Results 131 to 140 of about 3,086 (177)
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Substructural epistemic logics
Journal of Applied Non-Classical Logics, 2015The article introduces substructural epistemic logics of belief supported by evidence. The logics combine normal modal epistemic logics (implicit belief) with distributive substructural logics (available evidence). Pieces of evidence are represented by points in substructural models and availability of evidence is modelled by a function on the point ...
Igor Sedlár
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Substructural logic and partial correctness [PDF]
We formulate a noncommutative sequent calculus for partial correctness that subsumes propositional Hoare Logic. Partial correctness assertions are represented by intuitionistic linear implication. We prove soundness and completeness over relational and trace models.
Dexter Kozen, Jerzy Tiuryn
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Current Trends in Substructural Logics
Journal of Philosophical Logic, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Katalin Bimbo
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Combinatory Logic and the Semantics of Substructural Logics
Studia Logica, 2007In his earlier paper ``Combinator logics'' [ibid. 76, No. 1, 17--66 (2004; Zbl 1054.03019)] the author extended the positive relevance logic Bo, with and, or and o (fusion) by o-axioms related to the reduction rules of a set of combinators. He then extended the Routley-Meyer semantics to this extended logic.
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Constructive Logic with Strong Negation is a Substructural Logic. I [PDF]
This is the latter half of two papers in which the authors show that the constructive logic with strong negation is definitionally equivalent to a certain axiomatic extension of the substructural logic FLew, namely, the full Lambek calculus with exchange and weakening. In the first half [\textit{M. Spinks} and \textit{R. Veroff}, Stud. Log. 88, No.
Robert Veroff
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Logic Journal of IGPL, 1994
Summary: Formal systems seem to come in two general kinds: useful and useless. This is painting things starkly, but the point is important. Formal structures can either be used in interesting and important ways, or they can languish unused and irrelevant. Lewis' modal logics are good examples.
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Summary: Formal systems seem to come in two general kinds: useful and useless. This is painting things starkly, but the point is important. Formal structures can either be used in interesting and important ways, or they can languish unused and irrelevant. Lewis' modal logics are good examples.
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UNIFORM INTERPOLATION IN SUBSTRUCTURAL LOGICS
The Review of Symbolic Logic, 2014AbstractUniform interpolation property of a given logic is a stronger form of Craig’s interpolation property where both pre-interpolant and post-interpolant always exist uniformly for any provable implication in the logic. It is known that there exist logics, e.g., modal propositional logic S4, which have Craig’s interpolation property but do not have ...
Majid Alizadeh +2 more
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Metacompleteness of Substructural Logics
Studia Logica, 2012The paper studies the extensions of the logic \(\mathbf{FL}\) -- the logic of full Lambek calculus. A logic \(L\) is said to enjoy the disjunction property if the fact that \(\alpha \lor \beta\) is a theorem of \(L\) entails that \(\alpha\) or \(\beta\) is a theorem of \(L\).
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Substructural Logics with Mingle
Journal of Logic, Language and Information, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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