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Results (13 matches)

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Elements of the group are displayed as permutations of degree 8.

Group Label Order Size Centralizer Powers Representative
2P
$C_2\wr C_4$ 1A $1$ $1$ $C_2\wr C_4$ 1A $()$
$C_2\wr C_4$ 2A $2$ $1$ $C_2\wr C_4$ 1A $(1,2)(3,4)(5,6)(7,8)$
$C_2\wr C_4$ 2B $2$ $2$ $C_2^2\wr C_2$ 1A $(5,6)(7,8)$
$C_2\wr C_4$ 2C $2$ $4$ $C_2^4$ 1A $(7,8)$
$C_2\wr C_4$ 2D $2$ $4$ $C_2^4$ 1A $(3,4)(7,8)$
$C_2\wr C_4$ 2E $2$ $4$ $C_2^4$ 1A $(3,4)(5,6)(7,8)$
$C_2\wr C_4$ 2F $2$ $4$ $C_2^2:C_4$ 1A $(1,3)(2,4)(5,7)(6,8)$
$C_2\wr C_4$ 4A $4$ $4$ $\OD_{16}$ 2A $(1,3,2,4)(5,7,6,8)$
$C_2\wr C_4$ 4B $4$ $8$ $C_2\times C_4$ 2B $(1,3)(2,4)(5,7,6,8)$
$C_2\wr C_4$ 4C1 $4$ $8$ $C_2\times C_4$ 2F $(1,5,3,7)(2,6,4,8)$
$C_2\wr C_4$ 4C-1 $4$ $8$ $C_2\times C_4$ 2F $(1,7,3,5)(2,8,4,6)$
$C_2\wr C_4$ 8A1 $8$ $8$ $C_8$ 4A $(1,5,3,7,2,6,4,8)$
$C_2\wr C_4$ 8A-1 $8$ $8$ $C_8$ 4A $(1,7,4,6,2,8,3,5)$
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