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Loomis-Sikorski representation of monotone \(\sigma\)-complete effect algebras - MaRDI portal

Loomis-Sikorski representation of monotone \(\sigma\)-complete effect algebras (Q2492319)

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Loomis-Sikorski representation of monotone \(\sigma\)-complete effect algebras
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    Loomis-Sikorski representation of monotone \(\sigma\)-complete effect algebras (English)
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    9 June 2006
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    In this paper monotone effect algebras with the Riesz decomposition property are shown to be \(\sigma\)-homomorphic images of effect-tribes with the Riesz decomposition property, which are effect algebras of fuzzy sets closed under pointwise limits of non-decreasing fuzzy sets.
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    effect algebra
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    monotone \(\sigma\)-completeness
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    state
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    extremal state
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    Baire space
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    unital po-group
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    effect-tribe
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    Riesz decomposition property
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    Loomis-Sikorski theorem
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    affine function
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