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- Normal_p-complement abstract "In mathematical group theory, a normal p-complement of a finite group for a prime p is a normal subgroup of order coprime to p and index a power of p. In other words the group is a semidirect product of the normal p-complement and any Sylow p-subgroup. A group is called p-nilpotent if it has a normal p-complement.".
- Normal_p-complement wikiPageExternalLink theorygroupsfin00burngoog.
- Normal_p-complement wikiPageExternalLink item=CHEL-301-H.
- Normal_p-complement wikiPageExternalLink p1101.
- Normal_p-complement wikiPageID "21837608".
- Normal_p-complement wikiPageRevisionID "584801021".
- Normal_p-complement hasPhotoCollection Normal_p-complement.
- Normal_p-complement subject Category:Finite_groups.
- Normal_p-complement comment "In mathematical group theory, a normal p-complement of a finite group for a prime p is a normal subgroup of order coprime to p and index a power of p. In other words the group is a semidirect product of the normal p-complement and any Sylow p-subgroup. A group is called p-nilpotent if it has a normal p-complement.".
- Normal_p-complement label "Normal p-complement".
- Normal_p-complement sameAs m.0jwslby.
- Normal_p-complement sameAs Q7051824.
- Normal_p-complement sameAs Q7051824.
- Normal_p-complement wasDerivedFrom Normal_p-complement?oldid=584801021.
- Normal_p-complement isPrimaryTopicOf Normal_p-complement.