Examples of using Commutative in English and their translations into Chinese
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Political
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Ecclesiastic
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Programming
Commutative and Distributive.
They said that was the commutative law.
If A is commutative and associative then B is associative.
Therefore, it is completely commutative.
Without commutative justice, no other form of justice.
Therefore, by definition, any field is a commutative ring.
Without commutative justice, no other form of justice is possible.
Combinatorics and commutative algebra.
However, matrices that can be diagonalized with thesame similarity transformation do form a commutative ring.
Matrix multiplication is not commutative, which means their order is important.
In more abstract language,the spectral theorem is a statement about commutative C*-algebras.
Matrix multiplication is not commutative, which means their order is important.
The order in which the matrices are applied is important,because the matrix multiplication is not commutative.
Secondly, this ring will not be commutative: an operator gD isn't the same in general as Dg.
The area of a rectangle does not depend on which side is measured first,which illustrates the commutative property.
For instance, simplicial commutative rings or simplicial R-modules admit natural model structures.
Divisions of justice can be broken down into legal justice, commutative justice, and distributive justice.
If R is a commutative ring, then an ideal P of R is called prime if it has the following two properties:.
As the multiplication of integers is a commutative operation, this is a commutative ring.
If V is some topological space, for example a subset of some Rn, real-or complex-valued continuous functions on V form a commutative ring.
For example, all ideals in a commutative ring are automatically two-sided, which simplifies the situation considerably.
Simplicial objects in a category are a frequent source of model categories; for instance,simplicial commutative rings or simplicial R-modules admit natural model structures.
The operators AND and OR are commutative, that is, you can switch the left and right operand without affecting the result.
This concept is further generalized into ever-growing sequences of commutative operations, some of which are known to be stable(and thus may be executed).
The operators AND and OR are commutative, that is, you can switch the left and right operand without affecting the result.
If p, q are elements of Spec(R)(the spectrum of a commutative ring R) then p≤ q if and only if q⊆ p(as prime ideals).
Second, if the aggregation operations are commutative, the order in which the intermediate values are processed is unimportant.
By the way, if you hear about commutative monads in Haskell, the concept involved is the same, only specialised to Monad.
We previously discussed that Matrix multiplication is not commutative but there is one exception, namely if we multiply a Matrix by an identity matrix.
If the underlying group or semigroup is commutative, then it is often possible to reduce the number of multiplications by computing the product simultaneously.
