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- Orthomorphism abstract "In abstract algebra, an orthomorphism is a certain kind of mapping from a group into itself. Let G be a group, and let θ be a permutation of G. Then θ is an orthomorphism of G if the mapping f defined by f(x)=x−1 θ(x) is also a permutation of G. A permutation φ of G is a complete mapping if the mapping g defined by g(x)=xφ(x) is also a permutation of G. Orthomorphisms and complete mappings are closely related.".
- Orthomorphism wikiPageID "44052223".
- Orthomorphism wikiPageLength "899".
- Orthomorphism wikiPageOutDegree "3".
- Orthomorphism wikiPageRevisionID "632367074".
- Orthomorphism wikiPageWikiLink Abstract_algebra.
- Orthomorphism wikiPageWikiLink Category:Mathematical_terminology.
- Orthomorphism wikiPageWikiLink Group_(mathematics).
- Orthomorphism wikiPageUsesTemplate Template:Math-stub.
- Orthomorphism wikiPageUsesTemplate Template:Reflist.
- Orthomorphism subject Category:Mathematical_terminology.
- Orthomorphism hypernym Kind.
- Orthomorphism comment "In abstract algebra, an orthomorphism is a certain kind of mapping from a group into itself. Let G be a group, and let θ be a permutation of G. Then θ is an orthomorphism of G if the mapping f defined by f(x)=x−1 θ(x) is also a permutation of G. A permutation φ of G is a complete mapping if the mapping g defined by g(x)=xφ(x) is also a permutation of G. Orthomorphisms and complete mappings are closely related.".
- Orthomorphism label "Orthomorphism".
- Orthomorphism sameAs Q18358340.
- Orthomorphism sameAs m.0121_ggh.
- Orthomorphism sameAs Q18358340.
- Orthomorphism wasDerivedFrom Orthomorphism?oldid=632367074.
- Orthomorphism isPrimaryTopicOf Orthomorphism.