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Results (39 matches)

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Label Degree Type Faithful Field of Traces $\Q$-character Group Image Image Order Kernel Kernel Order Center
5280.r.1a $1$ R \(\Q\) 5280.r.1a $\SL(2,11):C_2^2$ $C_1$ $1$ 1.a1 $5280$ 1.a1
5280.r.1b $1$ R \(\Q\) 5280.r.1b $\SL(2,11):C_2^2$ $C_2$ $2$ 2.a1 $2640$ 1.a1
5280.r.1c $1$ R \(\Q\) 5280.r.1c $\SL(2,11):C_2^2$ $C_2$ $2$ 2.a1 $2640$ 1.a1
5280.r.1d $1$ R \(\Q\) 5280.r.1d $\SL(2,11):C_2^2$ $C_2$ $2$ 2.a1 $2640$ 1.a1
5280.r.5a1 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.5a2 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.5b1 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5b $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.5b2 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5b $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.5c1 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.5c2 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.5d1 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.5d2 $5$ C \(\Q(\sqrt{-11}) \) 5280.r.5d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10a $10$ R \(\Q\) 5280.r.10a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.10b $10$ R \(\Q\) 5280.r.10b $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10c $10$ R \(\Q\) 5280.r.10c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10d $10$ R \(\Q\) 5280.r.10d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10e $10$ R \(\Q\) 5280.r.10e $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.10f $10$ R \(\Q\) 5280.r.10f $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10g $10$ R \(\Q\) 5280.r.10g $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.10h $10$ R \(\Q\) 5280.r.10h $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.11a $11$ R \(\Q\) 5280.r.11a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.11b $11$ R \(\Q\) 5280.r.11b $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.11c $11$ R \(\Q\) 5280.r.11c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.11d $11$ R \(\Q\) 5280.r.11d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12a1 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.12a2 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12a $\SL(2,11):C_2^2$ $\PSL(2,11)$ $660$ 660.a1 $8$ 660.a1
5280.r.12b1 $12$ C \(\Q(\sqrt{-11}) \) 5280.r.12b $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.12b2 $12$ C \(\Q(\sqrt{-11}) \) 5280.r.12b $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.12c1 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12c2 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12c $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12d1 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12d2 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12d $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12e1 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12e $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.12e2 $12$ R \(\Q(\sqrt{5}) \) 5280.r.12e $\SL(2,11):C_2^2$ $C_2\times \PSL(2,11)$ $1320$ 1320.a1 $4$ 660.a1
5280.r.20a $20$ R \(\Q\) 5280.r.20a $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.20b1 $20$ R \(\Q(\sqrt{3}) \) 5280.r.20b $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.20b2 $20$ R \(\Q(\sqrt{3}) \) 5280.r.20b $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.24a1 $24$ R \(\Q(\sqrt{5}) \) 5280.r.24a $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
5280.r.24a2 $24$ R \(\Q(\sqrt{5}) \) 5280.r.24a $\SL(2,11):C_2^2$ $\SL(2,11):C_2^2$ $5280$ 5280.a1 $1$ 2640.a1
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