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leibniz theorem相关的网络例句

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The Monadology is a work in metaphysics, that is, a work that tries to uncover the nature of reality, and although it was written in 1714 as a kind of summation and popularization of Leibniz's philosophical views, the work neither makes those views readily accessible, nor does it go very far in convincing readers of Leibniz's account of the nature of reality, as Russell's remark shows.

单子论是形而上理论,也就是试图解释现实的本质的理论,这本1714年写成的书虽然是莱布尼茨各种哲学观点的总和,这本书既不让他的观点变得容易理解,也不像罗素说的为了使人信服而非常深入。

From 1711 until his death, Leibniz's life was envenomed by a long dispute with John Keill, Newton, and others, over whether Leibniz had invented the calculus independently of Newton, or whether he had merely invented another notation for ideas that were fundamentally Newton's.

从1711年到死,莱布尼茨的生活始终为一场与约翰?科尔、牛顿等旷日持久的争论所纠缠:莱布尼茨是否独立于牛顿发明了微积分,或是否他只不过是发明了另外一种牛顿基本思想的概念符号。

In this section, I will examine the conception of causality that Leibniz derives from the nature of the monads; I will use Leibniz's account of causality to elaborate a criticism of causality in the Matrix.

在这一章里,我会检验从单元论里衍生出来的因果律;我会用莱布尼茨的因果律来批判Matrix中的因果律。

Pointing out some revealing similarities between Leibniz's "Monadology" and the world described in The Matrix , Greenberg goes on to use the film to help elucidate Leibniz's notion of "monads" and his theory of causation.

在指出莱布尼兹所描述的单子论与影片所描述的情形之间存在的很有启发意义的相似性后,作者利用影片来阐释了莱布尼兹的&单子&概念和因果理论。

Leibniz meets the difficulty in his own characteristic way by teaching that all monads are partly material and partly immaterial, and that among all monads and their activities there exists a pre-established harmony (see LEIBNIZ; MONAD).

莱布尼茨会见的困难,在他自己的特点,教学方式,所有monads的部分物质和非物质的部分,以及各monads和他们的活动存在着一种预先确定的和谐(见莱布尼茨; Monad的)。

Leibniz meets the difficulty in his own characteristic way by teaching that all monads are partly material and partly immaterial, and that among all monads and their activities there exists a pre-established harmony (see LEIBNIZ; MONAD).

莱布尼茨难以满足自己特点的教学方式,所有monads的部分物质和非物质的部分,并在所有monads和他们的活动存在著一个预先确定的和谐。

Voltaire, an admirer of Newton, also wrote Candide at least in part to discredit Leibniz's claim to having discovered the calculus and Leibniz's charge that Newton's theory of universal gravitation was incorrect.

牛顿的崇拜者伏尔泰,写《老实人》至少部分是为了怀疑莱布尼茨发现微积分的说法以及莱布尼茨关于牛顿万有引力定律是错误的指责。

By using these convergence theorems,it presents the Silverman-To-eplitz regular theorem and Samaratunga-Sember theorem on the Abelian topologicalgroups,the Vitali-Hahn-Saks theorem on algebras and the weak sequentially completenesstheorem of 〓-dual spaces of sequence spaces,etc.

这是抽象分析中的两个基本定理。作为应用,给出了Abelian拓扑群上的Silverman-Toeplitz正则性定理、Samaratunga-Sember定理、代数上的Vitali-Hahn-Saks定理,以及序列空间的〓对偶空间之弱序列完备性定理等。

Theorem 1 constructs a set of universal measure zero using continuous extension; Theorem 2 verifies absolutely continuous function being of good property under some condition; Theorem 3 reveals some relation between real function and meager.

定理1 主要运用了连续延拓构造了一个泛测度零集;定理2 证明绝对连续函数在一定条件下具有良好的性质;定理3 揭示了实函数与第一纲集的某种关系。

Main work follows:(1) In the first part of this paper, a historical development of the number theory before Gauss is reviewed.Based on the systematic analysis of Gauss"s work in science and mathematics, inquiry into the mathematical background that Disquisitiones Arithmeticae appeals and Gauss"s congruent theory;(2) The development process of Fermat"s little theorem and its important function in the compositeness test is elaborated through original literature.we think that the first three section of Disquisitiones Arithmeticae is a summary and development for ancestors" work about Fermat"s little theorem,show that Fermat"s little theorem played an important role in the elementary number theory;(3) With the two main sources of the quadratic reciprocity law, investigating Fermat,Euler,Lagrange,Legendre, until the related work of Gauss,the way to realize the laws huge push to the development of algebraic number theory in 19 centuries.

本文主要做了以下工作:(1)首先回顾了高斯之前的数论研究状况,在系统分析高斯的科学与数学成就的基础上,探讨了《算术研究》出现的数学背景和高斯的同余理论;(2)通过对原始文献的系统解读,深入分析了费马小定理发现发展的历程以及在素性检验中的重要作用,指出《算术研究》前三节是高斯在总结并发展了前人对该定理研究的基础上形成的,并揭示了费马小定理在初等数论定理证明中的核心地位;(3)以二次互反律的两个主要来源为线索,详细考察了费马,欧拉,拉格朗目,勒让德,直到高斯的相关工作,揭示了该定律对十九世纪数论发展的巨大推动作用。

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