Login Preferences
About News Publications Statistics Downloads API Guide License How to use Preferences
bn:03831453n
Noun Concept
Categories: Non-associative algebras
EN
Jordan algebra  formally real Jordan algebra  JB-algebra  Jordan algebras  Jordan identity
EN
In abstract algebra, a Jordan algebra is a nonassociative algebra over a field whose multiplication satisfies the following axioms: x y = y x {\displaystyle xy=yx} = x {\displaystyle =x}. Wikipedia
Definitions
Relations
Sources
EN
In abstract algebra, a Jordan algebra is a nonassociative algebra over a field whose multiplication satisfies the following axioms: x y = y x {\displaystyle xy=yx} = x {\displaystyle =x}. Wikipedia
Nonassociative commutative algebra over a field satisfiying the identity (xy)x² = x(yx²) Wikidata
A non-associative algebra over a field whose product satisfies the axioms (i) x y = y x (the commutative law) and (ii) ( x y ) ( x x ) = x ( y ( x x ) ) (the Jordan identity). Wiktionary
IS A
non-associative algebra
DISCOVERER OR INVENTOR
Pascual Jordan
HAS QUALITY
power associativity
NAMED AFTER
Pascual Jordan
Wikipedia
EN
Jordan algebra
Wikidata
EN
Jordan algebra
Wiktionary
EN
Jordan algebra
Wikipedia Redirections
EN
formally real Jordan algebra, JB-algebra, Jordan algebras, Jordan identity, Jordan ring, Jordan superalgebra, Jordon algebra, Shirshov-Cohn theorem, Shirshov–Cohn theorem, special Jordan algebra

Please note that, in order to improve your browsing experience on this website, BabelNet® uses various types of cookies, including: browsing functionality, performance and statistical cookies.

By continuing to browse the site you are agreeing to our use of cookies. OK

License