theorem的例句大全

It is generally considered that the Greece mathematician, Pythagoras, first proved the Pythagorean theorem, but this is not reliable.

在西方，一般都认为：希腊数学家半达哥拉斯（Pythagoras）最早证明了勾股定理，因而都习惯地称这个定理为毕达哥拉斯定理。但这一看法历史上并没有可靠的依据。

In this paper, firstly we assure that Ancient China and Ancient Greece found out the theorem simultaneously, according to investigating its origin and history, the principle and Ancient Found Priority judging criteria.

本文通过研究勾股定理的的起源和历史，根据古代发现优先权的确立原则与判定标准确定了古希腊和古代中国同时发现了勾股定理这一结论。

A proof on the Pythagorean theorem in n-dimension vector space

n维空间中勾股定理的一个证明

The general expressions in integer of the Pythagorean Theorem have infinite equivalent forms.

勾股定理（即毕达格拉斯定理）的全部整数解表达式有无穷多种，目前常用的勾股定理全部整数解表达式，不过是其中最简通解式而已。

Area and Proof of Pythagorean Theorem~ α

面积与勾股定理的证明

The primary aim of this paper is to describe the transformation function [ 1], to extend the conclusion of Pythagoras'theorem for "squared length" of any triangle and to study some geometrical significance of its application.

本文目的在于论述变换函数中φ，外延勾股定理用于运算任意三角形边的平方长并研究其几何特征的实际应用问题。

This paper discusses mang methods to prove Legs of a triangle and right angles theorem with cut area.

本文论述了用分割面积来证明勾股定理的多种方法。

View of Multi-culture on Right Angles Theorem

多元文化下的勾股定理

Using VBA Programming of PowerPoint to Make Exploration-and-Verification Interactive Courseware of Pythagorean Theorem

利用PowerPoint的VBA编程功能制作勾股定理的探索与验证交互性课件

The teaching case that the Pythagorean theorem that this text offers proves is the application of probing into teaching.

本文提供的勾股定理证明的教学案例就是一次探究性教学的应用。

By Combining both the Chines and western mathematical thinking, four new proof methods of Pythagorean theorem were demonstrated.

通过融合中西两种数学思想方法，给出了“勾股定理”的四种新的证明方法。

Make the Demonstrating Device of the Pythagorean Theorem with the Glass Plate

用玻璃板制作勾股定理演示器

Legs of a Triangle Theorem and Chinese Ancient Mathematics

勾股定理与中国古代数学

According to current engineering hydrodynamics, there's positively constant head loss in Bernoulli's theorem for identical stream line in viscous fluid, which can later turn into heat and dissipate.

现行工程流体力学与水力学理论通常认为粘性流体元流伯努利方程中的水头损失项是恒正的，并且这部分损失的机械能转变为热而耗散掉了。

Analysing the Corporate Capital Structure of China's Enterprises on the MM's Theorem

应用MM定理分析我国企业资本结构

But this new FLS can not satisfy the conditions of Stone-Weierstrass theorem.

但这个新型FLS不满足Stone-Weierstrass定理条件。

It is misleading to refer to the principle as an " energy theorem ".

将功的定理称为 “ 能量定理 ” 是会使人误解的.

We now state the idea of the previous paragraph as a theorem.

现在我们把上一段的概念叙述成定理.

Second theorem shows that the existence of solution is possible under suitable conditions when the limit of growth of nonlinear term at infinity is an unbounded function.

第二个定理表明当非线性项在无穷远处增长的极限是一个无界函数时在适当条件下这问题仍可能有一个解。

In this paper, Transfer lower semi-continuous correspondence is introduced, Theorem A is extend-ed to the case in which the lower semi-continuous real functions are replaced by Transfer lower semi-continu-ous correspondences, an inequality in ordered space is established.

本文引进了平移下半连续对应，将定理A由下半连续实值函数的情形推广到平移下半连续对应的情形，并在序空间中证明了一个序不等式。