We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透在两个集合间建立一个对射(一对一且映成的
数)来证明它们的元素个数相等。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透在两个集合间建立一个对射(一对一且映成的
数)来证明它们的元素个数相等。
声明:以上、词性分类均由互联网资源自动生成,部分未
工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是的证明,也就是透过在两
集合间建立一
(一
一且映成的
数)来证明它们的
数相等。
声明:以上例句、词性分类均由互联网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
要关心的是对射的证明,也就是透过在两个集合间建立一个对射(一对一且映成的
数)来证明它
的元素个数相等。
声明:以上例句、词性类均由互联网资源自动生成,
经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向
指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透过集合间建立一
对射(一对一且映成的
数)来证明它们的元素
数相等。
声明:以、词性分类均由互联网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心是对射
,也就是透过在两个集合间建立一个对射(一对一且映成
数)来
它们
元素个数相等。
声:以上例句、词性分类均
网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件
观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透过集合间建立一
对射(一对一且映成的
数)来证明它们的元素
数相等。
声明:以、词性分类均由互联网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透过在两个集合间建立一个对射(一对一且映成的数)来证明它们的元素个数相等。
声明:以上例句、词性分类均由互联网资源自动生成,部分未经过人工,
表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透过在两个集合间建立一个对射(一对一且映成的数)来证明它们的元素个数相等。
声明:以上例句、词性分类均由互联网资源自动生成,部分未经过人工审,
达内容亦不代
本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证明,也就是透过在两个集合间个对射(
对
且映成的
)来证明它们的元素个
。
声明:以上例句、词性分类均由互联网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。
We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.
我们主要关心的是对射的证,
是透过在两个集合间建立一个对射(一对一且映成的
数)来证
它们的元素个数相等。
声:以上例句、词性分
互联网资源自动生成,部分未经过人工审核,其表达内容亦不代表本软件的观点;若发现问题,欢迎向我们指正。