作者: Ryan Hayward , David Rappaport , Rephael Wenger
DOI: 10.1007/BF02187726
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摘要: We define ?(n) to be the largest number such that for every setP ofn points in plane, there exist two pointsx, y ? P, where circle containingx andy contains ofP. establish lower and upper bounds show [n/27]+2≤?(n)≤[n/4]+1. $$\bar \Pi (n)$$ special case then are restricted vertices of a convex polygon. (n) = [n/3] + 1$$ .