Refine search
Results (31 matches)
Download displayed columns for resultsGalois conjugate representations are grouped into single lines.
| Label | Dimension | Conductor | Artin stem field | $G$ | Ind | $\chi(c)$ |
|---|---|---|---|---|---|---|
| 35.647...375.70.a.a | $35$ | $ 5^{15} \cdot 19^{18} \cdot 31^{15} \cdot 157^{15}$ | 7.5.8784935.1 | $S_7$ | $1$ | $5$ |
| 35.526...391.70.a.a | $35$ | $ 3^{17} \cdot 47^{15} \cdot 79^{15} \cdot 101^{15}$ | 7.5.10125351.1 | $S_7$ | $1$ | $5$ |
| 35.165...625.70.a.a | $35$ | $ 5^{15} \cdot 13^{15} \cdot 151^{15} \cdot 167^{15}$ | 7.3.1639105.1 | $S_7$ | $1$ | $-1$ |
| 35.430...759.70.a.a | $35$ | $ 11^{24} \cdot 17^{15} \cdot 19^{15} \cdot 293^{15}$ | 7.5.11451319.1 | $S_7$ | $1$ | $5$ |
| 35.774...375.70.a.a | $35$ | $ 5^{15} \cdot 53^{15} \cdot 89^{15} \cdot 263^{15}$ | 7.5.6202855.1 | $S_7$ | $1$ | $5$ |
| 35.164...375.70.a.a | $35$ | $ 5^{15} \cdot 59^{15} \cdot 149^{15} \cdot 173^{15}$ | 7.5.7604215.1 | $S_7$ | $1$ | $5$ |
| 35.114...376.70.a.a | $35$ | $ 2^{45} \cdot 37^{15} \cdot 173^{15} \cdot 197^{15}$ | 7.5.10087976.1 | $S_7$ | $1$ | $5$ |
| 35.552...625.126.a.a | $35$ | $ 5^{20} \cdot 19^{18} \cdot 31^{20} \cdot 157^{20}$ | 7.5.8784935.1 | $S_7$ | $1$ | $-5$ |
| 35.490...584.70.a.a | $35$ | $ 2^{24} \cdot 29^{15} \cdot 47^{15} \cdot 14563^{15}$ | 7.7.79397476.1 | $S_7$ | $1$ | $35$ |
| 35.218...581.70.a.a | $35$ | $ 3^{39} \cdot 61^{15} \cdot 103^{15} \cdot 709^{15}$ | 7.7.120275469.1 | $S_7$ | $1$ | $35$ |
| 35.297...256.70.a.a | $35$ | $ 2^{30} \cdot 3^{39} \cdot 227^{15} \cdot 5839^{15}$ | 7.7.143148924.1 | $S_7$ | $1$ | $35$ |
| 35.604...049.70.a.a | $35$ | $ 7^{15} \cdot 19^{15} \cdot 271^{15} \cdot 2683^{15}$ | 7.7.96703369.1 | $S_7$ | $1$ | $35$ |
| 35.117...689.126.a.a | $35$ | $ 3^{18} \cdot 47^{20} \cdot 79^{20} \cdot 101^{20}$ | 7.5.10125351.1 | $S_7$ | $1$ | $-5$ |
| 35.116...625.70.a.a | $35$ | $ 5^{15} \cdot 101^{15} \cdot 263^{15} \cdot 887^{15}$ | 7.7.117806905.1 | $S_7$ | $1$ | $35$ |
| 35.193...625.70.a.a | $35$ | $ 3^{15} \cdot 5^{15} \cdot 17^{15} \cdot 556999^{15}$ | 7.7.142034745.1 | $S_7$ | $1$ | $35$ |
| 35.195...625.126.a.a | $35$ | $ 5^{20} \cdot 13^{20} \cdot 151^{20} \cdot 167^{20}$ | 7.3.1639105.1 | $S_7$ | $1$ | $-1$ |
| 35.327...041.126.a.a | $35$ | $ 11^{24} \cdot 17^{20} \cdot 19^{20} \cdot 293^{20}$ | 7.5.11451319.1 | $S_7$ | $1$ | $-5$ |
| 35.710...625.126.a.a | $35$ | $ 5^{20} \cdot 53^{20} \cdot 89^{20} \cdot 263^{20}$ | 7.5.6202855.1 | $S_7$ | $1$ | $-5$ |
| 35.417...625.126.a.a | $35$ | $ 5^{20} \cdot 59^{20} \cdot 149^{20} \cdot 173^{20}$ | 7.5.7604215.1 | $S_7$ | $1$ | $-5$ |
| 35.119...376.126.a.a | $35$ | $ 2^{60} \cdot 37^{20} \cdot 173^{20} \cdot 197^{20}$ | 7.5.10087976.1 | $S_7$ | $1$ | $-5$ |
| 35.151...816.126.a.a | $35$ | $ 2^{24} \cdot 29^{20} \cdot 47^{20} \cdot 14563^{20}$ | 7.7.79397476.1 | $S_7$ | $1$ | $35$ |
| 35.932...281.126.a.a | $35$ | $ 3^{44} \cdot 61^{20} \cdot 103^{20} \cdot 709^{20}$ | 7.7.120275469.1 | $S_7$ | $1$ | $35$ |
| 35.303...056.126.a.a | $35$ | $ 2^{40} \cdot 3^{44} \cdot 227^{20} \cdot 5839^{20}$ | 7.7.143148924.1 | $S_7$ | $1$ | $35$ |
| 35.511...601.126.a.a | $35$ | $ 7^{20} \cdot 19^{20} \cdot 271^{20} \cdot 2683^{20}$ | 7.7.96703369.1 | $S_7$ | $1$ | $35$ |
| 35.265...625.126.a.a | $35$ | $ 5^{20} \cdot 101^{20} \cdot 263^{20} \cdot 887^{20}$ | 7.7.117806905.1 | $S_7$ | $1$ | $35$ |
| 35.111...625.126.a.a | $35$ | $ 3^{20} \cdot 5^{20} \cdot 17^{20} \cdot 556999^{20}$ | 7.7.142034745.1 | $S_7$ | $1$ | $35$ |
| 35.319...016.70.a.a | $35$ | $ 2^{134} \cdot 7^{42} \cdot 11^{30} \cdot 191^{30}$ | 8.0.133100753213221593424899389161209856.1 | $A_8$ | $1$ | $3$ |
| 35.983...544.70.a.a | $35$ | $ 2^{118} \cdot 43^{30} \cdot 107^{30} \cdot 179^{30}$ | 8.0.81803428774472904272307991671908472193024.1 | $A_8$ | $1$ | $3$ |
| 35.199...704.70.a.a | $35$ | $ 2^{102} \cdot 67^{30} \cdot 193^{30} \cdot 1019^{30}$ | 8.0.87812768645884871208063446530730170282275531390976.1 | $A_8$ | $1$ | $3$ |
| 35.199...696.70.a.a | $35$ | $ 2^{102} \cdot 11^{30} \cdot 151^{30} \cdot 7933^{30}$ | 8.0.87813728302462049260764173611685476867240408121344.1 | $A_8$ | $1$ | $3$ |
| 35.143...056.70.a.a | $35$ | $ 2^{98} \cdot 29^{30} \cdot 37^{30} \cdot 49121^{30}$ | 8.0.5620066455663197695561554590870531303687507769819136.1 | $A_8$ | $1$ | $3$ |