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- Jordan_algebra abstract "In abstract algebra, a Jordan algebra is an (nonassociative) algebra over a field whose multiplication satisfies the following axioms: (commutative law) (Jordan identity).The product of two elements x and y in a Jordan algebra is also denoted x ∘ y, particularly to avoid confusion with the product of a related associative algebra. The axioms imply that a Jordan algebra is power-associative and satisfies the following generalization of the Jordan identity: for all positive integers m and n.Jordan algebras were first introduced by Pascual Jordan (1933) to formalize the notion of an algebra of observables in quantum mechanics. They were originally called "r-number systems", but were renamed "Jordan algebras" by Albert (1946), who began the systematic study of general Jordan algebras.".
- Jordan_algebra thumbnail Jordan,Pascual_1963_Kopenhagen.jpg?width=300.
- Jordan_algebra wikiPageExternalLink books?isbn=0387954473.
- Jordan_algebra wikiPageExternalLink books?isbn=3540663371.
- Jordan_algebra wikiPageExternalLink node8.html.
- Jordan_algebra wikiPageExternalLink jordanalgebra.
- Jordan_algebra wikiPageExternalLink jordanbanachandjordanliealgebras.
- Jordan_algebra wikiPageExternalLink 1183656879.
- Jordan_algebra wikiPageExternalLink home.html.
- Jordan_algebra wikiPageExternalLink joa.
- Jordan_algebra wikiPageExternalLink McCrimmon.
- Jordan_algebra wikiPageID "936371".
- Jordan_algebra wikiPageRevisionID "605773771".
- Jordan_algebra authorlink "Pascual Jordan".
- Jordan_algebra first "A.M.".
- Jordan_algebra first "Pascual".
- Jordan_algebra hasPhotoCollection Jordan_algebra.
- Jordan_algebra id "J/j054270".
- Jordan_algebra last "Jordan".
- Jordan_algebra last "Slin'ko".
- Jordan_algebra year "1933".
- Jordan_algebra subject Category:Non-associative_algebras.
- Jordan_algebra type Abstraction100002137.
- Jordan_algebra type Algebra106012726.
- Jordan_algebra type Cognition100023271.
- Jordan_algebra type Content105809192.
- Jordan_algebra type Discipline105996646.
- Jordan_algebra type KnowledgeDomain105999266.
- Jordan_algebra type Mathematics106000644.
- Jordan_algebra type NonassociativeAlgebras.
- Jordan_algebra type PsychologicalFeature100023100.
- Jordan_algebra type PureMathematics106003682.
- Jordan_algebra type Science105999797.
- Jordan_algebra comment "In abstract algebra, a Jordan algebra is an (nonassociative) algebra over a field whose multiplication satisfies the following axioms: (commutative law) (Jordan identity).The product of two elements x and y in a Jordan algebra is also denoted x ∘ y, particularly to avoid confusion with the product of a related associative algebra.".
- Jordan_algebra label "Algebra di Jordan".
- Jordan_algebra label "Algèbre de Jordan".
- Jordan_algebra label "Jordan algebra".
- Jordan_algebra label "Jordan-Algebra".
- Jordan_algebra label "Álgebra de Jordan".
- Jordan_algebra label "Йорданова алгебра".
- Jordan_algebra sameAs Jordan-Algebra.
- Jordan_algebra sameAs Álgebra_de_Jordan.
- Jordan_algebra sameAs Algèbre_de_Jordan.
- Jordan_algebra sameAs Algebra_di_Jordan.
- Jordan_algebra sameAs 요르단_대수.
- Jordan_algebra sameAs m.03rjzc.
- Jordan_algebra sameAs Q649977.
- Jordan_algebra sameAs Q649977.
- Jordan_algebra sameAs Jordan_algebra.
- Jordan_algebra wasDerivedFrom Jordan_algebra?oldid=605773771.
- Jordan_algebra depiction Jordan,Pascual_1963_Kopenhagen.jpg.
- Jordan_algebra isPrimaryTopicOf Jordan_algebra.