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- Brahmagupta's_identity abstract "In algebra, Brahmagupta's identity says that the product of two numbers of the form is itself a number of that form. In other words, the set of such numbers is closed under multiplication. Specifically:Both (1) and (2) can be verified by expanding each side of the equation. Also, (2) can be obtained from (1), or (1) from (2), by changing b to −b.This identity holds in both the ring of integers and the ring of rational numbers, and more generally in any commutative ring.".
- Brahmagupta's_identity wikiPageExternalLink BrahmaguptaIdentity.html.
- Brahmagupta's_identity wikiPageExternalLink BrahmaguptasIdentity.html.
- Brahmagupta's_identity wikiPageExternalLink 005b.
- Brahmagupta's_identity wikiPageID "5161105".
- Brahmagupta's_identity wikiPageRevisionID "559092695".
- Brahmagupta's_identity subject Category:Algebra.
- Brahmagupta's_identity subject Category:Brahmagupta.
- Brahmagupta's_identity subject Category:Elementary_algebra.
- Brahmagupta's_identity subject Category:Mathematical_identities.
- Brahmagupta's_identity comment "In algebra, Brahmagupta's identity says that the product of two numbers of the form is itself a number of that form. In other words, the set of such numbers is closed under multiplication. Specifically:Both (1) and (2) can be verified by expanding each side of the equation. Also, (2) can be obtained from (1), or (1) from (2), by changing b to −b.This identity holds in both the ring of integers and the ring of rational numbers, and more generally in any commutative ring.".
- Brahmagupta's_identity label "Brahmagupta's identity".
- Brahmagupta's_identity sameAs m.0vpwqdg.
- Brahmagupta's_identity sameAs Q17005467.
- Brahmagupta's_identity sameAs Q17005467.
- Brahmagupta's_identity wasDerivedFrom Brahmagupta's_identity?oldid=559092695.
- Brahmagupta's_identity isPrimaryTopicOf Brahmagupta's_identity.