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Dimension Conductor Group Root number Parity
Smallest permutation Ramified Unramified primes Ramified prime count Frobenius-Schur
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Results (1-50 of 1774 matches)

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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
1.7.3t1.a.a 1.7.3t1.a.b $1$ $ 7 $ \(\Q(\zeta_{7})^+\) $C_3$ $0$ $1$
1.9.3t1.a.a 1.9.3t1.a.b $1$ $ 3^{2}$ \(\Q(\zeta_{9})^+\) $C_3$ $0$ $1$
1.13.3t1.a.a 1.13.3t1.a.b $1$ $ 13 $ 3.3.169.1 $C_3$ $0$ $1$
1.19.3t1.a.a 1.19.3t1.a.b $1$ $ 19 $ 3.3.361.1 $C_3$ $0$ $1$
1.31.3t1.a.a 1.31.3t1.a.b $1$ $ 31 $ 3.3.961.1 $C_3$ $0$ $1$
1.37.3t1.a.a 1.37.3t1.a.b $1$ $ 37 $ 3.3.1369.1 $C_3$ $0$ $1$
1.43.3t1.a.a 1.43.3t1.a.b $1$ $ 43 $ 3.3.1849.1 $C_3$ $0$ $1$
1.61.3t1.a.a 1.61.3t1.a.b $1$ $ 61 $ 3.3.3721.1 $C_3$ $0$ $1$
1.63.3t1.a.a 1.63.3t1.a.b $1$ $ 3^{2} \cdot 7 $ 3.3.3969.2 $C_3$ $0$ $1$
1.63.3t1.b.a 1.63.3t1.b.b $1$ $ 3^{2} \cdot 7 $ 3.3.3969.1 $C_3$ $0$ $1$
1.67.3t1.a.a 1.67.3t1.a.b $1$ $ 67 $ 3.3.4489.1 $C_3$ $0$ $1$
1.73.3t1.a.a 1.73.3t1.a.b $1$ $ 73 $ 3.3.5329.1 $C_3$ $0$ $1$
1.79.3t1.a.a 1.79.3t1.a.b $1$ $ 79 $ 3.3.6241.1 $C_3$ $0$ $1$
1.91.3t1.a.a 1.91.3t1.a.b $1$ $ 7 \cdot 13 $ 3.3.8281.2 $C_3$ $0$ $1$
1.91.3t1.b.a 1.91.3t1.b.b $1$ $ 7 \cdot 13 $ 3.3.8281.1 $C_3$ $0$ $1$
1.97.3t1.a.a 1.97.3t1.a.b $1$ $ 97 $ 3.3.9409.1 $C_3$ $0$ $1$
1.103.3t1.a.a 1.103.3t1.a.b $1$ $ 103 $ 3.3.10609.1 $C_3$ $0$ $1$
1.109.3t1.a.a 1.109.3t1.a.b $1$ $ 109 $ 3.3.11881.1 $C_3$ $0$ $1$
1.117.3t1.a.a 1.117.3t1.a.b $1$ $ 3^{2} \cdot 13 $ 3.3.13689.2 $C_3$ $0$ $1$
1.117.3t1.b.a 1.117.3t1.b.b $1$ $ 3^{2} \cdot 13 $ 3.3.13689.1 $C_3$ $0$ $1$
1.127.3t1.a.a 1.127.3t1.a.b $1$ $ 127 $ 3.3.16129.1 $C_3$ $0$ $1$
1.133.3t1.a.a 1.133.3t1.a.b $1$ $ 7 \cdot 19 $ 3.3.17689.1 $C_3$ $0$ $1$
1.133.3t1.b.a 1.133.3t1.b.b $1$ $ 7 \cdot 19 $ 3.3.17689.2 $C_3$ $0$ $1$
