In this paper a unified classification is proposed of the rules of inference of classical, modal and multiple-valued logical systems. Moreover a new notion of levels of deducibility is introduced, which enables to treat the syntactical notions of multiple-valued logics in a way more adequate to the usual semantics than the traditional ones.

Deducibility in many-valued logics / Guccione, Salvatore; Tortora, Roberto. - STAMPA. - (1982), pp. 117-121. (Intervento presentato al convegno 12th International Symposium on Multiple-valued Logic tenutosi a Parigi nel 1982).

Deducibility in many-valued logics

GUCCIONE, SALVATORE;TORTORA, ROBERTO
1982

Abstract

In this paper a unified classification is proposed of the rules of inference of classical, modal and multiple-valued logical systems. Moreover a new notion of levels of deducibility is introduced, which enables to treat the syntactical notions of multiple-valued logics in a way more adequate to the usual semantics than the traditional ones.
1982
Deducibility in many-valued logics / Guccione, Salvatore; Tortora, Roberto. - STAMPA. - (1982), pp. 117-121. (Intervento presentato al convegno 12th International Symposium on Multiple-valued Logic tenutosi a Parigi nel 1982).
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/348765
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