| Label |
$n$ |
Polynomial |
$p$ |
$e$ |
$f$ |
$c$ |
Galois group |
$u$ |
$t$ |
Visible slopes |
Slope content |
Unram. Ext. |
Eisen. Poly. |
Ind. of Insep. |
Assoc. Inertia |
| 5.15.15.45 |
$15$ |
$x^{15} + 10 x^{2} + 15 x + 5$ |
$5$ |
$15$ |
$1$ |
$15$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[13/12]$ |
$[13/12, 13/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{2} + 15 x + 5$ |
$[1, 0]$ |
$[1, 2]$ |
| 5.15.15.46 |
$15$ |
$x^{15} + 10 x^{2} + 10 x + 5$ |
$5$ |
$15$ |
$1$ |
$15$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[13/12]$ |
$[13/12, 13/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{2} + 10 x + 5$ |
$[1, 0]$ |
$[1, 2]$ |
| 5.15.15.47 |
$15$ |
$x^{15} + 15 x^{2} + 5 x + 5$ |
$5$ |
$15$ |
$1$ |
$15$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[13/12]$ |
$[13/12, 13/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{2} + 5 x + 5$ |
$[1, 0]$ |
$[1, 2]$ |
| 5.15.15.48 |
$15$ |
$x^{15} + 10 x^{2} + 20 x + 5$ |
$5$ |
$15$ |
$1$ |
$15$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[13/12]$ |
$[13/12, 13/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{2} + 20 x + 5$ |
$[1, 0]$ |
$[1, 2]$ |
| 5.15.21.55 |
$15$ |
$x^{15} + 15 x^{9} + 20 x^{7} + 5$ |
$5$ |
$15$ |
$1$ |
$21$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[19/12]$ |
$[19/12, 19/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{9} + 20 x^{7} + 5$ |
$[7, 0]$ |
$[1, 2]$ |
| 5.15.21.60 |
$15$ |
$x^{15} + 10 x^{9} + 10 x^{7} + 5$ |
$5$ |
$15$ |
$1$ |
$21$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[19/12]$ |
$[19/12, 19/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{9} + 10 x^{7} + 5$ |
$[7, 0]$ |
$[1, 2]$ |
| 5.15.21.62 |
$15$ |
$x^{15} + 15 x^{9} + 15 x^{8} + 15 x^{7} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$21$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[19/12]$ |
$[19/12, 19/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{9} + 15 x^{8} + 15 x^{7} + 5 x^{5} + 5$ |
$[7, 0]$ |
$[1, 2]$ |
| 5.15.21.63 |
$15$ |
$x^{15} + 5 x^{9} + 5 x^{7} + 5$ |
$5$ |
$15$ |
$1$ |
$21$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[19/12]$ |
$[19/12, 19/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{9} + 5 x^{7} + 5$ |
$[7, 0]$ |
$[1, 2]$ |
| 5.15.25.24 |
$15$ |
$x^{15} + 5 x^{14} + 10 x^{12} + 20 x^{11} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 10 x^{12} + 20 x^{11} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.27 |
$15$ |
$x^{15} + 5 x^{14} + 15 x^{12} + 5 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 15 x^{12} + 5 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.3 |
$15$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 15 x^{12} + 20 x^{11} + 15 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 15 x^{12} + 20 x^{11} + 15 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.34 |
$15$ |
$x^{15} + 15 x^{12} + 20 x^{11} + 10 x^{10} + 10 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{12} + 20 x^{11} + 10 x^{10} + 10 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.39 |
$15$ |
$x^{15} + 10 x^{14} + 5 x^{13} + 5 x^{12} + 5 x^{11} + 20 x^{10} + 20 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 5 x^{13} + 5 x^{12} + 5 x^{11} + 20 x^{10} + 20 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.4 |
$15$ |
$x^{15} + 15 x^{13} + 20 x^{12} + 20 x^{11} + 10 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{13} + 20 x^{12} + 20 x^{11} + 10 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.43 |
$15$ |
$x^{15} + 10 x^{14} + 15 x^{12} + 20 x^{11} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 15 x^{12} + 20 x^{11} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.46 |
$15$ |
