Galois conjugate representations are grouped into single lines.
| Label |
Dimension |
Conductor |
Ramified prime count |
Artin stem field |
$G$ |
Projective image |
Container |
Ind |
$\chi(c)$ |
| 2.136.4t3.a.a |
$2$ |
$ 2^{3} \cdot 17 $ |
$2$ |
4.0.1088.2 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.145.4t3.b.a |
$2$ |
$ 5 \cdot 29 $ |
$2$ |
4.4.725.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.148.3t2.a.a |
$2$ |
$ 2^{2} \cdot 37 $ |
$2$ |
3.3.148.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.163.8t12.a.a 2.163.8t12.a.b |
$2$ |
$ 163 $ |
$1$ |
8.0.705911761.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$-2$ |
| 2.205.4t3.a.a |
$2$ |
$ 5 \cdot 41 $ |
$2$ |
4.0.1025.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.221.4t3.b.a |
$2$ |
$ 13 \cdot 17 $ |
$2$ |
4.0.2873.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.229.3t2.a.a |
$2$ |
$ 229 $ |
$1$ |
3.3.229.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.257.3t2.a.a |
$2$ |
$ 257 $ |
$1$ |
3.3.257.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.277.8t12.a.a 2.277.8t12.a.b |
$2$ |
$ 277 $ |
$1$ |
8.8.5887339441.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$2$ |
| 2.305.4t3.a.a |
$2$ |
$ 5 \cdot 61 $ |
$2$ |
4.0.1525.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.316.3t2.a.a |
$2$ |
$ 2^{2} \cdot 79 $ |
$2$ |
3.3.316.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.316.6t3.b.a |
$2$ |
$ 2^{2} \cdot 79 $ |
$2$ |
6.0.399424.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.321.3t2.a.a |
$2$ |
$ 3 \cdot 107 $ |
$2$ |
3.3.321.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.321.6t3.a.a |
$2$ |
$ 3 \cdot 107 $ |
$2$ |
6.0.309123.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.328.4t3.c.a |
$2$ |
$ 2^{3} \cdot 41 $ |
$2$ |
4.4.2624.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.328.8t17.a.a 2.328.8t17.a.b |
$2$ |
$ 2^{3} \cdot 41 $ |
$2$ |
8.8.282300416.1 |
$C_4\wr C_2$ |
$D_4$ |
$C_4\wr C_2$ |
$0$ |
$2$ |
| 2.349.8t12.a.a 2.349.8t12.a.b |
$2$ |
$ 349 $ |
$1$ |
8.0.14835483601.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$-2$ |
| 2.371.6t5.a.a 2.371.6t5.a.b |
$2$ |
$ 7 \cdot 53 $ |
$2$ |
6.6.7294973.1 |
$S_3\times C_3$ |
$S_3$ |
$S_3\times C_3$ |
$0$ |
$2$ |
| 2.377.4t3.b.a |
$2$ |
$ 13 \cdot 29 $ |
$2$ |
4.0.4901.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.380.6t5.a.a 2.380.6t5.a.b |
$2$ |
$ 2^{2} \cdot 5 \cdot 19 $ |
$3$ |
6.6.722000.1 |
$S_3\times C_3$ |
$S_3$ |
$S_3\times C_3$ |
$0$ |
$2$ |
| 2.396.4t3.c.a |
$2$ |
$ 2^{2} \cdot 3^{2} \cdot 11 $ |
$3$ |
4.4.4752.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.396.4t3.d.a |
$2$ |
$ 2^{2} \cdot 3^{2} \cdot 11 $ |
$3$ |
4.0.4752.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.397.8t12.a.a 2.397.8t12.a.b |
$2$ |
$ 397 $ |
$1$ |
8.0.24840596881.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$-2$ |
| 2.401.5t2.a.a 2.401.5t2.a.b |
$2$ |
$ 401 $ |
$1$ |
5.5.160801.1 |
$D_{5}$ |
$D_5$ |
$D_{5}$ |
$1$ |
$2$ |
| 2.404.3t2.a.a |
$2$ |
$ 2^{2} \cdot 101 $ |
$2$ |
3.3.404.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.445.4t3.a.a |
