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#helly's_theorem

Helly's theorem

Theorem about the intersections of d-dimensional convex sets

Helly's theorem is a basic result in discrete geometry on the intersection of convex sets. It was discovered by Eduard Helly in 1913, but not published by him until 1923, by which time alternative proofs by Radon (1921) and König (1922) had already appeared. Helly's theorem gave rise to the notion of a Helly family.

Mon 8th

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Helly's theorem Helly's selection theorem Helly–Bray theorem Radon's theorem Helly family Carathéodory's theorem (convex hull) Doignon's theorem Kirchberger's theorem Fraňková–Helly selection theorem Eduard Helly
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