Separation in Simply Linked Neighbourly 4-Polytopes
The Separation Problem asks for the minimum number s(O,K) of hyperplanes required to strictly separate any interior point O of a convex body K from all faces of K. The Conjecture is s(O,K) is at most 2 to the power d in real d-space , and we verify this for the class of simply linked neighbourly 4-polytopes.
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