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- Alternatization abstract "In mathematics, the notion of alternatization or alternatisation is used to pass from any map to an alternating map.Let be a set and an abelian group. Given a map , is termed an alternating map if for all and for all .The alternatization of a general map is the map .The alternatization of an alternating map is simply its double, while the alternatization of a symmetric map is zero.The alternatization of a bilinear map is bilinear. There may be non-bilinear maps whose alternatization is bilinear. Most notably, the alternatization of any cocycle is bilinear. This fact plays a crucial role in identifying the second cohomology group of a lattice with the group of alternating bilinear forms on a lattice.".
- Alternatization wikiPageID "8200947".
- Alternatization wikiPageRevisionID "596522013".
- Alternatization hasPhotoCollection Alternatization.
- Alternatization subject Category:Algebra.
- Alternatization comment "In mathematics, the notion of alternatization or alternatisation is used to pass from any map to an alternating map.Let be a set and an abelian group. Given a map , is termed an alternating map if for all and for all .The alternatization of a general map is the map .The alternatization of an alternating map is simply its double, while the alternatization of a symmetric map is zero.The alternatization of a bilinear map is bilinear.".
- Alternatization label "Alternatization".
- Alternatization sameAs m.026vzcd.
- Alternatization sameAs Q4736615.
- Alternatization sameAs Q4736615.
- Alternatization wasDerivedFrom Alternatization?oldid=596522013.
- Alternatization isPrimaryTopicOf Alternatization.