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QUESTION
Give an example of an infinite family of bounded convex set of R2 such that each three have a point in common but there is no point in common to all...
1. Give an example of an infinite family of bounded convex set of R2 such that each three have a point in common but there is no point in common to all members of the family.
2. let F be a family of parallelogram in R2 with corresponding edges being parallel. If every two members of F have a point in common, prove there is a point in common to all members of F.
