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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
$12$ $ 2^{20} \cdot 3^{18} \cdot 5^{9}$ 8.4.583200000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 7^{8}$ 8.4.80564191232.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{18} \cdot 53^{9}$ 8.4.26764511552.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{18} \cdot 5^{11} \cdot 23^{6}$ 8.4.2645000000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{18} \cdot 5^{11} \cdot 7^{6}$ 8.4.2790703125.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{33} \cdot 3^{10} \cdot 13^{6}$ 8.4.16148201472.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{18} \cdot 5^{11} \cdot 11^{8}$ 8.4.73205000000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{18} \cdot 7^{6} \cdot 17^{9}$ 8.4.17810686208.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{12} \cdot 3^{6} \cdot 5^{6} \cdot 17^{9}$ 8.4.20445940800.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{20} \cdot 5^{9} \cdot 43^{6}$ 8.4.1479200000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{51} \cdot 7^{8}$ 8.4.5156108238848.10 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{18} \cdot 17^{11}$ 8.4.299136892617.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{26} \cdot 5^{9} \cdot 23^{6}$ 8.4.1692800000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{20} \cdot 3^{18} \cdot 5^{11}$ 8.4.14580000000.2 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{37} \cdot 73^{6}$ 8.4.2793930752.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{10} \cdot 5^{11} \cdot 47^{6}$ 8.4.125809453125.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 7^{10}$ 8.4.1644167168.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 5^{11} \cdot 11^{8} \cdot 13^{6}$ 8.4.193306953125.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{53} \cdot 7^{8}$ 8.4.5156108238848.9 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 3^{18}$ 8.4.24461180928.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 3^{18}$ 8.4.24461180928.2 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{10} \cdot 5^{9} \cdot 7^{6} \cdot 13^{6}$ 8.4.18865153125.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{26} \cdot 5^{11} \cdot 17^{6}$ 8.4.23120000000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{26} \cdot 5^{11} \cdot 17^{6}$ 8.4.23120000000.2 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{41} \cdot 3^{8} \cdot 7^{8}$ 8.4.407856218112.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{10} \cdot 13^{8} \cdot 17^{9}$ 8.0.162210143108.1 $A_4^2:C_4$ $1$ $-4$
$12$ $ 2^{33} \cdot 157^{6}$ 8.4.3230793728.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{28} \cdot 3^{18} \cdot 5^{9}$ 8.4.9331200000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{20} \cdot 5^{9} \cdot 71^{6}$ 8.4.4032800000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{16} \cdot 7^{6} \cdot 17^{11}$ 8.4.5147288314112.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{37} \cdot 5^{8} \cdot 7^{8}$ 8.4.786759680000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{20} \cdot 5^{11} \cdot 43^{6}$ 8.4.36980000000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{41} \cdot 7^{6} \cdot 11^{6}$ 8.4.12434014208.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 3^{6} \cdot 13^{6}$ 8.4.51036291072.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{47} \cdot 3^{6} \cdot 13^{6}$ 8.4.51036291072.2 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{8} \cdot 7^{8} \cdot 29^{9}$ 8.4.3989028768669.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{10} \cdot 5^{9} \cdot 131^{6}$ 8.4.39094903125.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{41} \cdot 3^{10} \cdot 13^{6}$ 8.4.258371223552.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{51} \cdot 7^{10}$ 8.4.105226698752.2 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{51} \cdot 3^{18}$ 8.4.1565515579392.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{51} \cdot 3^{18}$ 8.4.1565515579392.5 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{8} \cdot 17^{6} \cdot 29^{9}$ 8.4.480145486941.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{37} \cdot 5^{10} \cdot 11^{6}$ 8.4.991232000000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{53} \cdot 7^{10}$ 8.4.105226698752.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 3^{16} \cdot 7^{8} \cdot 13^{9}$ 8.4.5848964148573.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{28} \cdot 5^{9} \cdot 43^{6}$ 8.4.23667200000.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{10} \cdot 3^{10} \cdot 73^{9}$ 8.4.6045076765188.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{41} \cdot 3^{8} \cdot 7^{10}$ 8.4.8323596288.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{33} \cdot 7^{10} \cdot 11^{6}$ 8.4.1865879257088.1 $A_4^2:C_4$ $1$ $0$
$12$ $ 2^{28} \cdot 3^{18} \cdot 5^{11}$ 8.4.233280000000.1 $A_4^2:C_4$ $1$ $0$
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