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- Radon's_theorem abstract "In geometry, Radon's theorem on convex sets, named after Johann Radon, states that any set of d + 2 points in Rd can be partitioned into two (disjoint) sets whose convex hulls intersect. A point in the intersection of these hulls is called a Radon point of the set.For example, in the case d = 2, any set of four points in the Euclidean plane can be partitioned in one of two ways. It may form a triple and a singleton, where the convex hull of the triple (a triangle) contains the singleton; alternatively, it may form two pairs of points that form the endpoints of two intersecting line segments.".
- Radon's_theorem thumbnail Radon_coefficients.svg?width=300.
- Radon's_theorem wikiPageExternalLink 123.pdf.
- Radon's_theorem wikiPageExternalLink 1102970059.
- Radon's_theorem wikiPageExternalLink p.pdf.
- Radon's_theorem wikiPageID "1406385".
- Radon's_theorem wikiPageRevisionID "549839907".
- Radon's_theorem authorlink "Helge Tverberg".
- Radon's_theorem first "Helge".
- Radon's_theorem hasPhotoCollection Radon's_theorem.
- Radon's_theorem last "Tverberg".
- Radon's_theorem year "1966".
- Radon's_theorem subject Category:Convex_hulls.
- Radon's_theorem subject Category:Geometric_transversal_theory.
- Radon's_theorem subject Category:Theorems_in_convex_geometry.
- Radon's_theorem subject Category:Theorems_in_discrete_geometry.
- Radon's_theorem type Abstraction100002137.
- Radon's_theorem type Communication100033020.
- Radon's_theorem type Message106598915.
- Radon's_theorem type Proposition106750804.
- Radon's_theorem type Statement106722453.
- Radon's_theorem type Theorem106752293.
- Radon's_theorem type TheoremsInConvexGeometry.
- Radon's_theorem type TheoremsInDiscreteGeometry.
- Radon's_theorem comment "In geometry, Radon's theorem on convex sets, named after Johann Radon, states that any set of d + 2 points in Rd can be partitioned into two (disjoint) sets whose convex hulls intersect. A point in the intersection of these hulls is called a Radon point of the set.For example, in the case d = 2, any set of four points in the Euclidean plane can be partitioned in one of two ways.".
- Radon's_theorem label "Lema de Radon".
- Radon's_theorem label "Radon's theorem".
- Radon's_theorem label "Satz von Radon".
- Radon's_theorem label "Théorème de Radon (géométrie)".
- Radon's_theorem label "Теорема Радона".
- Radon's_theorem sameAs Satz_von_Radon.
- Radon's_theorem sameAs Lema_de_Radon.
- Radon's_theorem sameAs Théorème_de_Radon_(géométrie).
- Radon's_theorem sameAs m.04_04v.
- Radon's_theorem sameAs Q1471282.
- Radon's_theorem sameAs Q1471282.
- Radon's_theorem sameAs Radon's_theorem.
- Radon's_theorem wasDerivedFrom Radon's_theorem?oldid=549839907.
- Radon's_theorem depiction Radon_coefficients.svg.
- Radon's_theorem isPrimaryTopicOf Radon's_theorem.
