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1·Hence, SUM is commutative to partition.

因而，SUM就是可互换分区。

2·Natural commutative link is very important also.

自然的交换链接也很重要。

3·The groups of the solvable equations are commutative .

可解方程的群都是交换群。

4·Rules can also be used for commutative and noncommutative algebra.

规则可以用于交换和非交换代数。

5·Such website also is not good commutative boy or girl friend.

这样的网站也不是理想的交换对象。

6·Finally, an example is given to explain the commutative diagram.

最后，我们给出一个例子来说明这张交换图。

7·The number of polynomial function over a finite commutative ring.

有限交换环上的多项式函数的个数问题。

8·Ruless can also be used for commutative and noncommutative algebra.

规则可以用于交换和非交换代数。 。

9·The central notion in commutative algebra is that of a prime ideal.

交换代数中最核心的概念就是素理想。

10·Commutative writes also simplify the process of bringing up new partitions.

可交换的写操作简化了新数据块的创建流程。

交换的

1·Rules can also be used for commutative and noncommutative algebra.

规则可以用于交换和非交换代数。

2·Heisenberg had not proceeded very far with this idea before he noticed that it would lead to his physical quantities not satisfying the commutative law of multiplication.

在意识到矩阵表示将导致物理量不满足乘法交换律之前，海森堡并没有前进太远。

3·Commutative writes also simplify the process of bringing up new partitions.

可交换的写操作简化了新数据块的创建流程。

4·The subtract operator, however, is not commutative; therefore, you need two operations to handle the value to be subtracted and the value from which the subtraction will take place.

但是，减法运算符是不可交换的；所以，需要两个操作来处理减数和被减数。

5·Ruless can also be used for commutative and noncommutative algebra.

规则可以用于交换和非交换代数。 。

可交换

1·It is the purely symmetric product; therefore, it is completely commutative.

它是纯对称的积；因此，它是完全可交换的。

2·In this paper, we introduce the notion of left weakly regular semigroup and show that in a commutative semigroup, the complete regularity, regularity, left resp.

介绍弱左正则幺半群的概念，指出在可交换半群中，完全正则、弱左(右)正则和完全幂等是等价的。

(1)commutative ring交换环；可换环