THE THEOREM in Chinese translation

[ðə 'θiərəm]
[ðə 'θiərəm]
个理论

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

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  • Political category close
  • Ecclesiastic category close
  • Programming category close
It is a linear-interpolated weighted average of the belief from before the calculation and the belief after applying the theorem correctly.
它是计算前的信念的线性插值加权平均值和正确应用该定理后的信念。
He developed one of the most important theorems of probability, which coined his name: Bayes' Theorem, or the Theorem of Conditional Probability.
他提出了最重要的概率定理之一,并以他的名字命名:贝叶斯定理,或条件概率定理。
But the theorem- or really, the idea of“Bayesian reasoning” that underlies it- is ubiquitous.
但这个定理--或实际上是构成其基础的「贝叶斯推理」这个思想--无处不在。
The professor then gives the theorem to a promising student.
然后,这位教授个定理给了一个很有前途的学生。
While some people take the theorem to suggest anything is possible, mathematicians see it as evidence of just how improbable certain events are.
而有些人把定理表明一切皆有可能,数学家认为这是某些事件有多么不可能的是证据。
The theorem states that you can always have only two of the three CAP properties at the same time.
CAP理论指出,同时只能具有这三个特性中的两个。
Whitney said the theorem encapsulates the beauty and power of mathematics, which often reveals surprising patterns in simple, familiar shapes.
惠特尼称,这一定理说明数学的力与美往往能揭示出简单常见的形状暗藏着令人惊异的范式。
The theorem is named after Jean Gaston Darboux who established it as the solution of the Pfaff problem.
个定理以让·加斯东·达布命名,他在解Pfaff问题时建立了这个定理。
The theorem has several important consequences, some of which are also sometimes called"Hahn- Banach theorem".
个定理有一些重要的结果,其中有些也有时称为“哈恩-巴拿赫定理”:.
The theorem has two forms, each of which gives sufficient conditions for a topological space to be a Baire space.
个定理有两种形式,每一个都给出了拓扑空间是贝尔空间的充分条件。
Informally, the theorem is that if your system has a symmetry, then there is a corresponding conservation law.
简单地讲,该理论是说如果你的系统有一个对称性,则必伴随一个守恒量。
However, the theorem doesn't prove that God exists, simply that it's possible that an all-powerful being could exist according to modal logic.
然而,这个定理并没有证明上帝的存在,只是根据模态逻辑,一个全能的存在是可能存在的。
It is a common misconception to apply the theorem in the opposite scenario.
应用这个理论在相反的情况下有一个常见的误解。
Informally, the theorem is that if your system has a symmetry, then there is a corresponding conservation law.
通俗地说,这个定理就是假如你的系统有对称性,那么就有相应的守恒定律。
Also, it follows from the theorem that any theory that has an infinite model has models of arbitrary large cardinality.
从这个定理还得出,有一个无限模型的任何理论都有任意大基数的模型。
Later development by French scholar Pierre-Simon Laplace and others helped codify the theorem and develop it into a useful tool for thinking.
后来法国学者皮埃尔-西蒙·拉普拉斯等人的发展帮助将定理编纂成法典,并将其发展成为一个有用的思考工具。
Central to the theory was the concept of uniform continuity and the theorem stating that every continuous function on a closed interval is uniformly continuous.
理论的中心是一致连续的概念和声称所有闭区间上的连续函数是一致连续的定理
As a more complicated example, let's look at the theorem that corresponds to the B function.
作为一个更加复杂的例子,我们看对应于函数B的定理的证明
Intuitively, the theorem states that to build a VMM it is sufficient that all instructions that could affect the correct functioning of the VMM(sensitive instructions) always trap and pass control to the VMM.
直观地说,这条定理指出,欲构造一个VMM,其充分条件是所有可能影响VMM正常工作的指令(即敏感指令)能够自陷并将控制权移交给VMM。
Furthermore, the theorem can be combined with the Baire category theorem in the following manner(Rudin, Theorem 2.11): Let X be a F-space and Y a topological vector space.
更进一步,这个定理可以用以下的方法与贝尔纲定理结合(Rudin,定理2.11):设X为F空间,Y为拓扑向量空间。
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