$x^{15} + 5 x^{14} + 5 x^{13} + 10 x^{12} + 10 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 5 x^{13} + 10 x^{12} + 10 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.48 |
$15$ |
$x^{15} + 15 x^{14} + 5 x^{12} + 5 x^{11} + 20 x^{10} + 15 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{14} + 5 x^{12} + 5 x^{11} + 20 x^{10} + 15 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.54 |
$15$ |
$x^{15} + 15 x^{14} + 20 x^{13} + 5 x^{12} + 10 x^{11} + 20 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{14} + 20 x^{13} + 5 x^{12} + 10 x^{11} + 20 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.55 |
$15$ |
$x^{15} + 15 x^{13} + 10 x^{12} + 5 x^{11} + 15 x^{10} + 10 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{13} + 10 x^{12} + 5 x^{11} + 15 x^{10} + 10 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.73 |
$15$ |
$x^{15} + 5 x^{14} + 20 x^{13} + 10 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 20 x^{13} + 10 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.80 |
$15$ |
$x^{15} + 20 x^{14} + 10 x^{13} + 10 x^{11} + 10 x^{10} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 10 x^{13} + 10 x^{11} + 10 x^{10} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.84 |
$15$ |
$x^{15} + 10 x^{14} + 15 x^{12} + 15 x^{11} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 15 x^{12} + 15 x^{11} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.85 |
$15$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 10 x^{12} + 5 x^{11} + 5 x^{10} + 15 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 10 x^{12} + 5 x^{11} + 5 x^{10} + 15 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.89 |
$15$ |
$x^{15} + 5 x^{14} + 20 x^{13} + 5 x^{12} + 15 x^{11} + 10 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 20 x^{13} + 5 x^{12} + 15 x^{11} + 10 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.9 |
$15$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 15 x^{12} + 15 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 20 x^{13} + 15 x^{12} + 15 x^{11} + 20 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.92 |
$15$ |
$x^{15} + 5 x^{14} + 5 x^{13} + 5 x^{12} + 15 x^{11} + 20 x^{10} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 5 x^{13} + 5 x^{12} + 15 x^{11} + 20 x^{10} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.95 |
$15$ |
$x^{15} + 5 x^{13} + 10 x^{12} + 10 x^{11} + 15 x^{10} + 20 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{13} + 10 x^{12} + 10 x^{11} + 15 x^{10} + 20 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.25.98 |
$15$ |
$x^{15} + 15 x^{14} + 5 x^{13} + 20 x^{12} + 15 x^{11} + 15 x^{10} + 5 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$25$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[23/12]$ |
$[23/12, 23/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{14} + 5 x^{13} + 20 x^{12} + 15 x^{11} + 15 x^{10} + 5 x^{5} + 5$ |
$[11, 0]$ |
$[1, 2]$ |
| 5.15.27.104 |
$15$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 15 x^{10} + 10 x^{5} + 75 x^{2} + 50 x + 55$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 15 x^{10} + 10 x^{5} + 75 x^{2} + 50 x + 55$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.106 |
$15$ |
$x^{15} + 5 x^{13} + 10 x^{10} + 25 x + 105$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{13} + 10 x^{10} + 25 x + 105$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.130 |
$15$ |
$x^{15} + 5 x^{14} + 15 x^{13} + 5 x^{10} + 15 x^{5} + 75 x^{2} + 25 x + 30$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 15 x^{13} + 5 x^{10} + 15 x^{5} + 75 x^{2} + 25 x + 30$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.131 |
$15$ |
$x^{15} + 10 x^{13} + 15 x^{10} + 50 x^{2} + 50 x + 5$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{13} + 15 x^{10} + 50 x^{2} + 50 x + 5$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.133 |
