查询词典 incompleteness theorem

And guided by Schur theorem, many of the Schur theorem inference arises, formed a complete theoretical system Schur theorem. Schur theorem and put many of its reasoning applied to the unitary matrix and the similarity matrix eigenvalue of proof onto.

在Schur定理的指导下，许多关于Schur定理的推论便产生了，并且形成了一个完整的Schur定理理论体系，把Schur定理和它的许多推论推广到了酉矩阵的相似和矩阵的特征值的证明上来。

And this idea improved our understanding of the Incompleteness Theorem.

这一思想方法还有助于我们理解哥德尔不完全性定理。

Incompleteness theorem that: All the mathematical representation of physical phenomena does not mean that the law itself.

不完备定理认为：所有的物理现象的数学陈述并不代表规律的本身。

The key idea of Incompleteness Theorem lies in the proof that aclass of strong subsystem of mathematics is incomplete.

真和可证的区别有两层意思：一是真和可证的命题集不是重合的，二是在形式算术中真不能作谓词而可证可以作谓词。

The paper also uses Godel's incompleteness theorem to shake the dominating position of Reductionism from logical angle.

论证了哥德尔不完备性定理从逻辑上动摇了还原论，纯粹的还原论不可能描述多元化的复杂世界。

If this theory is correct, black hole evaporation loss at the end of all state information, and so easy that reminds us of Godel incompleteness theorem!

如果这一理论正确，黑洞蒸发的末态信息全部丢失了，那么容易让我们想起哥德尔那条不完备性定理！

By 25 he had produced what many consider the most important result of 20th century mathematics: his famous "incompleteness theorem."

到了二十五岁，他提出著名的不完备定理，被许多人认为是二十世纪最伟大的数学成果。

To me, he spoke of quantum mechanics, the universe, human history and the damned Godem Incompleteness Theorem –"damn" was my opinion.

他跟我谈到量子力学，宇宙和人类历史以及该死的哥德尔定理——该死是我的看法。

Gdel Incompleteness Theorem definitely reveals and proves the ability limit for oneself to master "truth".

哥德尔不完全性定理明确揭示和证明自己把握"真"的能力限度。

Del incompleteness theorem is based on some interpretation of first order arithmetic.

本文首先从形式主义的角度介绍了哥德尔不完全性定理，提出"哥德尔不完备性定理"的说法是容易混淆的，说明一阶算术有非标准模型，哥德尔的证明是基于标准模型的，可以推出一阶算术在标准模型上的不完备。

Continuously improve the production mechanism, to provide customers with better quality products and services.

不断的完善生产机制，给客户提供更优质的产品及服务。

B:Yes, he was the very prize-winner in the court tennis ten years ago?

是的，他是十年前的世界网球冠军。