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A combinatorial result about points and balls in euclidean space
Authors:I Bárány  J H Schmerl  S J Sidney  J Urrutia
Institution:(1) Department of Mathematics, University College, WC1E 6BT London, England;(2) Department of Mathematics, University of Connecticut, 06268 Storrs, CT, USA;(3) Department of Computer Science, University of Ottawa, K1N 9B4 Ottawa, Ontario, Canada
Abstract:For eachnge1 there isc n >0 such that for any finite sexX subE RopfPrime there isA subEX, |A|le1/2(n+3), having the following property: ifB supEA is ann-ball, then |B capX|gec n |X|. This generalizes a theorem of Neumann-Lara and Urrutia which states thatc 2ge1/60.
Keywords:
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