Results 291 to 300 of about 164,088 (328)
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Quantum Logic as a Fragment of Independence-Friendly Logic
Journal of Philosophical Logic, 2002The author presents his hypothesis that noncommuting variables are irreducibly interdependent in the logic connected with the foundations of quantum mechanics. The logic of such dependence relations is presented as independence-friendly logic, previously introduced by the author, which uses a sentence-initial contradictory negation over and above the ...
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A Fragment of Intuitionistic Dynamic Logic
Fundamenta Informaticae, 2001We present a fragment of Propositional Dynamic Logic based on the Intuitionistic Propositional Logic. We show that this logic has the finite model property, and therefore, is frame-complete.
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Fragments of First-Order Logic
2023AbstractA sentence of first-order logic is satisfiable if it is true in some structure, and finitely satisfiable if it is true in some finite structure. For which fragments of first-order logic is there an effective method for determining satisfiability or finite satisfiability?
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1989
In the previous chapter we furnished some insight in the use of fragments of default logic as delineated by the format of defaults they admit. The present chapter is devoted to the formal development of these fragments, including open problems.
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In the previous chapter we furnished some insight in the use of fragments of default logic as delineated by the format of defaults they admit. The present chapter is devoted to the formal development of these fragments, including open problems.
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On fragments of Medvedev's logic
Studia Logica, 1981Medvedev's intermediate logic (MV) can be defined by means of Kripke semantics as the family of Kripke frames given by finite Boolean algebras without units as partially ordered sets. The aim of this paper is to present a proof of the theorem: For every set of connectivesΦ such that\(\{ \to , \vee , \urcorner \} \not \subseteq \Phi \subseteq \{ \to ...
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Belief Contraction Within Fragments of Propositional Logic
2016Recently, belief change within the framework of fragments of propositional logic has gained attention. In the context of revision it has been proposed to refine existing operators so that they operate within propositional fragments, and that the result of revision remains in the fragment under consideration.
Creignou, Nadia +2 more
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A correspondence between implicational fragment logics and fuzzy logics
2014 IEEE International Conference on Granular Computing (GrC), 2014This research report treats a correspondence between implicational fragment logics and fuzzy logics from the viewpoint of their algebraic semantics. The authors introduce monotone BI-algebras by loosening the axiomatic system of BCK-algebras. Also, we extend the algebras of fuzzy logics with weakly-associative conjunction from the case of the unit real
Mayuka F. Kawaguchi, Michiro Kondo
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Modal Logic and the Two-Variable Fragment
2001We introduce a modal language L which is obtained from standard modal logic by adding the difference operator and modal operators interpreted by boolean combinations and the converse of accessibility relations. It is proved that L has the same expressive power as the two-variable fragment FO^2 of first-order logic but speaks less succinctly about ...
Lutz, C, Sattler, U, Wolter, F
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On superintuitionistic logics as fragments of proof logic extensions
Studia Logica, 1986Let I be the intuitionistic propositional calculus, \(Grz=S4+\square (\square (p\to \square p)\to p)\to p\) be Grzegorczyk's logic, G be proof logic, i.e. the extension of classical propositional calculus by the new connective \(\Delta\), the axiom-schemes \(\Delta\) (p\(\to q)\to (\Delta p\to \Delta q)\) and \(\Delta\) (\(\Delta\) \(p\to p)\to \Delta ...
Kuznetsov, A. V., Muravitskij, A. Yu.
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Interpolation in fragments of classical linear logic
Journal of Symbolic Logic, 1994AbstractWe study interpolation for elementary fragments of classical linear logic. Unlike in intuitionistic logic (see [Renardel de Lavalette, 1989]) there are fragments in linear logic for which interpolation does not hold. We prove interpolation for a lot of fragments and refute it for the multiplicative fragment (→, +), using proof nets and quantum ...
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