The mass switch from landlines to cell phones in the beginning of the double 0's was a gigantic leap in social commutative ease and it left concerns about the younger generation.Kaynak: my.hsj.org

In mathematics , a binary operation is commutative if changing the order of the operand s does not change the result. It is a fundamental
Kaynak: Commutative property

In ring theory , a branch of abstract algebra , a commutative ring is a ring in which the multiplication operation is commutative .
Kaynak: Commutative ring

Commutative algebra is the branch of abstract algebra that studies commutative ring s, their ideals , and modules over such rings.
Kaynak: Commutative algebra

In abstract algebra , an abelian group, also called a commutative group, is a group in which the result of applying the group operation
Kaynak: Abelian group

In mathematics, and especially in category theory , a commutative diagram is a diagram of objects (also known as vertices) and morphism s
Kaynak: Commutative diagram

Thus the class of commutative semigroups consists of all those semigroups in which the binary operation satisfies the commutativity
Kaynak: Special classes of semigroups

Combinatorial commutative algebra is a relatively new, rapidly developing mathematical discipline. commutative algebra and combinatorics
Kaynak: Combinatorial commutative algebra

The integers are a commutative ring , since a times b is equal to b times a. The set of polynomials also forms a commutative ring.
Kaynak: Ring (mathematics)

In abstract algebra , a field is a commutative ring which contains a multiplicative inverse for every nonzero element, equivalently a
Kaynak: Field (mathematics)

a noncommutative ring is a ring whose multiplication is not necessarily commutative; that is, there may exist a and b in R with a·b ≠ b·a.
Kaynak: Noncommutative ring

Introduction to Commutative Algebra is a well-known commutative algebra textbook written by Michael Atiyah and Ian G. Macdonald .
Kaynak: Introduction to Commutative Algebra

A noncommutative algebra is an associative algebra in which the multiplication is not commutative , that is, for which xy does not
Kaynak: Noncommutative geometry

In mathematics , a nowhere commutative semigroup is a semigroup S such that, for all a and b in S, if ab ba then a b A semigroup S is
Kaynak: Nowhere commutative semigroup

In mathematics the differential calculus over commutative algebras is a part of commutative algebra based on the observation that most
Kaynak: Differential calculus over commutative algebras

In algebra, a filtered ring A is said to be almost commutative if the associated graded ring operatorname gr A oplus A_i/ A_i-1 is
Kaynak: Almost commutative ring

This is a glossary of commutative algebra. See also list of algebraic geometry topics , glossary of classical algebraic geometry ,
Kaynak: Glossary of commutative algebra

Algebraic structures which supercommute in the above sense are sometimes referred to as skew-commutative associative algebras to emphasize
Kaynak: Supercommutative algebra

Commutative algebra is the branch of abstract algebra that studies commutative ring s, their ideals , and modules over such rings.
Kaynak: List of commutative algebra topics

In mathematics , especially in the area of algebra known as commutative algebra , certain prime ideal s called minimal prime ideals play an
Kaynak: Minimal prime (commutative algebra)

Commutative monoid: A monoid whose operation is commutative is called a commutative monoid (or, less commonly, an abelian monoid).
Kaynak: Monoid