非欧几何的英文

non-euclidean geometry

• 非:    mistake; wrong; er ...
• 欧:    a surname
• 几何:    how much; how many

例句与用法

1. Gaussian intrinsic differential geometry and non - euclidean geometry
   高斯的内蕴微分几何与非欧几何
2. Aim to study the relations between the thought of gaussian intrinsic differential geometry and gauss ' s earlier research on non - euclidean geometry
   摘要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。
3. Conclusion by presenting his disquisitions generales circa superficies curves in 1827 , gauss presented in fact the essential idea of his earlier research on non - euclid geometry in his unique way as well
   结论高斯于1827年发表的《关于曲面的一般研究》 ，一方面奠定了内蕴微分几何的基础，同时也以其独特的“高斯风格”将自己的非欧几何研究揭示于众。
4. As we all known , with the founding of euclidean geometry in ancient greece , with the development of analytic geometry and other kinds of geometries , with f . kline " s erlanger program in 1872 and the new developments of geometry in 20th century such as topology and so on , man has developed their understand of geometry . on the other hand , euclid formed geometry as a deductive system by using axiomatic theory for the first time . the content and method of geometry have dramatically changed , but the geometry curriculum has not changed correspondingly until the first strike from kline and perry " s appealing
   纵观几何学发展的历史，可以称得上波澜壮阔：一方面，从古希腊时代的欧氏综合几何，到近代解析几何等多种几何的发展，以及用变换的方法处理几何的埃尔朗根纲领，到20世纪拓扑学、高维空间理论等几何学的新发展，这一切都在不断丰富人们对几何学的认识；另一方面，从欧几里得第一次使用公理化方法把几何学组织成一个逻辑演绎体系，到罗巴切夫斯基非欧几何的发现，以及希尔伯特形式公理体系的建立，极大地发展了公理化思想方法，不管是几何学的内容还是方法都发生了质的飞跃。
5. The invent of irrational numbers , calculus , and the found of non - geometry , the prove of fermat theorem . examples like this are uncountable in the history . with the help of it , people will understand better the real process of math creation , which was fixed in our textbook in form of principles , therefore , we can benefit a lot from our ancestors and be very confident of ourselves
   无理量的发现、微积分和非欧几何的创立，乃至费马大定理的证明， … … ，这样的例子在数学史上不胜枚举，它们可以帮助人们了解数学创造的真实过程，而这种过程在通常的教科书中是以定理到定理的形式被包装起来的。