1.
the proof of a theorem,ie in geometry
（几何）定理的证明.
2.
geometric effect
几何效应 -食双星
3.
topological differential geometry
拓扑微分几何(学)
4.
synthetic(projective) geometry
综合(射影)几何(学)
5.
plane Euclidean geometry
平面欧几里得几何学
6.
n-dimensional Euclidean geometry
ｎ维欧几里得几何学
7.
noneuclidean geometry
非欧几里得几何(学)
8.
the postulates of Euclideangeometry
欧几里得几何学的公设.
9.
we will learn analytic geometry after studying solid geometry.
我们刚学完立体几何就要学解析几何。
10.
This latter geometry he called astral geometry.
这后一种几何他称为星空几何。
11.
The relationship of this geometry to Riemann's varieties was not clear.
这种几何和Riemann几何的关系是不清楚的。
12.
Proto-geometric Pottery and Geometric Pottery Cultures
原始几何陶与几何陶文化
13.
The synthetic geometers were developing projective geometry.
综合几何学家们在发展射影几何学。
14.
He had espoused the joint use of analysis and pure geometry.
他赞成联合运用解析几何与纯粹几何。
15.
Some Geometrical Properties and Moduli of Banach Spaces;
Banach空间的若干几何性质及几何常数
16.
The Concept of Fractal was Drawn into by the Geometric Drawing Board;
用《几何画板4.X》引入《分形几何》概念
17.
The Modern Mathematics Thoughts in Elementary Geometry--Geometry Transformation;
初等几何中的现代数学思想——几何变换
18.
of or relating to Riemann's non-Euclidean geometry.
属于或关于黎曼几何学而非欧几里得几何学的。