Assertion: abelian group's subgroup | /r/HasProperty | maximal
Facets:
value: among abelian normal subgroups
type: OTHER
Source sentences:
text: Maximal among abelian normal implies self-centralizing in nilpotent and maximal among abelian normal implies self-centralizing in supersolvable: In a group that is nilpotent or supersolvable, any subgroup that is maximal among Abelian normal subgroups contains its own centralizer.