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- Abstract: Euclid geometry is the first system of Axiomatizing and non-Euclid geometry causes the strict examination to Euclid geometry. 摘 要: 欧几里得几何是第一个公理化体系,非欧几何的出现促使人们对它的基础作了严格审视,其中希尔伯特公理化方法最为成功;
- On the basis of generalizing the fractal theory, Euclid geometry mould and the discentral barrel finishing, L-System and the fractal characteristics of the grinder movement is analyzed. 在概括性地阐述分形理论、欧氏几何造型方法及离心式滚磨光整加工方法的基础上,重点分析了L系统分形造型方法和离心式滚磨加工过程中磨块运动的分形特性。
- Euclid's axioms form the foundation of his system of geometry. 欧几里德原理构成了他的几何系统的基础。
- I feel that geometry is a difficult subject. 我认为几何是一门难学的课程。
- The students are learning solid geometry. 这些学生正在学习立体几何学。
- Euclid geometry 欧几里得几何
- Geometry based on Euclid's axioms: e. G., Only one line can be drawn through a point parallel to another line. 基于欧几里得公理的几何学:例如从一点只可以劃一直线平行与另一直线。
- Of or relating to Euclid's geometric principles. 欧几里德几何原理的欧几里德几何原理的,与之有关的
- Euclid requires no prior study of mathematics. 阅读欧几里得几何学无须先学习数学,
- Euclid's books on geometry, with their formal axioms and rigorous methods of proof, shaped mathematical thinking for more than 2000 years. 他关于几何方面的书籍,以其形式公理和严格论证方法影响世界数学思想达2000多年之久。
- This latter geometry he called astral geometry. 这后一种几何他称为星空几何。
- He is good at spherical geometry. 他对球面几何学很拿手。
- Pythagorean proposition is a geometry term. 勾股定理是一个 几何术语.
- Let me illustrate this point by taking Euclid's elements of Geometry and Newton's Mathematical Principles of Natural Philosophy. 让我以欧几里得的《几何学大纲》和牛顿的《自然哲学的数学原理》二书为例,来证明这一点。
- That is how Euclid did things in Alexandria two millennia ago, and his treatise on geometry is the classical model for mathematical exposition. 这就是2000多年前欧基里得在亚历山卓城的研究方式,他的几何大作是数学著作的经典模?。
- He comprehends geometry and algebra. 他了解几何和代数。
- Riemannian Geometry and Geometric Analysis 3rd ed. 黎曼几何与几何分析第3版。
- Failed to retrieve boot disk geometry information. 未能检索启动磁盘空间信息。
- Show which geometry arrays are built? 显示创建的几何组?
- Some of these are mistakes made by Euclid that can be remedied. 有些错误是欧几里德搞错的,可以纠正。