多维空间中的凸多维图形数量关系

Relationship between numbers of convex multidimensional graphics in multidimensional space

将凸多面体欧几里得欧拉公式推广到多维空间情形,得到了凸多维图形数量关系公式。在小于四维空间中,高维空间被低维空间所截满足任意交点或交线不重合情况下,给出了点、线、面、体的具体数量关系公式。

Convex multidimensional graphical quantitative relation formula is got by putting the convex polyhedron Euclidean Euler＇s formula up to the multidimensional space. The relationship formula of the number of point,line,face and body is given when low dimensional space cut up high dimensional space without overlapping of the crossover point or intersecting line in less than four dimensional space.