Results 41 to 50 of about 111 (106)
Ultraproducts of factorial W*-bundles
This paper investigates factorial $W^*$-bundles and their ultraproducts. More precisely, a $W^*$-bundle is factorial if the von Neumann algebras associated to its fibers are all factors. Let $M$ be the tracial ultraproduct of a family of factorial $W^*$-bundles over compact Hausdorff spaces with finite, uniformly bounded covering dimensions.
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We construct, in ZFC, a sequence of Boolean algebras for which the product of Lengths is strictly smaller than the Length of the product algebra.
Garti, Shimon, Shelah, Saharon
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On ultraproducts of Boolean algebras and irr [PDF]
We prove the consistency of irr(prod limits_ ...
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On Sahlqvist Formulas in Relevant Logic. [PDF]
Badia G.
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Syntactic characterizations of classes of first-order structures in mathematical fuzzy logic. [PDF]
Badia G, Costa V, Dellunde P, Noguera C.
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Model theory and the cardinal numbers p and t. [PDF]
Moore JT.
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General topology meets model theory, on p and t. [PDF]
Malliaris M, Shelah S.
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Finite simple groups as expanders. [PDF]
Kassabov M, Lubotzky A, Nikolov N.
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A limit theorem on the cores of large standard exchange economies. [PDF]
Brown DJ, Robinson A.
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