Search Results - "Bezhanishvili, N."

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  1. 1

    Tree-like constructions in topology and modal logic by Bezhanishvili, G., Bezhanishvili, N., Lucero-Bryan, J., van Mill, J.

    Published in Archive for mathematical logic (01-05-2021)
    “…Within ZFC, we develop a general technique to topologize trees that provides a uniform approach to topological completeness results in modal logic with respect…”
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  2. 2

    Diego’s Theorem for nuclear implicative semilattices by Bezhanishvili, G., Bezhanishvili, N., Carai, L., Gabelaia, D., Ghilardi, S., Jibladze, M.

    Published in Indagationes mathematicae (01-04-2021)
    “…We prove that the variety of nuclear implicative semilattices is locally finite, thus generalizing Diego’s Theorem. The key ingredients of our proof include…”
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  3. 3

    Vietoris Bisimulations by Bezhanishvili, N., Fontaine, G., Venema, Y.

    Published in Journal of logic and computation (01-10-2010)
    “…Building on the fact that descriptive frames are coalgebras for the Vietoris functor on the category of Stone spaces, we introduce and study the concept of a…”
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  4. 4

    Profiniteness and representability of spectra of Heyting algebras by Bezhanishvili, G., Bezhanishvili, N., Moraschini, T., Stronkowski, M.

    Published in Advances in mathematics (New York. 1965) (19-11-2021)
    “…We prove that there exist profinite Heyting algebras that are not isomorphic to the profinite completion of any Heyting algebra. This resolves an open problem…”
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  5. 5

    A New Proof of the McKinsey–Tarski Theorem by Bezhanishvili, G., Bezhanishvili, N., Lucero-Bryan, J., van Mill, J.

    Published in Studia logica (01-12-2018)
    “…It is a landmark theorem of McKinsey and Tarski that if we interpret modal diamond as closure (and hence modal box as interior), then S4 is the logic of any…”
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    Profinite Heyting Algebras by Bezhanishvili, G., Bezhanishvili, N.

    Published in Order (Dordrecht) (01-08-2008)
    “…For a Heyting algebra A , we show that the following conditions are equivalent: (i) A is profinite; (ii) A is finitely approximable, complete, and completely…”
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  8. 8

    Modal compact Hausdorff spaces by Bezhanishvili, G., Bezhanishvili, N., Harding, J.

    Published in Journal of logic and computation (01-02-2015)
    “…We introduce modal compact Hausdorff spaces as generalizations of modal spaces, and show these are coalgebras for the Vietoris functor on compact Hausdorff…”
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  9. 9

    Bi-intermediate logics of trees and co-trees by Bezhanishvili, N, Martins, M, Moraschini, T

    Published 27-11-2022
    “…A bi-Heyting algebra validates the G\"odel-Dummett axiom $(p\to q)\vee (q\to p)$ iff the poset of its prime filters is a disjoint union of co-trees (i.e.,…”
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  10. 10
  11. 11

    Profiniteness and representability of spectra of Heyting algebras by Bezhanishvili, G, Bezhanishvili, N, Moraschini, T, Stronkowski, M

    Published 03-03-2021
    “…We prove that there exist profinite Heyting algebras that are not isomorphic to the profinite completion of any Heyting algebra. This resolves an open problem…”
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    Journal Article
  12. 12

    Pseudomonadic Algebras as Algebraic Models of Doxastic Modal Logic by Bezhanishvili, Nick

    Published in Mathematical logic quarterly (01-11-2002)
    “…We generalize the notion of a monadic algebra to that of a pseudomonadic algebra. In the same way as monadic algebras serve as algebraic models of epistemic…”
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  13. 13
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    Transfer Results for Hybrid Logic. Part I: The Case Without Satisfaction Operators by Bezhanishvili, Nick, Cate, Balder Ten

    Published in Journal of logic and computation (01-04-2006)
    “…We define for every Kripke complete modal logic L its hybrid companion LH and investigate which properties transfer from L to LH. For a specific class of…”
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  15. 15

    Changing a semantics: opportunism or courage? by Andréka, H, van Benthem, J. F. A. K, Bezhanishvili, N, Németi, I

    Published 27-11-2014
    “…In: The life and work of Leon Henkin. Essays on his contributions. Editors: Maria Manzano, Ildiko Sain and Enrique Alonso., Studies in Universal Logic,…”
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