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1·It is well-known today since he appended janos' paper on non-Euclidean geometry to the first volume.

它今天是众所周知的，因为他追加亚诺什“非欧几里德几何第一册纸。”

2·Observer B concludes that there must be some connection between this 'force' and the non-Euclidean geometry she finds.

观察者B会做出这样的结论：在这种“力”和她发现的非欧几里德几何问题之间肯定存在有某种关系。

3·Janos continued anyway and today is recognized, along with Lobachevsky and Gauss , as one of the discoverers of non-Euclidean geometry;

亚诺什继续反正今天是公认的，随着 罗巴切夫斯基和 高斯 ，非欧几里德几何的发现者之一；

4·Aim To study the relations between the thought of Gaussian intrinsic differential geometry and Gauss's earlier research on non-Euclidean geometry.

目的分析与研究高斯关于非欧几何的研究和内蕴微分几何思想之间的联系。

5·The paper introduces the one of non- Euclidean geometry - hyperbolic geometry into special theory of relativity.

本文试图将非欧几何之——双曲几何引入狭义相对论。

6·The non-euclidena geometries were in effect subordinated to euclidean geometry.

非欧几里德几何实际上是从属于欧几里德几何的。