Alternating algebra
In mathematics, an alternating algebra is a Z-graded algebra for which xy = (−1)deg(x)deg(y)yx for all nonzero homogeneous elements x and y (i.e. it is an anticommutative algebra) and has the further property that x2 = 0 for every homogeneous element x of odd degree.
Wikipage disambiguates
Wikipage redirect
primaryTopic
Alternating algebra
In mathematics, an alternating algebra is a Z-graded algebra for which xy = (−1)deg(x)deg(y)yx for all nonzero homogeneous elements x and y (i.e. it is an anticommutative algebra) and has the further property that x2 = 0 for every homogeneous element x of odd degree.
has abstract
In mathematics, an alternating ...... neous element x of odd degree.
@en
Wikipage page ID
page length (characters) of wiki page
Wikipage revision ID
944,744,623
Link from a Wikipage to another Wikipage
wikiPageUsesTemplate
subject
comment
In mathematics, an alternating ...... neous element x of odd degree.
@en
label
Alternating algebra
@en