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Elements of the group are displayed as permutations of degree 11.

Group Label Order Size Centralizer Powers Representative
2P 3P 5P 11P
$M_{11}$ 1A $1$ $1$ $M_{11}$ 1A 1A 1A 1A $()$
$M_{11}$ 2A $2$ $165$ $\GL(2,3)$ 1A 2A 2A 2A $(1,5)(2,3)(6,9)(10,11)$
$M_{11}$ 3A $3$ $440$ $C_3\times S_3$ 3A 1A 3A 3A $(1,9,10)(3,8,11)(4,7,5)$
$M_{11}$ 4A $4$ $990$ $C_8$ 2A 4A 4A 4A $(1,3,5,2)(6,11,9,10)$
$M_{11}$ 5A $5$ $1584$ $C_5$ 5A 5A 1A 5A $(1,8,4,9,10)(2,11,3,5,6)$
$M_{11}$ 6A $6$ $1320$ $C_6$ 3A 2A 6A 6A $(1,3,9,8,10,11)(2,6)(4,5,7)$
$M_{11}$ 8A1 $8$ $990$ $C_8$ 4A 8A1 8A-1 8A1 $(1,11,3,9,5,10,2,6)(4,7)$
$M_{11}$ 8A-1 $8$ $990$ $C_8$ 4A 8A-1 8A1 8A-1 $(1,6,2,10,5,9,3,11)(4,7)$
$M_{11}$ 11A1 $11$ $720$ $C_{11}$ 11A-1 11A1 11A1 1A $(1,9,8,11,3,4,10,6,2,5,7)$
$M_{11}$ 11A-1 $11$ $720$ $C_{11}$ 11A1 11A-1 11A-1 1A $(1,7,5,2,6,10,4,3,11,8,9)$
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