Abstract
A collection of n + 1 convex subsets of a Euclidean space E will be called an
n-set in E provided each n of the sets have a common interior point although the
intersection of all n + 1 interiors is empty. It is well-known that if
{C0,C1} is a 1-set, then
C0 and C1 can be separated by a
hyperplane.
Publisher
Canadian Mathematical Society
Cited by
43 articles.
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