By the geometric probability model,the intuitionistic method is provided for the marginal density function and conditional probability density function.

A cluster analysis approach based on geometric probability has been put forth,which gradually generates a hierarchical classification scheme in top-down order.

The author put forth the H function,which is capable of measuring the distributive characteristics of a two dimension discrete point set in a square,and derives its analytical expression theoretically based on geometric probability.

In this paper, we study the geometric probability problem of the random pairs of needles intersecting a convex body K.

In this article,the author spreads the whole probability from the scattered style to the continual style by using the know ledge of infinitesimal calculus and provides its applied example in resowing geometry probability problems.

By analyzing two geometry probability questions,this paper probes int o the ways to set up the geometry model in the space and on the plane,and reve al the mutual connections between geometry probability and its corresponding pr oblems and their evolution process visually from the angle of geometry and calc ulus.