| Label |
$n$ |
Polynomial |
$p$ |
$f$ |
$e$ |
$c$ |
Galois group |
$u$ |
$t$ |
Visible Artin slopes |
Visible Swan slopes |
Artin slope content |
Swan slope content |
Hidden Artin slopes |
Hidden Swan slopes |
$\#\Aut(K/\Q_p)$ |
Unram. Ext. |
Eisen. Poly. |
Ind. of Insep. |
Assoc. Inertia |
Resid. Poly |
Jump Set |
| 2.1.16.54a1.1 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.2 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.3 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.4 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.5 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.6 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.7 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.8 |
$16$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.9 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.10 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.11 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.12 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.13 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.14 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.15 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.16 |
$16$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.17 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.18 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.19 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.20 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.21 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.22 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.23 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.24 |
$16$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.25 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.26 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.27 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.28 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.29 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.30 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.31 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.32 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{13} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.33 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.34 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.35 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.36 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.37 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.38 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.39 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.40 |
$16$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.41 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.42 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.43 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.44 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.45 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.46 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.47 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.48 |
$16$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{15} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 16 x^{3} + 16 x + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.49 |
$16$ |
$x^{16} + 8 x^{13} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
| 2.1.16.54a1.50 |
$16$ |
$x^{16} + 8 x^{13} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$2$ |
$1$ |
$16$ |
$54$ |
$C_2^7.F_8:C_6$ (as 16T1841) |
$6$ |
$7$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{17}{4}]$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{4}]$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}, \frac{17}{4}]_{7}^{6}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14},\frac{13}{4}]_{7}^{6}$ |
$[\frac{20}{7}, \frac{20}{7}, \frac{20}{7}, \frac{53}{14}, \frac{53}{14}, \frac{53}{14}]_{6}^{7}$ |
$[\frac{13}{7},\frac{13}{7},\frac{13}{7},\frac{39}{14},\frac{39}{14},\frac{39}{14}]_{6}^{7}$ |
$2$ |
$t + 1$ |
$x^{16} + 8 x^{13} + 8 x^{11} + 4 x^{10} + 8 x^{7} + 16 x^{4} + 2$ |
$[39, 26, 26, 16, 0]$ |
$[1, 1]$ |
$z^2 + 1,z + 1$ |
$[1, 3, 7, 15, 31]$ |