$2$ |
$ 5 \cdot 89 $ |
$2$ |
4.4.2225.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.445.8t17.d.a 2.445.8t17.d.b |
$2$ |
$ 5 \cdot 89 $ |
$2$ |
8.0.440605625.1 |
$C_4\wr C_2$ |
$D_4$ |
$C_4\wr C_2$ |
$0$ |
$-2$ |
| 2.468.6t5.a.a 2.468.6t5.a.b |
$2$ |
$ 2^{2} \cdot 3^{2} \cdot 13 $ |
$3$ |
6.6.2847312.1 |
$S_3\times C_3$ |
$S_3$ |
$S_3\times C_3$ |
$0$ |
$2$ |
| 2.469.3t2.a.a |
$2$ |
$ 7 \cdot 67 $ |
$2$ |
3.3.469.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.469.6t3.b.a |
$2$ |
$ 7 \cdot 67 $ |
$2$ |
6.0.1539727.2 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.473.3t2.a.a |
$2$ |
$ 11 \cdot 43 $ |
$2$ |
3.3.473.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.473.6t3.a.a |
$2$ |
$ 11 \cdot 43 $ |
$2$ |
6.0.2461019.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.505.4t3.b.a |
$2$ |
$ 5 \cdot 101 $ |
$2$ |
4.4.2525.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.505.8t6.a.a 2.505.8t6.a.b |
$2$ |
$ 5 \cdot 101 $ |
$2$ |
8.0.643938125.1 |
$D_{8}$ |
$D_4$ |
$D_{8}$ |
$1$ |
$-2$ |
| 2.520.8t11.a.a 2.520.8t11.a.b |
$2$ |
$ 2^{3} \cdot 5 \cdot 13 $ |
$3$ |
8.8.432640000.1 |
$Q_8:C_2$ |
$C_2^2$ |
$Q_8:C_2$ |
$0$ |
$2$ |
| 2.544.4t3.c.a |
$2$ |
$ 2^{5} \cdot 17 $ |
$2$ |
4.4.4352.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$2$ |
| 2.545.4t3.a.a |
$2$ |
$ 5 \cdot 109 $ |
$2$ |
4.0.2725.1 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.547.8t12.a.a 2.547.8t12.a.b |
$2$ |
$ 547 $ |
$1$ |
8.0.89526025681.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$-2$ |
| 2.549.8t12.a.a 2.549.8t12.a.b |
$2$ |
$ 3^{2} \cdot 61 $ |
$2$ |
8.8.10093618089.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$2$ |
| 2.549.8t12.b.a 2.549.8t12.b.b |
$2$ |
$ 3^{2} \cdot 61 $ |
$2$ |
8.0.10093618089.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$-2$ |
| 2.564.3t2.a.a |
$2$ |
$ 2^{2} \cdot 3 \cdot 47 $ |
$3$ |
3.3.564.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.564.6t3.a.a |
$2$ |
$ 2^{2} \cdot 3 \cdot 47 $ |
$3$ |
6.0.954288.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.568.3t2.a.a |
$2$ |
$ 2^{3} \cdot 71 $ |
$2$ |
3.3.568.1 |
$S_3$ |
$S_3$ |
$S_3$ |
$1$ |
$2$ |
| 2.568.6t3.b.a |
$2$ |
$ 2^{3} \cdot 71 $ |
$2$ |
6.0.2580992.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.577.7t2.a.a 2.577.7t2.a.b 2.577.7t2.a.c |
$2$ |
$ 577 $ |
$1$ |
7.7.192100033.1 |
$D_{7}$ |
$D_7$ |
$D_{7}$ |
$1$ |
$2$ |
| 2.584.4t3.c.a |
$2$ |
$ 2^{3} \cdot 73 $ |
$2$ |
4.0.4672.2 |
$D_{4}$ |
$C_2^2$ |
$D_{4}$ |
$1$ |
$-2$ |
| 2.592.6t3.b.a |
$2$ |
$ 2^{4} \cdot 37 $ |
$2$ |
6.0.350464.1 |
$D_{6}$ |
$S_3$ |
$D_{6}$ |
$1$ |
$-2$ |
| 2.607.8t12.a.a 2.607.8t12.a.b |
$2$ |
$ 607 $ |
$1$ |
8.8.135754665601.1 |
$\SL(2,3)$ |
$A_4$ |
$\SL(2,3)$ |
$0$ |
$2$ |
| 2.616.6t5.a.a 2.616.6t5.a.b |
$2$ |
$ 2^{3} \cdot 7 \cdot 11 $ |
$3$ |
6.6.33392128.1 |
$S_3\times C_3$ |
$S_3$ |
$S_3\times C_3$ |
$0$ |
$2$ |
| 2.620.6t5.a.a 2.620.6t5.a.b |
$2$ |
$ 2^{2} \cdot 5 \cdot 31 $ |
$3$ |
6.6.1922000.1 |
$S_3\times C_3$ |
$S_3$ |
$S_3\times C_3$ |
$0$ |
$2$ |
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