Borel algebra
Borel algebra In mathematics, the Borel algebra (or Borel σ-algebra) on a topological space ...
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Borel?-algebra   (translated from German)
Borel?-algebra Those Borel?-algebra, designated after Émile Borel , forms in that Mathematik a hinge ...
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Talk:Borel algebra
Talk:Borel algebra A subset of X is a Borel set if and only if it can ... I know that for metrisable spaces, every Borel set is of the form F-sigma ... etc. But I don't think every Borel set is necessarily of this form ...
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Borel sigma- algebra   (translated from Russian)
Borel sigma- algebra Borel sigma- algebra - this minimum sigma-algebra , containing is everything the open subsets ...
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Borel
Borel Borel can refer to either: Émile Borel (1871-1956), a French mathematician Armand Borel (1923-2003), a Swiss mathematician and also to: a Borel algebra, named after Emile Borel a ...
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Borel measure
Borel measure In mathematics, the Borel algebra is the smallest σ-algebra on the real numbers R containing the intervals, and the Borel measure is the measure on this ...
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?-algebra   (translated from German)
... The correct title of this article reads "?-algebra". Unfortunately this title is in the Wikipedia ... due to technical restrictions not possible. As ?-algebra over a quantity? designates one in that ... and of the Wahrscheinlichkeitsraums . Ferner ist jede?-Algebra ein Dynkin system. Examples: For any quantity ... math>\mathcal P(\Omega) largest possible?-algebra. For everyone topologischen area ? existed those ?-algebra of the Borel subsets of?, those ...
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Sigma-algebra
Sigma-algebra In mathematics, a σ-algebra (pronounced sigma-algebra) or σ-field over a set X ... probability theory. Formally, Σ is a σ-algebra if and only if it has the ... and 3 it follows that the σ-algebra is also closed under countable intersections ( ...
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Lie algebra
Lie algebra In mathematics, a Lie algebra is an algebraic structure whose main use ... concept of infinitesimal transformations. The term "Lie algebra" (after Sophus Lie, pronounced "lee") was introduced ... infinitesimal group" is used. Definition A Lie algebra is a type of an algebra over a field; it is a ...
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Group algebra
Group algebra In mathematics, the group algebra is any of various constructions to assign ... e. a discrete group) a ring or algebra, such that the group multiplication induces the multiplication in the ring or algebra. As such, they are similar to the ... ring associated to a discrete group. Group algebra of a finite group Given a ...
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