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Many-valued Logic

1986
Many-valued logic is a vast field with hundreds of published papers and over ten monographs devoted to it. I have attempted to keep this survey to manageable length by focussing on many-valued logic as an independent discipline. This means that such topics as the use of many-valued logics for proving the independence of axioms in propositional logic ...
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Many valued paraconsistent logic

Proceedings 31st IEEE International Symposium on Multiple-Valued Logic, 2002
In contrast to most logics, in paraconsistent logic it is not true that everything followed from a contradiction. The semantics for one of the best known paraconsistent logics, LP, permits sentences to be both true and false; but at the same time, the semantic characterization of the logical particles is classical.
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Many-valued computational logics

Journal of Philosophical Logic, 1989
This paper deals with the problem of decidability of propositional logics defined by finite generalized matrices. The notions of computational logic and of computational semantics are introduced and it is shown that for finitely-valued logics, the class of computational calculi coincides with the class of logics with computational semantics.
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Basic Many-Valued Logic

2001
Many-valued logic is a vast field with hundreds of published papers and numerous monographs devoted to it. I have attempted to keep this survey to manageable length by focusing on many-valued logic as an independent discipline. This means that such topics as the use of many-valued logics for proving the independence of axioms in propositional logic ...
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Many-valued logical machines

Mathematical Proceedings of the Cambridge Philosophical Society, 1958
McCallum and Smith (1) have developed a logical computer which solves problems which are essentially of the following kind.
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Advanced Many-Valued Logics

2001
Let me begin with a brief discussion of the name of this chapter: the adjective “advanced” in the title can only be understood in the temporal sense; the bulk of Urquhart’s chapter in this Handbook was written for the first edition in the early 1980s and, therefore, does not cover recent results in depth.
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MANY‐VALUED LOGICS*

School Science and Mathematics, 1941
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Many-Valued Predicate Logics

1998
We are now ready to start our investigation of fuzzy predicate logics (or first-order logics, quantification logics). We shall develop logics broadly analogous to the classical predicate logic; in particular, we shall deal only with two quantifiers, ∀ and ∃ (universal and existential). Generalized quantifiers will be studied in later chapters.
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Many-Valued Logic.

The Journal of Philosophy, 1970
Elliott Mendelson, Nicholas Rescher
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Łukasiewicz, Meinung and Many-Valued Logic

1989
The history of many-valued logic has hitherto completely overlooked Alexius Meinong. Meinong explicitly envisaged additional semantic values for propositions besides the usual ones. Both three-valued and infinite-valued conceptions are to be discovered in his writings. As a young Privatdozent, Lukasiewicz spent research leave in Graz, and the influence
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