集合论悖论

罗素发现，康托悖论和集合论悖论是很类似的。

Russell noticed that Cantor 's paradox had an analogy in the theory of sets .

集合论悖论与辩证逻辑

Paradox of Set Theory and Dialectical Logic

20世纪30年代初，逻辑悖论研究的重心从集合论悖论逐渐过渡到语义悖论。

In the early 1930s , the research emphasis of logic paradox was transferred gradually from set theory paradox to semantic paradox .

这套最小化的假定，可望能以比现在更自然更令人信服的方法解决集合论中的悖论。

One effect to be hoped for , in such a minimization , is a more natural and conclusive solution than we now have for the antinomies of set theory .

按照英国逻辑学家拉姆塞（F.P.Ramsey）的悖论分类，逻辑悖论可以划分为两种不同的类型：集合论&语形悖论和语义悖论。

According to the classification of the paradox of the English logician F. P. Ramsey , logic paradox can be divided into two different types : set-theory & syntax paradox and semantic paradox .

本文通过分析悖论产生的原因，由策梅罗集合论给出了解决悖论的方法，在此基础上推出了稳定可靠的数学基础&ZF系统理论。

This article analyses the cause of the perverse theory emerged , provides the workable method of solving the problem by Zermelo 's assembly theory , and infers the reasonable and reliable maths basis & ZF systerm theory .