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Label | Polynomial | $p$ | $e$ | $f$ | $c$ | Galois group | Slope content |
---|---|---|---|---|---|---|---|
11.11.0.1 | x11 + 10x + 9 | $11$ | $1$ | $11$ | $0$ | $C_{11}$ (as 11T1) | $[\ ]^{11}$ |
11.11.11.1 | x11 + 110x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.10 | x11 + 33x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.2 | x11 + 88x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.3 | x11 + 66x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.4 | x11 + 77x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.5 | x11 + 22x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.6 | x11 + 11x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.7 | x11 + 44x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.8 | x11 + 55x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.11.9 | x11 + 99x + 11 | $11$ | $11$ | $1$ | $11$ | $F_{11}$ (as 11T4) | $[11/10]_{10}$ |
11.11.12.1 | x11 + 88x2 + 11 | $11$ | $11$ | $1$ | $12$ | $C_{11}:C_5$ (as 11T3) | $[6/5]_{5}$ |
11.11.12.10 | x11 + 55x2 + 11 | $11$ | $11$ | $1$ | $12$ | $F_{11}$ (as 11T4) | $[6/5]_{5}^{2}$ |
11.11.12.2 | x11 + 22x2 + 11 | $11$ | $11$ | $1$ | $12$ | $C_{11}:C_5$ (as 11T3) | $[6/5]_{5}$ |
11.11.12.3 | x11 + 77x2 + 11 | $11$ | $11$ | $1$ | $12$ | $C_{11}:C_5$ (as 11T3) | $[6/5]_{5}$ |
11.11.12.4 | x11 + 110x2 + 11 | $11$ | $11$ | $1$ | $12$ | $C_{11}:C_5$ (as 11T3) | $[6/5]_{5}$ |
11.11.12.5 | x11 + 66x2 + 11 | $11$ | $11$ | $1$ | $12$ | $C_{11}:C_5$ (as 11T3) | $[6/5]_{5}$ |
11.11.12.6 | x11 + 33x2 + 11 | $11$ | $11$ | $1$ | $12$ | $F_{11}$ (as 11T4) | $[6/5]_{5}^{2}$ |
11.11.12.7 | x11 + 11x2 + 11 | $11$ | $11$ | $1$ | $12$ | $F_{11}$ (as 11T4) | $[6/5]_{5}^{2}$ |
11.11.12.8 | x11 + 44x2 + 11 | $11$ | $11$ | $1$ | $12$ | $F_{11}$ (as 11T4) | $[6/5]_{5}^{2}$ |
11.11.12.9 | x11 + 99x2 + 11 | $11$ | $11$ | $1$ | $12$ | $F_{11}$ (as 11T4) | $[6/5]_{5}^{2}$ |
11.11.13.1 | x11 + 22x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.10 | x11 + 99x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.2 | x11 + 88x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.3 | x11 + 66x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.4 | x11 + 77x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.5 | x11 + 110x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.6 | x11 + 44x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.7 | x11 + 33x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.8 | x11 + 55x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.13.9 | x11 + 11x3 + 11 | $11$ | $11$ | $1$ | $13$ | $F_{11}$ (as 11T4) | $[13/10]_{10}$ |
11.11.14.1 | x11 + 33x4 + 11 | $11$ | $11$ | $1$ | $14$ | $C_{11}:C_5$ (as 11T3) | $[7/5]_{5}$ |
11.11.14.10 | x11 + 22x4 + 11 | $11$ | $11$ | $1$ | $14$ | $F_{11}$ (as 11T4) | $[7/5]_{5}^{2}$ |
11.11.14.2 | x11 + 55x4 + 11 | $11$ | $11$ | $1$ | $14$ | $C_{11}:C_5$ (as 11T3) | $[7/5]_{5}$ |
11.11.14.3 | x11 + 11x4 + 11 | $11$ | $11$ | $1$ | $14$ | $C_{11}:C_5$ (as 11T3) | $[7/5]_{5}$ |
11.11.14.4 | x11 + 44x4 + 11 | $11$ | $11$ | $1$ | $14$ | $C_{11}:C_5$ (as 11T3) | $[7/5]_{5}$ |
11.11.14.5 | x11 + 99x4 + 11 | $11$ | $11$ | $1$ | $14$ | $C_{11}:C_5$ (as 11T3) | $[7/5]_{5}$ |
11.11.14.6 | x11 + 66x4 + 11 | $11$ | $11$ | $1$ | $14$ | $F_{11}$ (as 11T4) | $[7/5]_{5}^{2}$ |
11.11.14.7 | x11 + 110x4 + 11 | $11$ | $11$ | $1$ | $14$ | $F_{11}$ (as 11T4) | $[7/5]_{5}^{2}$ |
11.11.14.8 | x11 + 77x4 + 11 | $11$ | $11$ | $1$ | $14$ | $F_{11}$ (as 11T4) | $[7/5]_{5}^{2}$ |
11.11.14.9 | x11 + 88x4 + 11 | $11$ | $11$ | $1$ | $14$ | $F_{11}$ (as 11T4) | $[7/5]_{5}^{2}$ |
11.11.15.1 | x11 + 22x5 + 11 | $11$ | $11$ | $1$ | $15$ | $D_{11}$ (as 11T2) | $[3/2]_{2}$ |
11.11.15.10 | x11 + 55x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.2 | x11 + 88x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.3 | x11 + 110x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.4 | x11 + 77x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.5 | x11 + 66x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.6 | x11 + 99x5 + 11 | $11$ | $11$ | $1$ | $15$ | $D_{11}$ (as 11T2) | $[3/2]_{2}$ |
11.11.15.7 | x11 + 11x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |
11.11.15.8 | x11 + 33x5 + 11 | $11$ | $11$ | $1$ | $15$ | $F_{11}$ (as 11T4) | $[3/2]_{2}^{5}$ |