1、

Different nations step into the reacher about The Pythagorean at different times.

对勾股定理的研究,不同民族在起始时间上不同。

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2、

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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3、

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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4、

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

勾股定理最早证明新考

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5、

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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6、

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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7、

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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8、

Approximation Theorem of Continuous Time Marker Chains

参数连续马尔科夫链的逼近定理

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9、

In this paper the capacity of tree-flower in Edmonds theorem of graph theory is extended to minimum covering points and a computing formula of minimum covering points for non-dual graph is introduced.

文中把图论里Edmonds定理的树花容量扩展为最小复盖点,并得到了计算非偶图最小复盖点数的公式。

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10、

On account of influences of multi-factors, the relationships between bond price and its due profits are formed.

由于多种基本因素的共同影响,形成债券价格与债券到期收益之间的关系定理。

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11、

In this paper We discuss several semi-homeomorphic equivalent theorems aad its application for semitopological space.

本文讨论半拓扑空间的半同胚等价定理及其应用.

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12、

A compactness theorem of abstract semantics

关于抽象逻辑紧致性的一个定理

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13、

The extended Abel Theorem 1 assert that between the convergence domain and di-vergence domain of the pover series ( 1.1) there is no ultimate boundary.

扩充后的Abel第一定理又指出了幂级数(1.1)的收敛域与发散域之间没有终极边界。

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14、

In this paper we give a lower bound for the edge function domination numbers of graphs. As a special case, we prove that γ s ′( G)≥ 0 for any regular graph G, and show that the two results in are not true

给出了图的边函数控制数的一个下界.特殊地,证明了n阶正则图的边函数控制数γs′(G)≥0,同时也指出了文〔1〕中两个定理的错误

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15、

In the first section it is proved that Weierstrass's approximation theorem in read analysis is hold in function spaces endowed with set-open topology.

在第一节中证明了实分析中著名的Weierstrass逼近定理在赋予集开拓扑的函数空间中成立。

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16、

The proving of a class function's matrix dissolution theorem

一类函数的矩阵分解定理及其证明

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17、

A Few Theorem Regarding Integral Upper Limit Function

关于积分上限函数的几个定理

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18、

Relation between Mittag-Leffler Theorem and Driving Point Function Z ( s) of Single Port Networks

Mittag-Leffler定理和二端网络策动点函数Z(s)的关系

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19、

The capacity-cost function of discrete memoryless channel, and channel coding theorem.

离散无记忆信道的容量价值函数和信道编码定理.

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20、

A new construction theorem for orthodox semigroups with inverse transversals was given.

本文给出了具有逆断面的纯正半群的一个新的构造定理.

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