What is the translation of " THIS THEOREM " in Chinese?

• 这个定理

Examples of using This theorem in English and their translations into Chinese

Then this theorem is useless.
那么这样的理论毫无用处。

We're trying to prove this theorem:.
我们来试着证明一下这个定理：.

The proof of this theorem is left to the reader.
此推论的证明留给读者。

That means nobody can use this theorem.
这意味着，没有人能成为这一理论的反例。

To prove this theorem we need the following lemma:.
证明这个定理需要用到下面的TubeLemma：.

Here, we generalize and extend this theorem.
因此，我们开始简化，并扩展此理论。

This theorem is a cornerstone of neoclassical micro-economics.
这个定理是新古典微观经济学的基石。

The question is how one should apply this theorem in practice.
而问题在于如何实践这一理论。

To explain this theorem, we will use a very simple example.
为了解释这个定理，我们将举一个非常简单的例子。

EL: So where did you first encounter this theorem?
CIOI：你最初是怎样产生对这个理论的最初想法的呢？?

French:“Can you make this theorem translate into French?”.
法国人：“你的这个定理能够翻译成法语吗？”.

The transcendence of e and π are direct corollaries of this theorem.
E和π的超越性是这个定理的直接推论。

This theorem represents the strong and semi-strong forms of market efficiencies.
该定理代表了半强型有效市场和强型有效市场形式。

Carathéodory-Jacobi-Lie theorem, a generalization of this theorem.
Carathéodory-Jacobi-Lie定理，这个定理的一个推广。

This theorem can also be deduced readily from the Galilei transformation(Section 11).
这个定理也可以很容易地由伽利略变换（第11节）推演出来。

It is named for Hans Hahn and Stefan Banach who proved this theorem independently in the 1920's.
这个定理以汉斯•哈恩和斯特凡•巴拿赫命名，他们在1920年独立证明了这个定理。

This theorem is named after a reverend named Thomas Bayes who lived in the 1700s.
这个定理以一位名叫托马斯·贝叶斯（ThomasBayes）的人命名，他在十七世纪生活。

For decades, scientists have investigated how this theorem can be applied to the world of quantum physics.
几十年来，科学家们已经研究了这个定理如何应用于量子物理世界。

In itself, this theorem is fairly simple to understand and intuitively it makes sense to many working people.
本身，这个定理不难理解，并且直观地对许多劳动者有意义。

Lovász's proof used the Borsuk-Ulam theorem and this theorem retains a prominent role in this new field.
Lovász在博苏克-乌拉姆定理使用了这个理论且该理论在该新领域保留着关键性的作用。

The gist of this theorem is that you can't get learning"for free" just by looking at training instances.
这个原理的基本出发点是你不能仅仅通过查看训练实例来“免费的”进行学习。

Obviously I'm not serious: compilers are bad at solving high-level math problems and also there is good reason to believe this theorem cannot be disproved.
显然，我不是认真的：编译器不擅长解决高层次的数学问题，并且有很好的理由相信这个定理不能被反证。

This theorem has many equivalent versions and analogs and has been used in the study of fair division problems.
这个定理有许多相关版本及类似物且已被用于公平分割分配的研究中。

In our case, we have, so using this theorem we can reverse the conditional probability:.
在我们这种情况下，我们有P（sports|averyclosegame），所以使用这个定理我们可以逆转条件概率：.

This theorem by Cauchy was only published many years later in 1874 in a hand-written form and so is quite difficult to read.
柯西的这个定理在许多年后的1974年才以手写本发表，故很难阅读。

Kolmogorov used this theorem to define several functions of strings, including complexity, randomness, and information.
柯尔莫哥诺夫利用这个理论定义了字符串的很多属性，包括复杂度、随机度和信息。

This theorem is also called the Pauli-Lüders theorem and is one of the most fundamental rules of particle physics.
这一定理也称为泡利-吕德斯定理，它是粒子物理学的最基本规律之一。

Describe and use this theorem and apply the sampling distribution of the mean to inferential statistics for confidence intervals, control charts, etc.
描述和使用此定理，并将均值的抽样分布应用于置信区间、控制图等的推断统计。

This theorem schema is itself a restricted form of comprehension, which avoids Russell's paradox because of the requirement that C be a set.
这个定理模式自身是受限的概括，避免了罗素悖论，因为它要求x是一个集合。

Proving this theorem is easy- in fact, it emerges out as a corollary to the Euclid's first theorem(discussed below).
想要证明这个定理其实很简单，实际上它是欧几里得第一个定理的一个推论（下面小节会讨论到）。