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Feb 10 at 15:01 vote accept Anton Kapustin
Feb 10 at 14:42 answer added Fedor Petrov timeline score: 5
Feb 10 at 2:11 review Close votes
Feb 14 at 3:11
Feb 9 at 23:59 comment added Joseph O'Rourke Suppose $P \subset Q$ so that $P \cap Q=P$. Let $x^*$ be a point on $P$ one end of which realizes the diameter of $P$. Then it seems your inequality says that $d(x,P) \le \max( d(x,P))=d(x^*,P)$, so $C_{PQ} = 1$.
Feb 9 at 23:31 history edited Sam Hopkins CC BY-SA 4.0
deleted 69 characters in body
Feb 9 at 23:29 history edited Anton Kapustin CC BY-SA 4.0
added 135 characters in body
Feb 9 at 23:04 history asked Anton Kapustin CC BY-SA 4.0