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Ba space

In mathematics, the ba space b a ( Σ ) {\displaystyle ba(\Sigma )} of an algebra of sets Σ {\displaystyle \Sigma } is the Banach space consisting of all bounded and finitely additive signed measures on Σ {\displaystyle \Sigma } . The norm is defined as the variation, that is ‖ ν ‖ = | ν | ( X ) . {\displaystyle \|\nu \|=|\nu |(X).}

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Properties

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Map overview Semantic statistics

Ba space

Nodes36
Edges35
Triples5
Avg. degree1.94
Density0.055556
Components1

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Ba space

Top relations

related to Properties · 5
Ba space → All, Banach, Borel, Sigma, The

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Important terminology

space additive measures ba displaystyle bounded sigma finitely ca functions banach countably consisting sigma-algebra dual norm sets defined respect measure

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Ba spacerelated to PropertiesAll0.60section
Ba spacerelated to PropertiesBanach0.60section
Ba spacerelated to PropertiesSigma0.60section
Ba spacerelated to PropertiesBorel0.60section
Ba spacerelated to PropertiesThe0.60section

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    Min side: 3
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