Примери коришћења Commutative на Енглеском и њихови преводи на Српски
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Both+ and* are commutative.
Commutative law of multiplication.
Addition is commutative.
Commutative Law for Multiplication.
Here, this is commutative, this last one.
Every field is by definition a commutative ring.
The structure(N,+) is a commutative semigroup with identity element 0.
The multiplication of whole numbers is commutative.
Relationship to other commutative ring classes.
Commutative algebra is the main technical tool in the local study of schemes.
In this way, becomes a commutative ring.
The study of commutative rings is called commutative algebra.
Addition and multiplication are commutative operations.
And the commutative property tells us that we can rearrange this thing here.
In this way,\ mathbb{ Z}/ n\ mathbb{ Z} becomes a commutative ring.
Groups that are not commutative are called non-abelian(rather than non-commutative).
So I'm just going to rearrange this using the commutative property.
So once again, this commutative law just means that order doesn't matter.
Similarly, the class I is first-order logic with the commutative, transitive closure.
So commutative-- we don't care about the order in which we're doing the operation.
The most common license for commutative diagrams is PD-self;
Use the commutative law of multiplication to write 2 times 34 in a different way.
The rational, real andcomplex numbers are commutative rings of a type called fields.
That's the commutative law of addition, which is just a very fancy way of saying that, well, 8 plus 4 is the same thing as 4 plus 8.
Both algebraic geometry andalgebraic number theory build on commutative algebra.
A monoid whose operation is commutative is called a commutative monoid(or, less commonly, an abelian monoid).
The study of rings which are not necessarily commutative is known as noncommutative algebra;
Macaulay is designed for solving problems in commutative algebra and algebraic geometry.