Representation and distributivity of Boolean algebras
Roman Sikorski (1961)
Colloquium Mathematicum
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Roman Sikorski (1961)
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Leon Henkin (1955)
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W. Luxemburg (1964)
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L. Szczerba (1973)
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Paul R. Halmos (1954-1956)
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Roman Sikorski (1963)
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Roman Sikorski (1949)
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Roman Sikorski (1951)
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John Harding, Pavel Pták (2001)
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Let P be an orthomodular poset and let B be a Boolean subalgebra of P. A mapping s:P → ⟨0,1⟩ is said to be a centrally additive B-state if it is order preserving, satisfies s(a') = 1 - s(a), is additive on couples that contain a central element, and restricts to a state on B. It is shown that, for any Boolean subalgebra B of P, P has an abundance of two-valued centrally additive B-states. This answers positively a question raised in [13, Open question, p. 13]. As a consequence one obtains...
Roman Sikorski (1948)
Colloquium Mathematicum
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