نتایج جستجو برای: heyting semilattice

تعداد نتایج: 1180  

2008
MAHYA GHANDEHARI HAMED HATAMI

Abstract. For any finite unital commutative idempotent semigroup S, a unital semilattice, we show how to compute the amenability constant of its semigroup algebra l(S), which is always of the form 4n+1. We then show that these give lower bounds to amenability constants of certain Banach algebras graded over semilattices. Our theory applies to certain natural subalgebras of Fourier-Stieltjes alg...

Journal: :Notre Dame Journal of Formal Logic 2006
Albert Visser

In this note we compare propositional logics for closed substitutions and propositional logics for open substitutions in constructive arithmetical theories. We provide a strong example where these logics diverge in an essential way. We prove that for Markov’s Arithmetic, i.e. Heyting’s Arithmetic plus Markov’s principle plus Extended Church’s Thesis, the logic of closed and the logic of open su...

Journal: :Colloquium Mathematicum 1986

Journal: :Czechoslovak Mathematical Journal 1987

Journal: :Fundamenta Mathematicae 2021

We prove that (1) for any complete lattice $L$, the set $\mathcal {D}(L)$ of all non-empty saturated compact subsets Scott space $L$ is a Heyting algebra (with reverse inclusion order); and (2) if latti

Journal: :J. Symb. Log. 2017
Stefano Berardi Silvia Steila

The purpose is to study the strength of Ramsey’s Theorem for pairs restricted to recursive assignments of k-many colors, with respect to Intuitionistic Heyting Arithmetic. We prove that for every natural number k ≥ 2, Ramsey’s Theorem for pairs and recursive assignments of k colors is equivalent to the Limited Lesser Principle of Omniscience for Σ 3 formulas over Heyting Arithmetic. Alternative...

2017
GURAM BEZHANISHVILI JOHN HARDING JULIA ILIN FREDERIK M. LAURIDSEN

A lattice P is transferable for a class of lattices K if whenever P can be embedded into the ideal lattice IK of some K ∈ K, then P can be embedded into K. There is a rich theory of transferability for lattices. Here we introduce the analogous notion of MacNeille transferability, replacing the ideal lattice IK with the MacNeille completion K. Basic properties of MacNeille transferability are de...

Journal: :Fuzzy Sets and Systems 2007
Miroslav Ciric Jelena Ignjatovic Stojan Bogdanovic

In this paper we investigate various properties of equivalence classes of fuzzy equivalence relations over a complete residuated lattice. We give certain characterizations of fuzzy semipartitions and fuzzy partitions over a complete residuated lattice, as well as over a linearly ordered complete Heyting algebra. In the latter case, for a fuzzy equivalence relation over a linearly ordered comple...

Journal: :Proceedings of the American Mathematical Society 1992

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