11\cdot 661 \) | $C_2$ (as 2T1) | $[116]$ |
| 2.0.7391.1 | x2 - x + 1848 | \( -\,19\cdot 389 \) | $C_2$ (as 2T1) | $[120]$ |
| 2.0.7439.1 | x2 - x + 1860 | \( -\,43\cdot 173 \) | $C_2$ (as 2T1) | $[116]$ |
| 2.0.7559.1 | x2 - x + 1890 | \( -\,7559 \) | $C_2$ (as 2T1) | $[115]$ |
| 2.0.7631.1 | x2 - x + 1908 | \( -\,13\cdot 587 \) | $C_2$ (as 2T1) | $[106]$ |
| 2.0.7679.1 | x2 - x + 1920 | \( -\,7\cdot 1097 \) | $C_2$ (as 2T1) | $[106]$ |
| 2.0.7751.1 | x2 - x + 1938 | \( -\,23\cdot 337 \) | $C_2$ (as 2T1) | $[110]$ |
| 2.0.7871.1 | x2 - x + 1968 | \( -\,17\cdot 463 \) | $C_2$ (as 2T1) | $[120]$ |
| 2.0.7895.1 | x2 - x + 1974 | \( -\,5\cdot 1579 \) | $C_2$ (as 2T1) | $[112]$ |
| 2.0.8039.1 | x2 - x + 2010 | \( -\,8039 \) | $C_2$ (as 2T1) | $[113]$ |
| 2.0.8111.1 | x2 - x + 2028 | \( -\,8111 \) | $C_2$ (as 2T1) | $[121]$ |
| 2.0.8159.1 | x2 - x + 2040 | \( -\,41\cdot 199 \) | $C_2$ (as 2T1) | $[106]$ |
| 2.0.8231.1 | x2 - x + 2058 | \( -\,8231 \) | $C_2$ (as 2T1) | $[107]$ |
| 2.0.8279.1 | x2 - x + 2070 | \( -\,17\cdot 487 \) | $C_2$ (as 2T1) | $[126]$ |
| 2.0.8351.1 | x2 - x + 2088 | \( -\,7\cdot 1193 \) | $C_2$ (as 2T1) | $[118]$ |
| 2.0.8399.1 | x2 - x + 2100 | \( -\,37\cdot 227 \) | $C_2$ (as 2T1) | $[134]$ |
| 2.0.8519.1 | x2 - x + 2130 | \( -\,7\cdot 1217 \) | $C_2$ (as 2T1) | $[110]$ |
| 2.0.8615.1 | x2 - x + 2154 | \( -\,5\cdot 1723 \) | $C_2$ (as 2T1) | $[118]$ |
| 2.0.8711.1 | x2 - x + 2178 | \( -\,31\cdot 281 \) | $C_2$ (as 2T1) | $[132]$ |
| 2.0.8735.1 | x2 - x + 2184 | \( -\,5\cdot 1747 \) | $C_2$ (as 2T1) | $[106]$ |
| 2.0.8759.1 | x2 - x + 2190 | \( -\,19\cdot 461 \) | $C_2$ (as 2T1) | $[108]$ |
| 2.0.8831.1 | x2 - x + 2208 | \( -\,8831 \) | $C_2$ (as 2T1) | $[109]$ |
| 2.0.8879.1 | x2 - x + 2220 | \( -\,13\cdot 683 \) | $C_2$ (as 2T1) | $[130]$ |
| 2.0.8951.1 | x2 - x + 2238 | \( -\,8951 \) | $C_2$ (as 2T1) | $[135]$ |
| 2.0.9071.1 | x2 - x + 2268 | \( -\,47\cdot 193 \) | $C_2$ (as 2T1) | $[138]$ |
| 2.0.9119.1 | x2 - x + 2280 | \( -\,11\cdot 829 \) | $C_2$ (as 2T1) | $[124]$ |
| 2.0.9191.1 | x2 - x + 2298 | \( -\,7\cdot 13\cdot 101 \) | $C_2$ (as 2T1) | $[2, 62]$ |
| 2.0.9215.1 | x2 - x + 2304 | \( -\,5\cdot 19\cdot 97 \) | $C_2$ (as 2T1) | $[2, 58]$ |
| 2.0.9239.1 | x2 - x + 2310 | \( -\,9239 \) | $C_2$ (as 2T1) | $[139]$ |
| 2.0.9383.1 | x2 - x + 2346 | \( -\,11\cdot 853 \) | $C_2$ (as 2T1) | $[102]$ |
| 2.0.9455.1 | x2 - x + 2364 | \( -\,5\cdot 31\cdot 61 \) | $C_2$ (as 2T1) | $[2, 60]$ |
| 2.0.9479.1 | x2 - x + 2370 | \( -\,9479 \) | $C_2$ (as 2T1) | $[101]$ |
| 2.0.9551.1 | x2 - x + 2388 | \( -\,9551 \) | $C_2$ (as 2T1) | $[129]$ |
| 2.0.9671.1 | x2 - x + 2418 | \( -\,19\cdot 509 \) | $C_2$ (as 2T1) | $[126]$ |
| 2.0.9719.1 | x2 - x + 2430 | \( -\,9719 \) | $C_2$ (as 2T1) | $[133]$ |
| 2.0.9743.1 | x2 - x + 2436 | \( -\,9743 \) | $C_2$ (as 2T1) | $[105]$ |
| 2.0.9791.1 | x2 - x + 2448 | \( -\,9791 \) | $C_2$ (as 2T1) | $[119]$ |
| 2.0.9831.1 | x2 - x + 2458 | \( -\,3\cdot 29\cdot 113 \) | $C_2$ (as 2T1) | $[2, 54]$ |
| 2.0.9911.1 | x2 - x + 2478 | \( -\,11\cdot 17\cdot 53 \) | $C_2$ (as 2T1) | $[2, 68]$ |
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