analysis, a branch of mathematics, a selection theorem is a theorem that guarantees the existence of a single-valued selection function from a given set-valued...

In mathematics, Helly's selection theorem (also called the Helly selection principle) states that a uniformly bounded sequence of monotone real functions...

Rellich–Kondrachov selection theorem, since one "selects" a convergent subsequence. (However, today the customary name is "compactness theorem", whereas "selection theorem"...

Michael selection theorem is a selection theorem named after Ernest Michael. In its most popular form, it states the following: Michael Selection Theorem—Let...

measurable selection theorem is a result from measure theory that gives a sufficient condition for a set-valued function to have a measurable selection function...

Fisher's fundamental theorem of natural selection is an idea about genetic variance in population genetics developed by the statistician and evolutionary...

theorem (proof theory) Deduction theorem (logic) Diaconescu's theorem (mathematical logic) Easton's theorem (set theory) Erdős–Dushnik–Miller theorem...

In mathematics, the Fraňková–Helly selection theorem is a generalisation of Helly's selection theorem for functions of bounded variation to the case of...

The Blaschke selection theorem is a result in topology and convex geometry about sequences of convex sets. Specifically, given a sequence { K n } {\displaystyle...

The Arzelà–Ascoli theorem is a fundamental result of mathematical analysis giving necessary and sufficient conditions to decide whether every sequence...

selections (Michael selection theorem, Bressan–Colombo directionally continuous selection theorem, Fryszkowski decomposable map selection). Likewise, upper...

subsets of metric spaces; the Kuratowski and Ryll-Nardzewski measurable selection theorem; Kuratowski's post-war works were mainly focused on three strands:...

shorter vectors. It is also called his selection theorem, following an older convention used in naming compactness theorems, because they were formulated in...

in model theory, and the Kuratowski and Ryll-Nardzewski measurable selection theorem. He became a member of the Polish Academy of Sciences in 1967. He...

mathematician after whom Helly's theorem, Helly families, Helly's selection theorem, Helly metric, and the Helly–Bray theorem were named. Helly earned his...

an eponym to a number of mathematical theorems and concepts: Blaschke selection theorem Blaschke–Lebesgue theorem Blaschke product Blaschke sum Blaschke...

continuous selection, Kuratowski and Ryll-Nardzewski measurable selection theorem, Aumann measurable selection, and Fryszkowski selection for decomposable...

In mathematical analysis, the Kakutani fixed-point theorem is a fixed-point theorem for set-valued functions. It provides sufficient conditions for a set-valued...

measurable selections is important in the theory of differential inclusions, optimal control, and mathematical economics. See Selection theorem. Nicolas...

to do so. Envelope theorem Brouwer fixed point theorem Kakutani fixed point theorem for correspondences Michael selection theorem Ok, Efe (2007). Real...

goto commands and exclusively uses subroutines, sequences, selection and iteration. The theorem is typically credited to a 1966 paper by Corrado Böhm and...

fundamental theorem is a theorem which is considered to be central and conceptually important for some topic. For example, the fundamental theorem of calculus...

theorem can mean either Ryll-Nardzewski fixed-point theorem A theorem in Omega-categorical theory Kuratowski and Ryll-Nardzewski measurable selection...

The infinite monkey theorem states that a monkey hitting keys independently and at random on a typewriter keyboard for an infinite amount of time will...

is paracompact. Michael selection theorem. This disambiguation page lists articles associated with the title Michael's theorem. If an internal link led...

A Mathematical Theory of Natural and Artificial Selection is the title of a series of scientific papers by the British population geneticist J.B.S. Haldane...

and related branches of mathematics, the Banach–Alaoglu theorem (also known as Alaoglu's theorem) states that the closed unit ball of the dual space of...

line segment (with translations allowed, but not rotations) Blaschke selection theorem, which can be used to prove that Lebesgue's universal covering problem...

quantum mechanics, the Landau–Yang theorem is a selection rule for particles that decay into two on-shell photons. The theorem states that a massive particle...

a smallest convex cover. Its existence follows from the Blaschke selection theorem. It is also not trivial to determine whether a given shape forms a...