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Titlebook: Advanced Łukasiewicz calculus and MV-algebras; D. Mundici Book 2011 Springer Science+Business Media B.V. 2011 MV-algebras.conditioning.fuz

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Dilute Bismuthides on an InP Platform,also known as Zariski, or spectral) topology. The resulting space is denoted spec(.). In contrast to the Stone space of a boolean algebra, spec(.) is generally not rich enough to uniquely characterize . up to isomorphism. Moreover, unless . is hyperarchimedean, spec(.) strictly contains the compact Hausdorff space.
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Dilute Bismuthides on an InP Platform,also known as Zariski, or spectral) topology. The resulting space is denoted spec(.). In contrast to the Stone space of a boolean algebra, spec(.) is generally not rich enough to uniquely characterize . up to isomorphism. Moreover, unless . is hyperarchimedean, spec(.) strictly contains the compact
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Shigeru Shimada,Maddali L. N. Rao various algorithms dealing with finitely presented MV-algebras. As is often the case, the algorithmic theory implements the algebraic theory. This chapter is devoted to bases, a central MV-algebraic notion.
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Shigeki Matsunaga,Masakatsu Shibasakiinitely presented MV-algebras. We will prove that confluence is necessary and sufficient for the direct limits of any two such sequences to be isomorphic. While sufficiency is routinely checked, the necessity of confluence critically relies on the polyhedral theory developed in earlier sections.
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D. MundiciWritten for self-study.References the self-contained book Trends in Logic 7 (co-authored by the same author).Deals with the logic and probability of continuously-valued events, just as boolean logic d
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