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Label | Polynomial | $p$ | $e$ | $f$ | $c$ | Galois group | Slope content |
---|---|---|---|---|---|---|---|
2.6.8.1 | x6 + 2x3 + 2 | $2$ | $6$ | $1$ | $8$ | $D_{6}$ (as 6T3) | $[2]_{3}^{2}$ |
2.6.8.3 | x6 + 2x3 + 6 | $2$ | $6$ | $1$ | $8$ | $D_{6}$ (as 6T3) | $[2]_{3}^{2}$ |
2.6.11.1 | x6 + 4x3 + 2 | $2$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[3]_{3}^{2}$ |
2.6.11.13 | x6 + 10 | $2$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[3]_{3}^{2}$ |
2.6.11.5 | x6 + 4x3 + 10 | $2$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[3]_{3}^{2}$ |
2.6.11.9 | x6 + 4x5 + 4x2 + 2 | $2$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[3]_{3}^{2}$ |
3.6.6.3 | x6 + 18x5 + 120x4 + 386x3 + 723x2 + 732x + 305 | $3$ | $3$ | $2$ | $6$ | $D_{6}$ (as 6T3) | $[3/2]_{2}^{2}$ |
3.6.6.4 | x6 + 48x4 + 6x3 + 36x2 + 36x + 9 | $3$ | $3$ | $2$ | $6$ | $D_{6}$ (as 6T3) | $[3/2]_{2}^{2}$ |
3.6.7.2 | x6 + 3x2 + 6 | $3$ | $6$ | $1$ | $7$ | $D_{6}$ (as 6T3) | $[3/2]_{2}^{2}$ |
3.6.7.5 | x6 + 6x2 + 3 | $3$ | $6$ | $1$ | $7$ | $D_{6}$ (as 6T3) | $[3/2]_{2}^{2}$ |
3.6.9.12 | x6 + 3x4 + 3 | $3$ | $6$ | $1$ | $9$ | $D_{6}$ (as 6T3) | $[2]_{2}^{2}$ |
3.6.9.4 | x6 + 6x4 + 6 | $3$ | $6$ | $1$ | $9$ | $D_{6}$ (as 6T3) | $[2]_{2}^{2}$ |
3.6.10.1 | x6 + 18x4 + 6x3 + 162x2 + 216x + 90 | $3$ | $3$ | $2$ | $10$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
3.6.10.2 | x6 - 36x4 - 12x3 + 648x2 + 864x + 360 | $3$ | $3$ | $2$ | $10$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
3.6.10.3 | x6 + 6x5 + 36x4 + 128x3 + 297x2 + 474x + 482 | $3$ | $3$ | $2$ | $10$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
3.6.11.1 | x6 + 18x2 + 15 | $3$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
3.6.11.2 | x6 + 9x2 + 24 | $3$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
3.6.11.3 | x6 + 6 | $3$ | $6$ | $1$ | $11$ | $D_{6}$ (as 6T3) | $[5/2]_{2}^{2}$ |
5.6.5.1 | x6 + 5 | $5$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
5.6.5.2 | x6 + 10 | $5$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
11.6.5.1 | x6 + 22 | $11$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
11.6.5.2 | x6 + 11 | $11$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
17.6.5.1 | x6 + 17 | $17$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
17.6.5.2 | x6 + 51 | $17$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
23.6.5.1 | x6 + 115 | $23$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
23.6.5.2 | x6 + 23 | $23$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
29.6.5.1 | x6 + 29 | $29$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
29.6.5.2 | x6 + 58 | $29$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
41.6.5.1 | x6 + 41 | $41$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
41.6.5.2 | x6 + 123 | $41$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
47.6.5.1 | x6 + 235 | $47$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
47.6.5.2 | x6 + 47 | $47$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
53.6.5.1 | x6 + 53 | $53$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
53.6.5.2 | x6 + 106 | $53$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
59.6.5.1 | x6 + 118 | $59$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
59.6.5.2 | x6 + 59 | $59$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
71.6.5.1 | x6 + 497 | $71$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
71.6.5.2 | x6 + 71 | $71$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
83.6.5.1 | x6 + 166 | $83$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
83.6.5.2 | x6 + 83 | $83$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
89.6.5.1 | x6 + 89 | $89$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
89.6.5.2 | x6 + 267 | $89$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
101.6.5.1 | x6 + 101 | $101$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
101.6.5.2 | x6 + 202 | $101$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
107.6.5.1 | x6 + 214 | $107$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
107.6.5.2 | x6 + 107 | $107$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
113.6.5.1 | x6 + 113 | $113$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
113.6.5.2 | x6 + 339 | $113$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
131.6.5.1 | x6 + 262 | $131$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |
131.6.5.2 | x6 + 131 | $131$ | $6$ | $1$ | $5$ | $D_{6}$ (as 6T3) | $[\ ]_{6}^{2}$ |