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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 126 matches)

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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
6.228488000.18t197.a.a $6$ $ 2^{6} \cdot 5^{3} \cdot 13^{4}$ 9.5.38614472000.1 $S_3 \wr C_3 $ $1$ $-2$
6.472842752.18t197.a.a $6$ $ 2^{9} \cdot 31^{4}$ 9.3.28400117792.1 $S_3 \wr C_3 $ $1$ $0$
6.1891371008.18t197.a.a $6$ $ 2^{11} \cdot 31^{4}$ 9.3.28400117792.1 $S_3 \wr C_3 $ $1$ $0$
6.2518890125.18t197.a.a $6$ $ 5^{3} \cdot 67^{4}$ 9.5.11307297771125.1 $S_3 \wr C_3 $ $1$ $-2$
6.3364539363.18t197.a.a $6$ $ 3^{5} \cdot 61^{4}$ 9.3.1391050107747.1 $S_3 \wr C_3 $ $1$ $0$
6.3364539363.18t197.b.a $6$ $ 3^{5} \cdot 61^{4}$ 9.3.1391050107747.1 $S_3 \wr C_3 $ $1$ $0$
6.4550424131.18t197.a.a $6$ $ 11^{3} \cdot 43^{4}$ 9.3.69534993539.1 $S_3 \wr C_3 $ $1$ $0$
6.4550424131.18t197.b.a $6$ $ 11^{3} \cdot 43^{4}$ 9.3.69534993539.1 $S_3 \wr C_3 $ $1$ $0$
6.5712200000.18t197.a.a $6$ $ 2^{6} \cdot 5^{5} \cdot 13^{4}$ 9.5.38614472000.1 $S_3 \wr C_3 $ $1$ $-2$
6.7329062656.18t197.a.a $6$ $ 2^{8} \cdot 31^{5}$ 9.5.1760807303104.1 $S_3 \wr C_3 $ $1$ $-2$
6.7329062656.18t197.b.a $6$ $ 2^{8} \cdot 31^{5}$ 9.5.1760807303104.1 $S_3 \wr C_3 $ $1$ $-2$
6.9740596663.18t197.a.a $6$ $ 7^{3} \cdot 73^{4}$ 9.3.1059339584023.1 $S_3 \wr C_3 $ $1$ $0$
6.9740596663.18t197.b.a $6$ $ 7^{3} \cdot 73^{4}$ 9.3.1059339584023.1 $S_3 \wr C_3 $ $1$ $0$
6.23498726697.18t197.a.a $6$ $ 3^{14} \cdot 17^{3}$ 9.5.6586148313.1 $S_3 \wr C_3 $ $1$ $-2$
6.23498726697.18t197.b.a $6$ $ 3^{14} \cdot 17^{3}$ 9.5.6586148313.1 $S_3 \wr C_3 $ $1$ $-2$
6.23925613248.18t197.a.a $6$ $ 2^{6} \cdot 3^{3} \cdot 61^{4}$ 9.3.9891911877312.1 $S_3 \wr C_3 $ $1$ $0$
6.23925613248.18t197.b.a $6$ $ 2^{6} \cdot 3^{3} \cdot 61^{4}$ 9.3.9891911877312.1 $S_3 \wr C_3 $ $1$ $0$
6.27221116608.18t197.a.a $6$ $ 2^{6} \cdot 3^{11} \cdot 7^{4}$ 9.5.27010152954288.1 $S_3 \wr C_3 $ $1$ $-2$
6.32518080125.18t197.a.a $6$ $ 5^{3} \cdot 127^{4}$ 9.5.20979364573445.1 $S_3 \wr C_3 $ $1$ $-2$
6.32518080125.18t197.b.a $6$ $ 5^{3} \cdot 127^{4}$ 9.5.20979364573445.1 $S_3 \wr C_3 $ $1$ $-2$
6.56013635584.18t197.a.a $6$ $ 2^{14} \cdot 43^{4}$ 9.3.1618268940544.1 $S_3 \wr C_3 $ $1$ $0$
6.56013635584.18t197.b.a $6$ $ 2^{14} \cdot 43^{4}$ 9.3.1618268940544.1 $S_3 \wr C_3 $ $1$ $0$
6.58773123072.18t197.a.a $6$ $ 2^{12} \cdot 3^{15}$ 9.5.74384733888.1 $S_3 \wr C_3 $ $1$ $-2$
6.58773123072.18t197.b.a $6$ $ 2^{12} \cdot 3^{15}$ 9.5.74384733888.1 $S_3 \wr C_3 $ $1$ $-2$
6.62972253125.18t197.a.a $6$ $ 5^{5} \cdot 67^{4}$ 9.5.11307297771125.1 $S_3 \wr C_3 $ $1$ $-2$
