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Introduction

Studia Logica 50 (3-4):365-374 (1991)

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  1. Logic may be simple. Logic, congruence and algebra.Jean-Yves Béziau - 1997 - Logic and Logical Philosophy 5:129-147.
    This paper is an attempt to clear some philosophical questions about the nature of logic by setting up a mathematical framework. The notion of congruence in logic is defined. A logical structure in which there is no non-trivial congruence relation, like some paraconsistent logics, is called simple. The relations between simplicity, the replacement theorem and algebraization of logic are studied (including MacLane-Curry’s theorem and a discussion about Curry’s algebras). We also examine how these concepts are related to such notions as (...)
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  • (1 other version)In Memory of Willem Johannes Blok 1947-2003.Joel Berman, Wieslaw Dziobiak, Don Pigozzi & James Raftery - 2006 - Studia Logica 83 (1-3):5-14.
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