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




证明,也就
透过
两个集合间建立
个
(

且映成
函数)来证明它们
元素个数相等。
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What we now call functions mathematical functions, which are Continuous that is that are not formed out of a discrete sets like the counting numbers for instance Newton there were already
我们现在
之为函
的
学函
,它们是连续的, 也就是说,它们不是由像计
字那样的离散集合构成的。 举例来说,在牛顿的时代, 已经存在一些方法来解决涉及诸如求

的面积和
的切
等问题, 但这些方法仅适用于某些特定且有限的
类型。