Pythagoras的例句大全

Philosopher and mathematician Pythagoras of the music see the mathematical problem.

哲学家兼数学家的毕达哥拉斯在音乐中看到了数学问题.

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These most commonly show them played by the ancient Greek philosopher Pythagoras.

这些普遍显示古希腊哲学家毕达哥拉斯演奏它们.

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As well as Pythagoras theorem and Fermat's last theorem summarizes the total.

也是对毕达哥拉斯定理和费尔马最后定理的总概括.

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The parable of Pythagoras is dark , but true; Cor ne edito; " Eat not the heart. "

毕达哥拉斯的格言是难解而真确的; 他说, “ 不要吃你的心 ” .

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Also here the angles are known so Pythagoras is helping me again.

此外,这里的角度是众所周知的,所以毕达哥拉斯是帮助我再次.

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All four subjects go back to the tradition of Pythagoras.

所有四门科目可追溯到毕达哥拉斯时代的传统.

英汉非文学 - 文明史

The core of Pythagoras'aesthetics lies in its harmony in numbers.

毕达哥拉斯学派美学的核心是数的和谐.

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Was Pythagoras the real author of the Hippocratic oath?

毕达哥拉斯是希波克拉底誓言的真正作者 吗 ?

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Indeed, no less a thinker than Pythagoras , he of hypotenuse fame , logged some impressive early results.

确实, 没有一个思想家比毕达哥拉斯这个发现了勾股定律的人得出了更早更令人印象深刻的结论.

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Using multiple integral to prove a generalization of Pythagoras theorem and to calculate the Moivre integral.

得到了一类多重积分的计算公式,并运用数学归纳法给出了证明.

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Pythagoras is my friend in these days.

毕达哥拉斯是我的朋友在这些日子。

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Based on the theory of Fractal, both the accuracy of AutoCAD drawing and the flexibility of Visual-Lisp are utilized to construct Pythagoras Tree's basic model and multilevel tree shape, then it can be realized to immediately zoom and get arrow diagram.

以分形学理论为基础，应用AutoCAD绘图的精确性及其内部语言VISUAL LISP的灵活性，共同打造PythagorasTree的基础模型及多层次树形，实现实时缩放和图形矢量化。

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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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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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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。

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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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