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- Ba_space abstract "In mathematics, the ba space of an algebra of sets is the Banach space consisting of all bounded and finitely additive signed measures on . The norm is defined as the variation, that is (Dunford & Schwartz 1958, IV.2.15)If Σ is a sigma-algebra, then the space is defined as the subset of consisting of countably additive measures. (Dunford & Schwartz 1958, IV.2.16) The notation ba is a mnemonic for bounded additive and ca is short for countably additive.If X is a topological space, and Σ is the sigma-algebra of Borel sets in X, then is the subspace of consisting of all regular Borel measures on X. (Dunford & Schwartz 1958, IV.2.17)".
- Ba_space wikiPageID "629005".
- Ba_space wikiPageRevisionID "593730251".
- Ba_space hasPhotoCollection Ba_space.
- Ba_space subject Category:Banach_spaces.
- Ba_space subject Category:Measure_theory.
- Ba_space type Abstraction100002137.
- Ba_space type Attribute100024264.
- Ba_space type BanachSpaces.
- Ba_space type Space100028651.
- Ba_space comment "In mathematics, the ba space of an algebra of sets is the Banach space consisting of all bounded and finitely additive signed measures on . The norm is defined as the variation, that is (Dunford & Schwartz 1958, IV.2.15)If Σ is a sigma-algebra, then the space is defined as the subset of consisting of countably additive measures.".
- Ba_space label "Ba space".
- Ba_space sameAs m.02yd0b.
- Ba_space sameAs Q4837092.
- Ba_space sameAs Q4837092.
- Ba_space sameAs Ba_space.
- Ba_space wasDerivedFrom Ba_space?oldid=593730251.
- Ba_space isPrimaryTopicOf Ba_space.