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1·Notice the application of multiplicities in Figure 11.

看一下图11中应用程序的复合度。

2·You'll note that I don't show the reverse multiplicities in Figure 5.4.

可能你注意到，在图5.4中，我没有显示反向的一对多关系。

3·A one-to-one association is one in which the maximums of each of its multiplicities are one.

一对一关联就是它的每个复合度的最大值都是1的这么一种关系。

4·Here, you'll focus on one-to-one and one-to-many multiplicities, which you'll handle as a single case.

这里你将集中于一对一和一对多的多重性，你将把它们作为单一的用例处理。

5·Furthermore, computing the right multiplicities can be challenging in models with more complex fork-join structures.

而且，在一个使用更复杂的fork - join结构的模型中，要计算出正确的增殖次数也并非易事。

6·The rule is that the multiplicities cross over once the associative table is introduced, as indicated in Figure 12.

规则是，一旦引入了关联表，复合度就“交叉”，如图12所示。

7·The total energies, spin multiplicities, charge distribution, bond orders, the front molecular orbital compositions and orbital energies have been obtained.

得到了它们的基态能量，基态自旋多重度，分子轨道组成与能级，电荷分布与键序。

8·Recently experiments found that multiplicities of final state particles in high energy reactions and their masses satisfy a simple universal experienced formula.

最近实验上发现高能粒子反应末态强子多重数与其质量之间满足简单普适经验公式。

9·In the second chapter, we characterize the relations between locations and multiplicities of zeros of a sequence of real-rooted polynomials defined by a three-term recurrence relation.

第二章刻画了一类满足三项递归关系的实零点多项式序列的零点位置和零点重数的关系。

(1)a multiplicity of大量，许多