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commutative neofield - traducción al ruso

BRANCH OF ALGEBRA THAT STUDIES COMMUTATIVE RINGS

Commutative Algebra; History of commutative algebra; Commutative ring theory

commutative neofield

математика

коммутативное неополе

commutative law of multiplication

$The addition of vectors is commutative, because <math>\vec a+\vec b=\vec b+ \vec a</math>.$

PROPERTY OF BINARY OPERATIONS, FOR WHICH CHANGING THE ORDER OF THE OPERANDS DOES NOT CHANGE THE RESULT

Commutative; Commutative law; Noncommutative; Non-commutative; Comutative; Commutative operation; Communative; The Commutative Property; Non-commutativity; Noncommutativity; Commutation (mathematics); Commmutavity; Commutavity; Commutative mathematics; Commutative law of multiplication; Commute (mathematics); Commutativity; Noncommuting; Non-commuting; Commutitivity; Commutivity; Commutate

коммутативный закон умножения

commutate

$The addition of vectors is commutative, because <math>\vec a+\vec b=\vec b+ \vec a</math>.$

PROPERTY OF BINARY OPERATIONS, FOR WHICH CHANGING THE ORDER OF THE OPERANDS DOES NOT CHANGE THE RESULT

Commutative; Commutative law; Noncommutative; Non-commutative; Comutative; Commutative operation; Communative; The Commutative Property; Non-commutativity; Noncommutativity; Commutation (mathematics); Commmutavity; Commutavity; Commutative mathematics; Commutative law of multiplication; Commute (mathematics); Commutativity; Noncommuting; Non-commuting; Commutitivity; Commutivity; Commutate

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Definición

commutative

[k?'mju:t?t?v, 'k?mj??t?t?v]

¦ adjective Mathematics involving the condition that a group of quantities connected by operators gives the same result whatever the order of the quantities involved, e.g. a . b = b . a.

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Wikipedia

Commutative algebra

Commutative algebra, first known as ideal theory, is the branch of algebra that studies commutative rings, their ideals, and modules over such rings. Both algebraic geometry and algebraic number theory build on commutative algebra. Prominent examples of commutative rings include polynomial rings; rings of algebraic integers, including the ordinary integers $\mathbb {Z}$ ; and p-adic integers.

Commutative algebra is the main technical tool in the local study of schemes.

The study of rings that are not necessarily commutative is known as noncommutative algebra; it includes ring theory, representation theory, and the theory of Banach algebras.

https://en.wikipedia.org/wiki/Commutative algebra

¿Cómo se dice commutative neofield en Ruso? Traducción de &#39commutative neofield&#39 al Ruso