Results 211 to 220 of about 1,026 (232)
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Regular languages and stone duality
Theory of Computing Systems, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Discrete Dualities for Double Stone Algebras
Studia Logica, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ivo Düntsch, Ewa Orlowska
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Algebra Universalis, 1997
To every lattice \(L\) one can assign a triple \((X_L, \perp , Y_L)\), where \(X_L\) and \(Y_L\) are the spaces of all ideals or of all filters of \(L\) and \(\perp \) is a binary relation between \(X_L\) and \(Y_L\). It was proven by \textit{R. I. Goldblatt} [Bull. Lond. Math. Soc.
Hartonas, C., Dunn, J. M.
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To every lattice \(L\) one can assign a triple \((X_L, \perp , Y_L)\), where \(X_L\) and \(Y_L\) are the spaces of all ideals or of all filters of \(L\) and \(\perp \) is a binary relation between \(X_L\) and \(Y_L\). It was proven by \textit{R. I. Goldblatt} [Bull. Lond. Math. Soc.
Hartonas, C., Dunn, J. M.
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Priestley Duality for Quasi-Stone Algebras
Studia Logica, 2000The author describes the Priestley space of a quasi-Stone algebra in terms of a Priestley space with a certain equivalence relation. He shows that finite quasi-Stone algebras enjoy the amalgamation property and describes the Priestley space for free quasi-Stone algebras over a finite set.
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Stone like duality in almost distributive lattices
Asian-European Journal of Mathematics, 2014In this paper, we establish Stone like duality between the class of relatively complemented almost distributive lattices and the class of locally Boolean spaces.
Rao, G. C., Sundari Katakam, S. B. T.
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Stone Duality for Nominal Boolean Algebras with И
2011We define Boolean algebras over nominal sets with a function-symbol И mirroring the И 'fresh name' quantifier (Banonas), and dual notions of nominal topology and Stone space. We prove a representation theorem over fields of nominal sets, and extend this to a Stone duality.
Murdoch James Gabbay +2 more
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Stone Duality and the Recognisable Languages over an Algebra
2009This is a theoretical paper giving the extended Stone duality perspective on the recently discovered connection between duality theory as studied in non-classical logic and theoretical computer science and the algebraic theory of finite state automata.
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Extensions of the stone duality to the category of Boolean spaces and continuous maps
Quaestiones Mathematicae, 2022Elza Ivanova-Dimova
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Stone duality for Dedekind σ-complete ℓ-groups with order-unit
Journal of Algebra, 2006Daniele Mundici, Roberto Cignoli
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A Stone-type Duality Theorem for Separation Logic Via its Underlying Bunched Logics
Electronic Notes in Theoretical Computer Science, 2018Simon Docherty
exaly

