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- Special_group_(finite_group_theory) abstract "In group theory, a discipline within abstract algebra, a special group is a finite group of prime power order that is either elementary abelian itself or of class 2 with its derived group, its center, and its Frattini subgroup all equal and elementary abelian (Gorenstein 1980, p.183). A special group of order pn that has class 2 and whose derived group has order p is called an extra special group.".
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- Special_group_(finite_group_theory) wikiPageID "28953957".
- Special_group_(finite_group_theory) wikiPageRevisionID "525873185".
- Special_group_(finite_group_theory) hasPhotoCollection Special_group_(finite_group_theory).
- Special_group_(finite_group_theory) subject Category:Finite_groups.
- Special_group_(finite_group_theory) subject Category:P-groups.
- Special_group_(finite_group_theory) type Abstraction100002137.
- Special_group_(finite_group_theory) type FiniteGroups.
- Special_group_(finite_group_theory) type Group100031264.
- Special_group_(finite_group_theory) comment "In group theory, a discipline within abstract algebra, a special group is a finite group of prime power order that is either elementary abelian itself or of class 2 with its derived group, its center, and its Frattini subgroup all equal and elementary abelian (Gorenstein 1980, p.183). A special group of order pn that has class 2 and whose derived group has order p is called an extra special group.".
- Special_group_(finite_group_theory) label "Special group (finite group theory)".
- Special_group_(finite_group_theory) sameAs m.0dgrd6c.
- Special_group_(finite_group_theory) sameAs Q7574823.
- Special_group_(finite_group_theory) sameAs Q7574823.
- Special_group_(finite_group_theory) sameAs Special_group_(finite_group_theory).
- Special_group_(finite_group_theory) wasDerivedFrom Special_group_(finite_group_theory)?oldid=525873185.
- Special_group_(finite_group_theory) isPrimaryTopicOf Special_group_(finite_group_theory).