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Type: Inproceedings
On a forgotten conjecture from a famous paper of Erdos
Book Title: SoCG´13 Proceedings of the twenty-ninth annual symposiu,
Editor: Guilherme D. da Fonseca; ThomasLewiner
Abstract:
In his paper "On sets of distances of n points", Paul Erdos conjectured that every convex curve contains a point P such that every circle centered at P intersects the curve in at most 2 points. This conjecture is false: If T is an equilateral triangle ...
In his paper "On sets of distances of n points", Paul Erdos conjectured that every convex curve contains a point P such that every circle centered at P intersects the curve in at most 2 points. This conjecture is false: If T is an equilateral triangle ...
Keywords: Convex and discrete geometry||Discrete geometry||Erdos problems and related topics of discrete geometry
MSC: 52C10 (52A10 54E52)
Publisher: Association for Computing Machinery
Year: 2013
Pages: 77-80



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