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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 502 matches)

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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
6.11231207.18t319.a.a $6$ $ 13 \cdot 29 \cdot 31^{3}$ 9.1.348167417.1 $S_3\wr S_3$ $1$ $0$
6.12839921.18t319.a.a $6$ $ 31^{3} \cdot 431 $ 9.3.398037551.1 $S_3\wr S_3$ $1$ $-2$
6.17229808.18t319.a.a $6$ $ 2^{4} \cdot 19^{3} \cdot 157 $ 9.1.1309465408.1 $S_3\wr S_3$ $1$ $0$
6.19921763.18t319.a.a $6$ $ 59^{3} \cdot 97 $ 9.1.1175384017.1 $S_3\wr S_3$ $1$ $0$
6.23936704.18t319.a.a $6$ $ 2^{6} \cdot 11^{3} \cdot 281 $ 9.1.1053214976.1 $S_3\wr S_3$ $1$ $0$
6.38405873.18t319.a.a $6$ $ 11 \cdot 17 \cdot 59^{3}$ 9.3.2265946507.1 $S_3\wr S_3$ $1$ $-2$
6.41160000.18t319.a.a $6$ $ 2^{6} \cdot 3 \cdot 5^{4} \cdot 7^{3}$ 9.1.7203000000.1 $S_3\wr S_3$ $1$ $0$
6.42580672.18t319.a.a $6$ $ 2^{6} \cdot 19^{3} \cdot 97 $ 9.1.3236131072.1 $S_3\wr S_3$ $1$ $0$
6.49443696.18t319.a.a $6$ $ 2^{4} \cdot 3^{9} \cdot 157 $ 9.1.5339919168.1 $S_3\wr S_3$ $1$ $0$
6.51648192.18t319.a.a $6$ $ 2^{6} \cdot 3^{9} \cdot 41 $ 9.1.5578004736.1 $S_3\wr S_3$ $1$ $0$
6.74561216.18t319.a.a $6$ $ 2^{6} \cdot 23 \cdot 37^{3}$ 9.3.11035059968.1 $S_3\wr S_3$ $1$ $0$
6.78647488.18t319.a.a $6$ $ 2^{6} \cdot 23^{3} \cdot 101 $ 9.1.1808892224.1 $S_3\wr S_3$ $1$ $0$
6.86920128.18t319.a.a $6$ $ 2^{6} \cdot 3^{10} \cdot 23 $ 9.1.9387373824.1 $S_3\wr S_3$ $1$ $0$
6.97237824.18t319.a.a $6$ $ 2^{6} \cdot 3 \cdot 17 \cdot 31^{3}$ 9.1.3014372544.1 $S_3\wr S_3$ $1$ $0$
6.100495552.18t319.a.a $6$ $ 2^{6} \cdot 31 \cdot 37^{3}$ 9.3.14873341696.1 $S_3\wr S_3$ $1$ $0$
6.106288200.18t319.a.a $6$ $ 2^{3} \cdot 3^{12} \cdot 5^{2}$ 9.1.2869781400.1 $S_3\wr S_3$ $1$ $0$
6.109594944.18t319.a.a $6$ $ 2^{6} \cdot 3^{10} \cdot 29 $ 9.3.11836253952.1 $S_3\wr S_3$ $1$ $-2$
6.116024512.18t319.a.a $6$ $ 2^{6} \cdot 23^{3} \cdot 149 $ 9.1.2668563776.1 $S_3\wr S_3$ $1$ $0$
6.122254016.18t319.a.a $6$ $ 2^{6} \cdot 23^{3} \cdot 157 $ 9.1.2811842368.1 $S_3\wr S_3$ $1$ $0$
6.126224093.18t319.a.a $6$ $ 47 \cdot 139^{3}$ 9.3.17545148927.1 $S_3\wr S_3$ $1$ $-2$
6.133568512.18t319.a.a $6$ $ 2^{11} \cdot 7^{2} \cdot 11^{3}$ 9.1.5877014528.1 $S_3\wr S_3$ $1$ $0$
6.161168128.18t319.a.a $6$ $ 2^{8} \cdot 11^{4} \cdot 43 $ 9.1.4875335872.1 $S_3\wr S_3$ $1$ $0$
6.180405360.18t319.a.a $6$ $ 2^{4} \cdot 3^{3} \cdot 5 \cdot 17^{4}$ 9.1.156411447120.1 $S_3\wr S_3$ $1$ $0$
6.191160000.18t319.a.a $6$ $ 2^{6} \cdot 3^{4} \cdot 5^{4} \cdot 59 $ 9.1.6372000000.1 $S_3\wr S_3$ $1$ $0$
