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Elements of the group are displayed as words in the presentation $\langle a, b \mid a^{4}=b^{10}=1, b^{a}=b^{3} \rangle$ .

Group Label Order Size Centralizer Powers Representative
2P 5P
$C_2\times F_5$ 1A $1$ $1$ $C_2\times F_5$ 1A 1A $1$
$C_2\times F_5$ 2A $2$ $1$ $C_2\times F_5$ 1A 2A $b^{5}$
$C_2\times F_5$ 2B $2$ $5$ $C_2\times C_4$ 1A 2B $a^{2}b$
$C_2\times F_5$ 2C $2$ $5$ $C_2\times C_4$ 1A 2C $a^{2}$
$C_2\times F_5$ 4A1 $4$ $5$ $C_2\times C_4$ 2C 4A1 $a$
$C_2\times F_5$ 4A-1 $4$ $5$ $C_2\times C_4$ 2C 4A-1 $a^{3}$
$C_2\times F_5$ 4B1 $4$ $5$ $C_2\times C_4$ 2C 4B1 $ab$
$C_2\times F_5$ 4B-1 $4$ $5$ $C_2\times C_4$ 2C 4B-1 $a^{3}b$
$C_2\times F_5$ 5A $5$ $4$ $C_{10}$ 5A 1A $b^{2}$
$C_2\times F_5$ 10A $10$ $4$ $C_{10}$ 5A 2A $b$
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