Dual Systems of Sequents and Tableaux for Many-Valued Logics

Bulletin of the EATCS 51:192-197 (1993)
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Abstract

The aim of this paper is to emphasize the fact that for all finitely-many-valued logics there is a completely systematic relation between sequent calculi and tableau systems. More importantly, we show that for both of these systems there are al- ways two dual proof sytems (not just only two ways to interpret the calculi). This phenomenon may easily escape one’s attention since in the classical (two-valued) case the two systems coincide. (In two-valued logic the assignment of a truth value and the exclusion of the opposite truth value describe the same situation.)

Author Profiles

Richard Zach
University of Calgary

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