1.139.3t1.a.a 1.139.3t1.a.b $1$ $ 139 $ 3.3.19321.1 $C_3$ $0$ $1$
1.151.3t1.a.a 1.151.3t1.a.b $1$ $ 151 $ 3.3.22801.1 $C_3$ $0$ $1$
1.157.3t1.a.a 1.157.3t1.a.b $1$ $ 157 $ 3.3.24649.1 $C_3$ $0$ $1$
1.163.3t1.a.a 1.163.3t1.a.b $1$ $ 163 $ 3.3.26569.1 $C_3$ $0$ $1$
1.171.3t1.a.a 1.171.3t1.a.b $1$ $ 3^{2} \cdot 19 $ 3.3.29241.1 $C_3$ $0$ $1$
1.171.3t1.b.a 1.171.3t1.b.b $1$ $ 3^{2} \cdot 19 $ 3.3.29241.2 $C_3$ $0$ $1$
1.181.3t1.a.a 1.181.3t1.a.b $1$ $ 181 $ 3.3.32761.1 $C_3$ $0$ $1$
1.193.3t1.a.a 1.193.3t1.a.b $1$ $ 193 $ 3.3.37249.1 $C_3$ $0$ $1$
1.199.3t1.a.a 1.199.3t1.a.b $1$ $ 199 $ 3.3.39601.1 $C_3$ $0$ $1$
1.211.3t1.a.a 1.211.3t1.a.b $1$ $ 211 $ 3.3.44521.1 $C_3$ $0$ $1$
1.217.3t1.a.a 1.217.3t1.a.b $1$ $ 7 \cdot 31 $ 3.3.47089.1 $C_3$ $0$ $1$
1.217.3t1.b.a 1.217.3t1.b.b $1$ $ 7 \cdot 31 $ 3.3.47089.2 $C_3$ $0$ $1$
1.223.3t1.a.a 1.223.3t1.a.b $1$ $ 223 $ 3.3.49729.1 $C_3$ $0$ $1$
1.229.3t1.a.a 1.229.3t1.a.b $1$ $ 229 $ 3.3.52441.1 $C_3$ $0$ $1$
1.241.3t1.a.a 1.241.3t1.a.b $1$ $ 241 $ 3.3.58081.1 $C_3$ $0$ $1$
1.247.3t1.a.a 1.247.3t1.a.b $1$ $ 13 \cdot 19 $ 3.3.61009.1 $C_3$ $0$ $1$
1.247.3t1.b.a 1.247.3t1.b.b $1$ $ 13 \cdot 19 $ 3.3.61009.2 $C_3$ $0$ $1$
1.259.3t1.a.a 1.259.3t1.a.b $1$ $ 7 \cdot 37 $ 3.3.67081.1 $C_3$ $0$ $1$
1.259.3t1.b.a 1.259.3t1.b.b $1$ $ 7 \cdot 37 $ 3.3.67081.2 $C_3$ $0$ $1$
1.271.3t1.a.a 1.271.3t1.a.b $1$ $ 271 $ 3.3.73441.1 $C_3$ $0$ $1$
1.277.3t1.a.a 1.277.3t1.a.b $1$ $ 277 $ 3.3.76729.1 $C_3$ $0$ $1$
1.279.3t1.a.a 1.279.3t1.a.b $1$ $ 3^{2} \cdot 31 $ 3.3.77841.2 $C_3$ $0$ $1$
1.279.3t1.b.a 1.279.3t1.b.b $1$ $ 3^{2} \cdot 31 $ 3.3.77841.1 $C_3$ $0$ $1$
1.283.3t1.a.a 1.283.3t1.a.b $1$ $ 283 $ 3.3.80089.1 $C_3$ $0$ $1$
1.301.3t1.a.a 1.301.3t1.a.b $1$ $ 7 \cdot 43 $ 3.3.90601.2 $C_3$ $0$ $1$
1.301.3t1.b.a 1.301.3t1.b.b $1$ $ 7 \cdot 43 $ 3.3.90601.1 $C_3$ $0$ $1$
1.307.3t1.a.a 1.307.3t1.a.b $1$ $ 307 $ 3.3.94249.1 $C_3$ $0$ $1$
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