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Helly's theorem Kirchberger's theorem N-dimensional polyhedron Radon's theorem, and its generalization Tverberg's theorem Krein–Milman theorem Choquet...

In probability theory and statistics, Bayes' theorem (alternatively Bayes' law or Bayes' rule), named after Thomas Bayes, describes the probability of...

Kampen–Flores theorem on embeddability of skeletons of simplices into lower-dimensional Euclidean spaces, and topological and multicolored variants of Radon's theorem...

1 , n , n ) {\displaystyle \;(1,n,n)\;} is admissible. The Hurwitz–Radon theorem states that ( ρ ( n ) , n , n ) {\displaystyle \;\left(\rho (n),n,n\right)\;}...

analysis and convex analysis Helly's theorem – Theorem about the intersections of d-dimensional convex sets Radon's theorem – Says d+2 points in d dimensions...

the Radon transform. Cauchy–Crofton theorem is a closely related formula for computing the length of curves in space. Fast Fourier transform Radon 1917...

Russo–Dye theorem describes the convex hulls of unitary elements in a C*-algebra. In discrete geometry, both Radon's theorem and Tverberg's theorem concern...

Mathematical Society. doi:10.1090/surv/015. (See Theorem II.2.6) Bárcenas, Diómedes (2003). "The Radon–Nikodym Theorem for Reflexive Banach Spaces" (PDF). Divulgaciones...

can be shattered). However, no set of 4 points can be shattered: by Radon's theorem, any four points can be partitioned into two subsets with intersecting...

generalization of Choi's theorem is known as Belavkin's "Radon–Nikodym" theorem for completely positive maps. Choi's theorem. Let Φ : C n × n → C m ×...

tool for understanding the behaviour of polynomials over local fields Radon's theorem - on convex sets, that any set of d + 2 points in Rd can be partitioned...