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A categorial foundation for a representation theory of logics
Neste trabalho estabelecemos uma base teórica para a construção de uma teoria de rep- resentação de lógicas proposicionais. Iniciamos identificando uma relação precisa entre a categoria das lógicas (Blok-Pigozzi) algebrizáveis e a categoria de suas ...
Pinto, Darllan Conceição
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Distributed Description Logics - Preliminary investigations
Information integration has been, and remains one of the majour challenges of information processing, and is well supported by description logics. We illustrate the need for a more refined approach in those cases where the original sources form a loosely
Serafini, Luciano, Borgida, Alex
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ALGEBRAS AND MATRICES FOR ANNOTATED LOGICS ∗
We study the matrices, reduced matrices and algebras associated to the systems SALτ of structural annotated logics. In previous papers, these systems were proven algebraizable in the finitary case and the class of matrices analyzed here was proven to be ...
R. A. Lewin +3 more
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Implicit connectives of algebraizable logics
Studia Logica, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Caicedo Xavier
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Equivalential and algebraizable logics
Studia Logica, 1996The author investigates the process of algebraization of the so-called equivalential and finitely equivalential logics. His approach is based on matrix semantics. In the paper, a logic need not be finitary (i.e., have only finitary rules). As to algebraizability, the author distinguishes between finitely algebraizable logics (i.e.
Burghard Herrmann
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An Approach to Glivenko’s Theorem in Algebraizable Logics
Studia Logica, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Antoni Torrens, Torrens Antoni
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Regularly Algebraizable Logics
Trends in Logic, 2001A sentential logic (S, C) is regularly algebraizable (alias 1-algebraizable) if it possesses a non-empty system E(p, q) of equivalence sentences such that E(p, q) ⊆ C(p, q).
Janusz Czelakowski, Czelakowski Janusz
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A survey on categories of logics and algebraizable logics
Sao Paulo Journal of Mathematical Sciences, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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