bijection

基本解釋

One-to-one onto function is also called bijection.
一對一到上函數(shù)稱為雙映射。
Of course, we use annotations to enable bijection.
當(dāng)然，我們使用注釋來完成雙向注射。
Seam introduces the notion of bijection as a generalization of injection.
從客戶角度出發(fā)，一個(gè)特定的無狀態(tài)的組件的所有實(shí)例都可以互換。
In essence, bijection lets you alias a context variable to a component instance variable, by specifying that the value of the instance variable is injected, outjected, or both.
本質(zhì)上說，雙向注射能夠讓你通過指定實(shí)例變量的值是注入，還是注出或者兩者都是，從而將一個(gè)上下文變量別名為一個(gè)組件的實(shí)例變量。
First we give a direct bijection on two sets involved in the theoremof Gollnitz, and extend the bijection to a generalized form given by Alladi, Andrews, andGordon [4].
首先我們給出Gollnitz定理中的兩個(gè)分拆集合之間的一個(gè)一一對應(yīng)。然后將其推廣到Alladi、Andrews及Gordon[4]的一般形式上。