6.192735936.18t319.a.a $6$ $ 2^{6} \cdot 3^{11} \cdot 17 $ 9.1.187339329792.1 $S_3\wr S_3$ $1$ $0$
6.201553920.18t319.a.a $6$ $ 2^{11} \cdot 3^{9} \cdot 5 $ 9.1.21767823360.1 $S_3\wr S_3$ $1$ $0$
6.223075008.18t319.a.a $6$ $ 2^{6} \cdot 3^{2} \cdot 13 \cdot 31^{3}$ 9.1.6915325248.1 $S_3\wr S_3$ $1$ $0$
6.241670000.18t319.a.a $6$ $ 2^{4} \cdot 5^{4} \cdot 11 \cdot 13^{3}$ 9.3.314171000000.1 $S_3\wr S_3$ $1$ $0$
6.263594736.18t319.a.a $6$ $ 2^{4} \cdot 3^{12} \cdot 31 $ 9.1.28468231488.1 $S_3\wr S_3$ $1$ $0$
6.292253184.18t319.a.a $6$ $ 2^{9} \cdot 3^{9} \cdot 29 $ 9.1.63126687744.1 $S_3\wr S_3$ $1$ $0$
6.313994137.18t319.a.a $6$ $ 23 \cdot 239^{3}$ 9.3.75044598743.1 $S_3\wr S_3$ $1$ $-2$
6.329845952.18t319.a.a $6$ $ 2^{6} \cdot 31^{3} \cdot 173 $ 9.1.10225224512.1 $S_3\wr S_3$ $1$ $0$
6.336251692.18t319.a.a $6$ $ 2^{2} \cdot 7 \cdot 229^{3}$ 9.5.77001637468.1 $S_3\wr S_3$ $1$ $2$
6.340736000.18t319.a.a $6$ $ 2^{11} \cdot 5^{3} \cdot 11^{3}$ 9.1.14992384000.2 $S_3\wr S_3$ $1$ $0$
6.374134464.18t319.a.a $6$ $ 2^{6} \cdot 3^{12} \cdot 11 $ 9.1.40406522112.1 $S_3\wr S_3$ $1$ $0$
6.419712832.18t319.a.a $6$ $ 2^{6} \cdot 7^{2} \cdot 11 \cdot 23^{3}$ 9.3.9653395136.1 $S_3\wr S_3$ $1$ $-2$
6.461574848.18t319.a.a $6$ $ 2^{6} \cdot 7 \cdot 101^{3}$ 9.3.186476238592.1 $S_3\wr S_3$ $1$ $0$
6.466560000.18t319.a.a $6$ $ 2^{10} \cdot 3^{6} \cdot 5^{4}$ 9.1.139968000000.1 $S_3\wr S_3$ $1$ $0$
6.472392000.18t319.a.a $6$ $ 2^{6} \cdot 3^{10} \cdot 5^{3}$ 9.1.63772920000.1 $S_3\wr S_3$ $1$ $0$
6.474512384.18t319.a.a $6$ $ 2^{10} \cdot 19 \cdot 29^{3}$ 9.1.13760859136.1 $S_3\wr S_3$ $1$ $0$
6.478059664.18t319.a.a $6$ $ 2^{4} \cdot 29 \cdot 101^{3}$ 9.5.193136104256.1 $S_3\wr S_3$ $1$ $2$
6.487094472.18t319.a.a $6$ $ 2^{3} \cdot 3^{6} \cdot 17^{4}$ 9.1.422310907224.1 $S_3\wr S_3$ $1$ $0$
6.510183360.18t319.a.a $6$ $ 2^{6} \cdot 3^{13} \cdot 5 $ 9.1.123974556480.1 $S_3\wr S_3$ $1$ $0$
6.510183360.18t319.b.a $6$ $ 2^{6} \cdot 3^{13} \cdot 5 $ 9.1.55099802880.1 $S_3\wr S_3$ $1$ $0$
6.544195584.18t319.a.a $6$ $ 2^{10} \cdot 3^{12}$ 9.1.58773123072.1 $S_3\wr S_3$ $1$ $0$
6.604160000.18t319.a.a $6$ $ 2^{14} \cdot 5^{4} \cdot 59 $ 9.1.7552000000.1 $S_3\wr S_3$ $1$ $0$
6.604661760.18t319.a.a $6$ $ 2^{11} \cdot 3^{10} \cdot 5 $ 9.1.65303470080.1 $S_3\wr S_3$ $1$ $0$
6.625251312.18t319.a.a $6$ $ 2^{4} \cdot 3^{4} \cdot 7 \cdot 41^{3}$ 9.1.307623645504.1 $S_3\wr S_3$ $1$ $0$
6.672280000.18t319.a.a $6$ $ 2^{6} \cdot 5^{4} \cdot 7^{5}$ 9.1.94119200000.1 $S_3\wr S_3$ $1$ $0$
6.680244480.18t319.a.a $6$ $ 2^{8} \cdot 3^{12} \cdot 5 $ 9.1.73466403840.1 $S_3\wr S_3$ $1$ $0$
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