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・ Mathieu Flamini
・ Mathieu Fleury
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・ Mathieu function
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・ Mathieu group
Mathieu group M11
・ Mathieu group M12
・ Mathieu group M22
・ Mathieu group M23
・ Mathieu group M24
・ Mathieu groupoid
・ Mathieu Grébille
・ Mathieu Guidère
・ Mathieu Guy
・ Mathieu Hamel
・ Mathieu Heijboer
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Mathieu group M11 : ウィキペディア英語版
Mathieu group M11

In the area of modern algebra known as group theory, the Mathieu group ''M11'' is a sporadic simple group of order
:   2432511 = 7920.
==History and properties==
''M11'' is one of the 26 sporadic groups and was introduced by . It is the smallest sporadic group and, along with the other four Mathieu groups, the first to be discovered. The Schur multiplier and the outer automorphism group are both trivial.
''M11'' is a sharply 4-transitive permutation group on 11 objects and can be defined by some set of permutations, such as the pair (1,2,3,4,5,6,7,8,9,10,11), (3,7,11,8)(4,10,5,6) of permutations used by the GAP computer algebra system.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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