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Elements of the group are displayed as words in the presentation of the abelian group $\langle a, b, c, d \mid a^{2}=b^{2}=c^{2}=d^{2}=1 \rangle$ .

Group Label Order Size Centralizer Powers Representative
2P
$C_2^4$ 1A $1$ $1$ $C_2^4$ 1A $1$
$C_2^4$ 2A $2$ $1$ $C_2^4$ 1A $d$
$C_2^4$ 2B $2$ $1$ $C_2^4$ 1A $c$
$C_2^4$ 2C $2$ $1$ $C_2^4$ 1A $b$
$C_2^4$ 2D $2$ $1$ $C_2^4$ 1A $a$
$C_2^4$ 2E $2$ $1$ $C_2^4$ 1A $cd$
$C_2^4$ 2F $2$ $1$ $C_2^4$ 1A $bd$
$C_2^4$ 2G $2$ $1$ $C_2^4$ 1A $bc$
$C_2^4$ 2H $2$ $1$ $C_2^4$ 1A $ad$
$C_2^4$ 2I $2$ $1$ $C_2^4$ 1A $ac$
$C_2^4$ 2J $2$ $1$ $C_2^4$ 1A $ab$
$C_2^4$ 2K $2$ $1$ $C_2^4$ 1A $bcd$
$C_2^4$ 2L $2$ $1$ $C_2^4$ 1A $acd$
$C_2^4$ 2M $2$ $1$ $C_2^4$ 1A $abd$
$C_2^4$ 2N $2$ $1$ $C_2^4$ 1A $abc$
$C_2^4$ 2O $2$ $1$ $C_2^4$ 1A $abcd$
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