Galois conjugate representations are grouped into single lines.
| Label |
Dimension |
Conductor |
Ramified prime count |
Artin stem field |
$G$ |
Projective image |
Container |
Ind |
$\chi(c)$ |
| 3.118...616.42t37.a.a 3.118...616.42t37.a.b |
$3$ |
$ 2^{6} \cdot 3^{4} \cdot 11^{2} \cdot 19^{2} \cdot 31^{2} \cdot 233^{2}$ |
$6$ |
7.3.12865322418563317824.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.118...489.42t37.a.a 3.118...489.42t37.a.b |
$3$ |
$ 3^{4} \cdot 11^{2} \cdot 1098017^{2}$ |
$3$ |
7.3.12868158369865528521.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.157...704.42t37.a.a 3.157...704.42t37.a.b |
$3$ |
$ 2^{6} \cdot 3^{2} \cdot 7^{2} \cdot 19^{2} \cdot 37^{2} \cdot 1063^{2}$ |
$6$ |
7.3.6950792630764390464.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.165...689.42t37.a.a 3.165...689.42t37.a.b |
$3$ |
$ 3^{4} \cdot 13^{2} \cdot 53^{2} \cdot 20717^{2}$ |
$4$ |
7.3.25101889233144744969.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.270...499.7t3.a.a 3.270...499.7t3.a.b |
$3$ |
$ 7^{6} \cdot 43^{2} \cdot 499^{3}$ |
$3$ |
7.7.730556108159679252114716829813001.1 |
$C_7:C_3$ |
$C_7:C_3$ |
$C_7:C_3$ |
$0$ |
$3$ |
| 3.326...667.7t3.a.a 3.326...667.7t3.a.b |
$3$ |
$ 3^{4} \cdot 7^{6} \cdot 11^{3} \cdot 137^{3}$ |
$4$ |
7.7.1063716832854472340823421910348889.1 |
$C_7:C_3$ |
$C_7:C_3$ |
$C_7:C_3$ |
$0$ |
$3$ |
| 3.354...156.42t37.a.a 3.354...156.42t37.a.b |
$3$ |
$ 2^{2} \cdot 3^{2} \cdot 7^{2} \cdot 113^{2} \cdot 39679^{2}$ |
$5$ |
7.3.62556938348791847184.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.382...992.6t11.a.a |
$3$ |
$ 2^{6} \cdot 17^{3} \cdot 31^{3} \cdot 43^{2} \cdot 47^{2}$ |
$5$ |
6.2.38259954274284992.1 |
$S_4\times C_2$ |
$S_4$ |
$S_4\times C_2$ |
$1$ |
$-1$ |
| 3.400...281.42t37.a.a 3.400...281.42t37.a.b |
$3$ |
$ 3^{6} \cdot 31^{2} \cdot 373^{2} \cdot 641^{2}$ |
$4$ |
7.3.3243916431206329761.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.404...081.42t37.a.a 3.404...081.42t37.a.b |
$3$ |
$ 3^{2} \cdot 13^{2} \cdot 5154769^{2}$ |
$3$ |
7.3.61471929379252515201.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.418...008.7t3.a.a 3.418...008.7t3.a.b |
$3$ |
$ 2^{3} \cdot 7^{6} \cdot 13^{2} \cdot 641^{3}$ |
$4$ |
7.7.1755003716518754985232420557696064.1 |
$C_7:C_3$ |
$C_7:C_3$ |
$C_7:C_3$ |
$0$ |
$3$ |
| 3.516...689.42t37.a.a 3.516...689.42t37.a.b |
$3$ |
$ 3^{4} \cdot 23^{2} \cdot 197^{2} \cdot 5573^{2}$ |
$4$ |
7.3.245894837439104068329.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.103...704.7t3.a.a 3.103...704.7t3.a.b |
$3$ |
$ 2^{3} \cdot 7^{6} \cdot 19^{2} \cdot 673^{3}$ |
$4$ |
7.7.10726579189532705191052173548567616.1 |
$C_7:C_3$ |
$C_7:C_3$ |
$C_7:C_3$ |
$0$ |
$3$ |
| 3.135...909.7t3.a.a 3.135...909.7t3.a.b |
$3$ |
$ 7^{6} \cdot 31^{2} \cdot 1061^{3}$ |
$3$ |
7.7.18235411116795666494942652295634281.1 |
$C_7:C_3$ |
$C_7:C_3$ |
$C_7:C_3$ |
$0$ |
$3$ |
| 3.160...364.42t37.a.a 3.160...364.42t37.a.b |
$3$ |
$ 2^{2} \cdot 3^{6} \cdot 7411823^{2}$ |
$3$ |
7.3.51901822587286305936.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.160...156.42t37.a.a 3.160...156.42t37.a.b |
$3$ |
$ 2^{2} \cdot 3^{6} \cdot 7411871^{2}$ |
$3$ |
7.3.51902494836354086544.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.197...025.42t37.a.a 3.197...025.42t37.a.b |
$3$ |
$ 3^{6} \cdot 5^{2} \cdot 317^{2} \cdot 10391^{2}$ |
$4$ |
7.3.400429236090520400625.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.381...900.42t37.a.a 3.381...900.42t37.a.b |
$3$ |
$ 2^{2} \cdot 3^{4} \cdot 5^{2} \cdot 311^{2} \cdot 22067^{2}$ |
$5$ |
7.3.343348296009668010000.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.640...344.42t37.a.a 3.640...344.42t37.a.b |
$3$ |
$ 2^{6} \cdot 3^{6} \cdot 709^{2} \cdot 5227^{2}$ |
$4$ |
7.3.51902704915080588864.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.640...361.42t37.a.a 3.640...361.42t37.a.b |
$3$ |
$ 3^{6} \cdot 29647547^{2}$ |
$2$ |
7.3.51902715419028074241.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.718...569.42t37.a.a 3.718...569.42t37.a.b |
$3$ |
$ 3^{4} \cdot 7^{2} \cdot 13451201^{2}$ |
$3$ |
7.3.316695442151146399929.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.152...600.42t37.a.a 3.152...600.42t37.a.b |
$3$ |
$ 2^{6} \cdot 3^{4} \cdot 5^{2} \cdot 109^{2} \cdot 31481^{2}$ |
$5$ |
7.3.343350397276315560000.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.324...489.42t37.a.a 3.324...489.42t37.a.b |
$3$ |
$ 3^{6} \cdot 66706979^{2}$ |
$2$ |
7.3.262757483022398034609.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
| 3.473...000.6t11.b.a |
$3$ |
$ 2^{8} \cdot 5^{3} \cdot 13^{3} \cdot 259517^{2}$ |
$4$ |
6.2.18939636994039424000.1 |
$S_4\times C_2$ |
$S_4$ |
$S_4\times C_2$ |
$1$ |
$-1$ |
| 3.108...489.42t37.a.a 3.108...489.42t37.a.b |
$3$ |
$ 3^{4} \cdot 11^{2} \cdot 59^{2} \cdot 562987^{2}$ |
$4$ |
7.3.11776033310703845770521.1 |
$\GL(3,2)$ |
$\GL(3,2)$ |
$\PSL(2,7)$ |
$0$ |
$-1$ |
