主 题: On Borsuks Conjecture
报告人: 宗传明 教授 (大阳城2138)
时 间: 2006-12-22 下午 2:30 - 3:30
地 点: 理科一号楼 1114（数学所活动）
In 1932, during a talk at the International Congress of Mathematicians, Borsuk made a conjecture that every bounded set X in an n-dimensional Euclidean space can be divided into n+1 parts such that the diameter of each part is strictly smaller than the diameter of X.
Many partial results supported this conjecture. However, in 1993 counterexamples were discovered by Kahn and Kalai. In this talk we will introduce this well-known conjecture.
