Abstract
In this thesis, we would like to discuss Steiner Porism which describe characteristics of circles are tangent to two circles simultaneously. In the beginning, we consider the situations and characters on plane. and use inversion to extend over 3-dimensional space. On the sphere, circles are regarded as the intersection of the circumscriptible polyhedron and sphere. we are trying to return these circumscriptible polyhedron. There is not every polyhedron exists dual polyhedron, nevertheless, it can be constructed by particular methods.We make the standard type of Steiner Porism on sphere further convert to symmetrical distortion. Each moment of symmetric distortion is a coaxial case of Steiner Porism when it rotates around the z-axis. Finally, we try to construct asymmetrical animation that associated with generalized Steiner Porism. We emphasized the phenomenon in the patterns rather than a complicated proof. We use Cabri 3D to do the patterns.