1、

And I HAs tried to apprehend the Pythagorean power by which bulk holds above the flux.

我试图领悟毕达哥拉斯所景仰的数字力量,它支配着此消彼长.

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2、

And I have tried to apprehend the Pythagorean power by which number holds above the flux.

我曾试图理解毕达哥拉斯的力量,这种力量使数字凌驾于万物之上.

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3、

And I have tried to apprehend the Pythagorean power by with number above the flux.

我试图理解毕达哥拉斯的威力,它让数字支配潮涨.

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4、

The method of deducing Pythagorean Triples ( irreducible and reducible ) is explained.

并说明了互素勾 股数 组的导出方法.

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5、

And I have tried to apprehend the Pythagorean power by which away above the flux.

我试图领悟毕达哥拉斯所景仰的数字力量,它支配着此消彼涨.

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6、

The numbers of the Pythagorean Lambdoma are 1, 1, 1,1 an 1, 2, 3, 4.

毕达哥拉斯的蓝道玛是1, 1,1, 1和1, 2, 3, 4.

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7、

In this paper, we find all Pythagorean numbers in the complex quadratic field with class-number two.

摘要本文中求出所有类数为2的二次代数复数体的毕氏数.

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8、

And I have tried to the Pythagorean 7 power by which number holds sway above the flux.

我还试图弄懂毕达哥拉斯学说,它认为数是高居于感性流变之上的永恒力量.

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9、

I have tried to apprehend the Pythagorean power by which number holds sway above the flux.

我力图领悟毕达哥拉斯的才能,他的才能使数字支配着不断变动的事物.

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10、

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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11、
12、

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。

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13、

Area and Proof of Pythagorean Theorem~ α

面积与勾股定理的证明

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14、

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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15、

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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16、

Cosine theorem and Pythagorean theorem in space

立体几何的余弦定理和勾股定理

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17、

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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18、

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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19、

In this paper the linearly topological structure of Menger Probabilistic inner product space is discussed. In virtue of these, some more general convergence theorems, Pythagorean theorem, and the orthogonal projective theorem are established.

本文讨论了Menger概率内积空间的线性拓扑结构,建立了空间上较为一般的收敛定理,勾股定理及正交投影定理等。

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20、

The Pythagorean is not only the basis of some math theorems but also be widely used in life and production.

勾股定理不仅是一些数学定理的基础,在生产和生活中的应用也很广泛。

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