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- Isoclinism_of_groups abstract "In mathematics, specifically group theory, isoclinism is an equivalence relation on groups which generalizes isomorphism. The concept of isoclinism was introduced by Hall (1940) to help classify and understand p-groups, although applicable to all groups. Isoclinism remains an important part of the study of p-groups, and for instance §29 of Berkovich (2008) and §21.2 of Blackburn, Neumann & Venkataraman (2007) are devoted to it. Isoclinism also has vital consequences for the Schur multiplier and the associated aspects of character theory, as described in Suzuki (1982, p. 256) and Conway et al. (1985, p. xxiii, Ch. 6.7).".
- Isoclinism_of_groups wikiPageExternalLink p27.
- Isoclinism_of_groups wikiPageExternalLink purl?GDZPPN00217491X.
- Isoclinism_of_groups wikiPageID "27114298".
- Isoclinism_of_groups wikiPageRevisionID "479075555".
- Isoclinism_of_groups hasPhotoCollection Isoclinism_of_groups.
- Isoclinism_of_groups subject Category:Finite_groups.
- Isoclinism_of_groups type Abstraction100002137.
- Isoclinism_of_groups type FiniteGroups.
- Isoclinism_of_groups type Group100031264.
- Isoclinism_of_groups comment "In mathematics, specifically group theory, isoclinism is an equivalence relation on groups which generalizes isomorphism. The concept of isoclinism was introduced by Hall (1940) to help classify and understand p-groups, although applicable to all groups. Isoclinism remains an important part of the study of p-groups, and for instance §29 of Berkovich (2008) and §21.2 of Blackburn, Neumann & Venkataraman (2007) are devoted to it.".
- Isoclinism_of_groups label "Isoclinism of groups".
- Isoclinism_of_groups sameAs m.0bs0zs3.
- Isoclinism_of_groups sameAs Q6085500.
- Isoclinism_of_groups sameAs Q6085500.
- Isoclinism_of_groups sameAs Isoclinism_of_groups.
- Isoclinism_of_groups wasDerivedFrom Isoclinism_of_groups?oldid=479075555.
- Isoclinism_of_groups isPrimaryTopicOf Isoclinism_of_groups.