A Relational Formalisation Of Arbitrary Finite Valued Logics

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Logic Journal of the IGPL 6 (5):755-774 (1998)
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Abstract

A method of developing a relational semantics and relational proof systems for many-valued logics based on finite algebras of truth values is presented. The method is applied to Rosser-Turquette logic, logics based on symmetric Heyting algebras with operators and a Post-style logic

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10.1093/jigpal/6.5.755

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Author Profiles

Ewa Orlowska
Institute of Telecommunications and Information Technology
Charles Morgan
University of Pennsylvania

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