1、Figure 4 illustrates an aggregate operation that is commutative to partition.
圖4展示了一個分區(qū)可互換的聚集操作。

2、Rules can also be used for commutative and noncommutative algebra.
規(guī)則可以用于交換和非交換代數(shù)。

3、To satisfy or engage in a commutative operation
直接轉(zhuǎn)換符合或從事交換操作

4、Finally, an example is given to explain the commutative diagram.
最后，我們給出一個例子來說明這張交換圖。

5、Natural commutative link is very important also.
自然的交換鏈接也很重要。

6、Problems of "pushdown" and "pullback" on a commutative ring
交換環(huán)上的“下降”問題和“上升”問題

7、Action of Z_n on commutative AF-algebras
Z_n在交換AF-代數(shù)上的作用

8、The commutative equation of probability flow is deduced and its definite solution is given.
推導(dǎo)了轉(zhuǎn)換的概率流方程并給出了其定態(tài)解。

9、Hence, SUM is commutative to partition.
因而，SUM就是可互換分區(qū)。

10、To satisfy or engage in a commutative operation.
直接轉(zhuǎn)換符合或從事交換操作

11、Basic properties of the dense sub-semigroups in commutative groups are studied.
引入了可換群的稠密子群，并研究了它的基本性質(zhì)。

12、Carter Subgroups of Classical Groups over Finite Commutative Rings
有限交換環(huán)上典型群的Carter子群

13、Such website also is not good commutative boy or girl friend.
這樣的網(wǎng)站也不是理想的交換對象。

14、The number of polynomial function over a finite commutative ring.
有限交換環(huán)上的多項式函數(shù)的個數(shù)問題。

15、The central notion in commutative algebra is that of a prime ideal.
交換代數(shù)中最核心的概念就是素理想。

16、Ruless can also be used for commutative and noncommutative algebra.
規(guī)則可以用于交換和非交換代數(shù)。 。

17、Currently, Slice can evaluate an aggregate query correctly that is not commutative to partition.
目前，Slice可以正確地估計一個聚集查詢，不是分區(qū)可互換的。

18、Commutative writes also simplify the process of bringing up new partitions.
可交換的寫操作簡化了新數(shù)據(jù)塊的創(chuàng)建流程。

19、Carter Subgroups of Linear Groups over Finite Commutative Rings
有限交換環(huán)上線性群的Carter子群

commutative翻譯