Examples of 'is a commutative' in a sentence
Meaning of "is a commutative"
is a commutative - This phrase is used in mathematics to describe an operation (such as addition or multiplication) that remains unchanged when the order of the elements is switched. It signifies that the order of the operands does not affect the outcome of the operation
How to use "is a commutative" in a sentence
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is a commutative
It is a commutative and associative operation for unlabelled graphs.
We assume that R is a commutative ring with unity.
Is a commutative ring.
Subtraction is a commutative operation.
Throughout this chapter we shall assume that R is a commutative ring.
Suppose is a commutative unital ring.
The integers with addition and multiplication is a commutative ring, but not a field.
An integral domain is a commutative and unitary ring which has no proper zero divisors.
In particular, the endomorphism ring of M is a commutative local ring.
A differential field is a commutative field K equipped with derivations.
The category of finitely-generated modules over a finite R-algebra, where R is a commutative Noetherian complete local ring.
We assume that R is a commutative ring with identity element.
All of these equalities are satisfied, because the transformation ( T ) used is a commutative transformation.
As the multiplication of integers is a commutative operation, this is a commutative ring.
Then, is a commutative Moufang loop that is not a group.
See also
So, we can say addition is a commutative operation.
The center is a commutative subring of "R", and "R" is an algebra over its center.
Similarly, multiplication is a commutative operation.
Suppose that R is a commutative local ring, with the maximal ideal m.
We claim that F ( X ) with these operations is a commutative ring.
Addition of cardinal numbers, however, is a commutative operation closely related to the disjoint union operation.
An integral domain is a commutative ring in which the zero ideal { 0 } is a prime ideal.
In fact, this formula will work whenever R is a commutative ring, provided that det ( A ) is a unit.
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Examples of using Commutative
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A commutative ring is a ring whose multiplication is commutative
This addition is both commutative and associative
Commutative rings are also important in algebraic geometry