$15$ |
$x^{15} + 15 x^{14} + 20 x^{13} + 20 x^{10} + 15 x^{5} + 50 x^{2} + 100 x + 80$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{14} + 20 x^{13} + 20 x^{10} + 15 x^{5} + 50 x^{2} + 100 x + 80$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.137 |
$15$ |
$x^{15} + 20 x^{13} + 75 x + 80$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{13} + 75 x + 80$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.138 |
$15$ |
$x^{15} + 15 x^{13} + 15 x^{10} + 5$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{13} + 15 x^{10} + 5$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.142 |
$15$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 25 x^{2} + 100 x + 55$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 25 x^{2} + 100 x + 55$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.49 |
$15$ |
$x^{15} + 20 x^{14} + 10 x^{13} + 20 x^{10} + 15 x^{5} + 100 x + 30$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 10 x^{13} + 20 x^{10} + 15 x^{5} + 100 x + 30$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.50 |
$15$ |
$x^{15} + 20 x^{14} + 5 x^{13} + 10 x^{10} + 5 x^{5} + 100 x^{2} + 100 x + 105$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 5 x^{13} + 10 x^{10} + 5 x^{5} + 100 x^{2} + 100 x + 105$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.51 |
$15$ |
$x^{15} + 20 x^{13} + 20 x^{10} + 25 x^{2} + 50 x + 105$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{13} + 20 x^{10} + 25 x^{2} + 50 x + 105$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.54 |
$15$ |
$x^{15} + 10 x^{14} + 15 x^{13} + 5 x^{5} + 75 x^{2} + 100 x + 5$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 15 x^{13} + 5 x^{5} + 75 x^{2} + 100 x + 5$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.58 |
$15$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 15 x^{10} + 10 x^{5} + 75 x^{2} + 50 x + 80$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 15 x^{10} + 10 x^{5} + 75 x^{2} + 50 x + 80$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.69 |
$15$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 20 x^{10} + 10 x^{5} + 5$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{14} + 10 x^{13} + 20 x^{10} + 10 x^{5} + 5$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.73 |
$15$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 50 x^{2} + 25 x + 80$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 50 x^{2} + 25 x + 80$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.82 |
$15$ |
$x^{15} + 10 x^{14} + 20 x^{13} + 5 x^{10} + 10 x^{5} + 100 x^{2} + 55$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 20 x^{13} + 5 x^{10} + 10 x^{5} + 100 x^{2} + 55$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.85 |
$15$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 75 x^{2} + 5$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 5 x^{13} + 20 x^{10} + 75 x^{2} + 5$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.88 |
$15$ |
$x^{15} + 15 x^{13} + 10 x^{10} + 75 x^{2} + 25 x + 30$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 15 x^{13} + 10 x^{10} + 75 x^{2} + 25 x + 30$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.94 |
$15$ |
$x^{15} + 10 x^{14} + 20 x^{13} + 10 x^{10} + 10 x^{5} + 50 x^{2} + 80$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 10 x^{14} + 20 x^{13} + 10 x^{10} + 10 x^{5} + 50 x^{2} + 80$ |
$[13, 0]$ |
$[1, 2]$ |
| 5.15.27.96 |
$15$ |
$x^{15} + 20 x^{14} + 15 x^{13} + 10 x^{10} + 10 x^{5} + 100 x^{2} + 55$ |
$5$ |
$15$ |
$1$ |
$27$ |
$C_5^2:(C_4\times S_3)$ (as 15T27) |
$2$ |
$12$ |
$[25/12]$ |
$[25/12, 25/12]_{12}^{2}$ |
$t + 3$ |
$x^{15} + 20 x^{14} + 15 x^{13} + 10 x^{10} + 10 x^{5} + 100 x^{2} + 55$ |
$[13, 0]$ |
$[1, 2]$ |
