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- Q4736615 subject Q6585116.
- Q4736615 subject Q7139377.
- Q4736615 subject Q8799375.
- Q4736615 abstract "In mathematics, more specifically in multilinear algebra, the notion of alternatization (or alternatisation in British English) is used to pass from any map to an alternating map.An alternating map is a multilinear map (e.g., a bilinear map or a multilinear form) that is equal to zero for every tuple with two adjacent elements that are equal.".
- Q4736615 wikiPageWikiLink Q1086961.
- Q4736615 wikiPageWikiLink Q1096885.
- Q4736615 wikiPageWikiLink Q1143328.
- Q4736615 wikiPageWikiLink Q1197190.
- Q4736615 wikiPageWikiLink Q1198376.
- Q4736615 wikiPageWikiLink Q125977.
- Q4736615 wikiPageWikiLink Q161172.
- Q4736615 wikiPageWikiLink Q181296.
- Q4736615 wikiPageWikiLink Q18848.
- Q4736615 wikiPageWikiLink Q190109.
- Q4736615 wikiPageWikiLink Q1930346.
- Q4736615 wikiPageWikiLink Q1952404.
- Q4736615 wikiPageWikiLink Q3113164.
- Q4736615 wikiPageWikiLink Q3507967.
- Q4736615 wikiPageWikiLink Q36161.
- Q4736615 wikiPageWikiLink Q370502.
- Q4736615 wikiPageWikiLink Q379825.
- Q4736615 wikiPageWikiLink Q395.
- Q4736615 wikiPageWikiLink Q583760.
- Q4736615 wikiPageWikiLink Q600590.
- Q4736615 wikiPageWikiLink Q6585116.
- Q4736615 wikiPageWikiLink Q664495.
- Q4736615 wikiPageWikiLink Q7139377.
- Q4736615 wikiPageWikiLink Q7979.
- Q4736615 wikiPageWikiLink Q837924.
- Q4736615 wikiPageWikiLink Q8799375.
- Q4736615 wikiPageWikiLink Q912009.
- Q4736615 comment "In mathematics, more specifically in multilinear algebra, the notion of alternatization (or alternatisation in British English) is used to pass from any map to an alternating map.An alternating map is a multilinear map (e.g., a bilinear map or a multilinear form) that is equal to zero for every tuple with two adjacent elements that are equal.".
- Q4736615 label "Alternatization".