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Rank 3 permutation group : ウィキペディア英語版
Rank 3 permutation group
In mathematical finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was started by . Several of the sporadic simple groups were discovered as rank 3 permutation groups.
==Classification==
The primitive rank 3 permutation groups are all in one of the following classes:
* classified the ones such that T\times T\le G\le T_0 \operatorname Z/2Z where the socle ''T'' of ''T''0 is simple, and ''T''0 is a 2-transitive group of degree √''n''.
* classified the ones with a regular elementary abelian normal subgroup
* classified the ones whose socle is a simple alternating group
* classified the ones whose socle is a simple classical group
* classified the ones whose socle is a simple exceptional or sporadic group.

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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