Results 101 to 110 of about 132 (129)
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Paraconsistent Computation Tree Logic
New Generation Computing, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kaneiwa, Ken, Kamide, Norihiro
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Paraconsistent Logics and Translations
Synthese, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D'Ottaviano, Itala M. Loffredo +1 more
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Journal of Philosophical Logic, 2015
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Negation and Paraconsistent Logics
Logica Universalis, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dutta, Soma, Chakraborty, Mihir K.
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A Paraconsistent Conditional Logic
Journal of Philosophical Logic, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ma, Minghui, Wong, Chun-Ting
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Introduction: Paraconsistent logics
Studia Logica, 1984This article is the introduction to the special issue of Studia Logica, which is devoted to paraconsistent logic. It gives a brief discussion of the point and history of paraconsistent logic and surveys three different formal approaches to the subject.
Priest, Graham, Routley, Richard
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Foundations of Physics, 1989
Paraconsistent quantum logics are weak forms of quantum logic, where the noncontradiction and the excluded-middle laws are violated. These logics find interesting applications in the operational approach to quantum mechanics. In this paper, we present an axiomatization, a Kripke-style, and an algebraic semantical characterization for two forms of ...
DALLA CHIARA ML, GIUNTINI, ROBERTO
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Paraconsistent quantum logics are weak forms of quantum logic, where the noncontradiction and the excluded-middle laws are violated. These logics find interesting applications in the operational approach to quantum mechanics. In this paper, we present an axiomatization, a Kripke-style, and an algebraic semantical characterization for two forms of ...
DALLA CHIARA ML, GIUNTINI, ROBERTO
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Journal of Philosophical Logic, 1995
\textit{G. Priest} [``The logic of paradox'', J. Philos. Logic 8, 219-241 (1979; Zbl 0402.03012)] presents a paraconsistent logic, that is, one which does not collapse into all statements being provable but in which nevertheless ``\(A\vee \neg A\)'' is logically true and ``\(A \wedge\neg A\)'' is logically false. But, argues Slater in the present paper,
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\textit{G. Priest} [``The logic of paradox'', J. Philos. Logic 8, 219-241 (1979; Zbl 0402.03012)] presents a paraconsistent logic, that is, one which does not collapse into all statements being provable but in which nevertheless ``\(A\vee \neg A\)'' is logically true and ``\(A \wedge\neg A\)'' is logically false. But, argues Slater in the present paper,
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2002
A logic is paraconsistent if it does not validate the principle that from a pair of contradictory sentences, A and ∼A, everything follows, as most orthodox logics do. If a theory has a paraconsistent underlying logic, it may be inconsistent without being trivial (that is, entailing everything).
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A logic is paraconsistent if it does not validate the principle that from a pair of contradictory sentences, A and ∼A, everything follows, as most orthodox logics do. If a theory has a paraconsistent underlying logic, it may be inconsistent without being trivial (that is, entailing everything).
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Paraconsistent logics and applications
4th International Workshop on Soft Computing Applications, 2010In this expository paper we discuss some applications of paraconsistent annotated logics. They have the capability of manipulating concepts like fuzziness, inconsistency, and paracompleteness in a non-trivial manner. Such systems are new and they were discovered recently at the end of last century.
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