1、

Even if admit this view, in the western countries the time of first proof of the Pythagoras theorem is not probably early than epoch ago 585 year.

即使承认这一看法,西方最早给出勾股定理证明的时间也不会早于公元前585年,即相传毕达哥拉斯出生的那一年。

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2、

Bernoulli equation Was derived in quantum system in this a paper, further, it is explained that Bernoulli equation is correct not only for classical system but also for quantum system.

本文以量子体系为研究对象导出伯努利方程,从而说明了伯努利定理不仅适于经典体系,而且对量子体系仍然有效,具有普适性。

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3、

Legs of a Triangle Theorem and Chinese Ancient Mathematics

勾股定理与中国古代数学

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4、

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

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5、

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。

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6、

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。

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7、

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

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8、

View of Multi-culture on Right Angles Theorem

多元文化下的勾股定理

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9、

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。

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10、

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。

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11、

Area and Proof of Pythagorean Theorem~ α

面积与勾股定理的证明

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12、

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

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13、

He even came up on his own with a way to prove the Pythagorean theory.

甚至相出了一个自己的方法来证明勾股定理。

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14、

A theorem about subnormality of product space

关于乘积空间次正规性的一个定理

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15、

In this paper, Euler's formula and Handshaking lemma is used to obtain the face chromatic number of a planar graph by solving equations.

本文在前人研究的面着色问题基础上,运用欧拉公式和握手定理通过解方程组得到连通平面图的面色数。

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16、

The Transformation and General Pythagoras' Theorem on the Linear Manifold

线性流型上的变换函数Φ及广义的勾股定理

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17、

One New Study for First Proving of the "Pythagorean Theorem"

勾股定理最早证明新考

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18、

Generalized Pythagorean Theorem in n-dimensional Euclidean Space

关于n维欧氏空间上的广义勾股定理

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19、

For instance, it's also the square of the Euclidean norm on R2, the length of a two-dimensional vector, a part of the triangle inequality, and quite a bit more.

例如,R2的平方、二维向量的长度、三角不等式等都存在勾股定理。

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20、

This article introduces the whole course of the demonstrating device of the Pythagorean theorem with the glass plate.

介绍了用玻璃板制作勾股定理演示器的全过程。

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