6.70270770375.18t197.a.a $6$ $ 3^{9} \cdot 5^{3} \cdot 13^{4}$ 9.7.475030407735.1 $S_3 \wr C_3 $ $1$ $0$
6.70270770375.18t197.b.a $6$ $ 3^{9} \cdot 5^{3} \cdot 13^{4}$ 9.7.475030407735.1 $S_3 \wr C_3 $ $1$ $0$
6.72272978432.18t197.a.a $6$ $ 2^{9} \cdot 109^{4}$ 9.5.53667203546912.1 $S_3 \wr C_3 $ $1$ $-2$
6.73741860864.18t197.a.a $6$ $ 2^{15} \cdot 3^{8} \cdot 7^{3}$ 9.5.93329542656.1 $S_3 \wr C_3 $ $1$ $-2$
6.73741860864.18t197.b.a $6$ $ 2^{15} \cdot 3^{8} \cdot 7^{3}$ 9.5.93329542656.1 $S_3 \wr C_3 $ $1$ $-2$
6.78371384000.18t197.a.a $6$ $ 2^{6} \cdot 5^{3} \cdot 7^{3} \cdot 13^{4}$ 9.5.529790555840.1 $S_3 \wr C_3 $ $1$ $-2$
6.78371384000.18t197.b.a $6$ $ 2^{6} \cdot 5^{3} \cdot 7^{3} \cdot 13^{4}$ 9.5.529790555840.1 $S_3 \wr C_3 $ $1$ $-2$
6.81092531968.18t197.a.a $6$ $ 2^{8} \cdot 7^{3} \cdot 31^{4}$ 9.5.19482480805312.1 $S_3 \wr C_3 $ $1$ $-2$
6.81092531968.18t197.b.a $6$ $ 2^{8} \cdot 7^{3} \cdot 31^{4}$ 9.5.19482480805312.1 $S_3 \wr C_3 $ $1$ $-2$
6.98419153113.18t197.a.a $6$ $ 3^{15} \cdot 19^{3}$ 9.5.22082967873.1 $S_3 \wr C_3 $ $1$ $-2$
6.98419153113.18t197.b.a $6$ $ 3^{15} \cdot 19^{3}$ 9.5.22082967873.1 $S_3 \wr C_3 $ $1$ $-2$
6.102134034432.18t197.a.a $6$ $ 2^{12} \cdot 3^{3} \cdot 31^{4}$ 9.3.1533606360768.1 $S_3 \wr C_3 $ $1$ $0$
6.102134034432.18t197.b.a $6$ $ 2^{12} \cdot 3^{3} \cdot 31^{4}$ 9.3.1533606360768.1 $S_3 \wr C_3 $ $1$ $0$
6.108884466432.18t197.a.a $6$ $ 2^{8} \cdot 3^{11} \cdot 7^{4}$ 9.5.27010152954288.1 $S_3 \wr C_3 $ $1$ $-2$
6.116985856000.18t197.a.a $6$ $ 2^{15} \cdot 5^{3} \cdot 13^{4}$ 9.3.12356631040.1 $S_3 \wr C_3 $ $1$ $0$
6.116985856000.18t197.b.a $6$ $ 2^{15} \cdot 5^{3} \cdot 13^{4}$ 9.3.12356631040.1 $S_3 \wr C_3 $ $1$ $0$
6.145626672987.18t197.a.a $6$ $ 3^{3} \cdot 271^{4}$ 9.3.1188329832315363.1 $S_3 \wr C_3 $ $1$ $0$
6.145626672987.18t197.b.a $6$ $ 3^{3} \cdot 271^{4}$ 9.3.1188329832315363.1 $S_3 \wr C_3 $ $1$ $0$
6.156728328192.18t197.a.a $6$ $ 2^{15} \cdot 3^{14}$ 9.5.198359290368.1 $S_3 \wr C_3 $ $1$ $-2$
6.156728328192.18t197.b.a $6$ $ 2^{15} \cdot 3^{14}$ 9.5.198359290368.1 $S_3 \wr C_3 $ $1$ $-2$
6.159648530624.18t197.a.a $6$ $ 2^{6} \cdot 11^{3} \cdot 37^{4}$ 9.3.1806271391936.1 $S_3 \wr C_3 $ $1$ $0$
6.159648530624.18t197.b.a $6$ $ 2^{6} \cdot 11^{3} \cdot 37^{4}$ 9.3.1806271391936.1 $S_3 \wr C_3 $ $1$ $0$
6.176003742784.18t197.a.a $6$ $ 2^{6} \cdot 229^{4}$ 9.7.2307453068833936.1 $S_3 \wr C_3 $ $1$ $0$
6.183637853504.18t197.a.a $6$ $ 2^{6} \cdot 7^{6} \cdot 29^{3}$ 9.5.10699470656.1 $S_3 \wr C_3 $ $1$ $-2$
6.183637853504.18t197.b.a $6$ $ 2^{6} \cdot 7^{6} \cdot 29^{3}$ 9.5.10699470656.1 $S_3 \wr C_3 $ $1$ $-2$
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