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Leibniz Filters and the Strong Version of a Protoalgebraic Logic

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Leibniz Filters and the Strong Version of a Protoalgebraic Logic
Id. 46302410
Idioma inglés
Titulo Leibniz Filters and the Strong Version of a Protoalgebraic Logic
Autor(es) Josep Maria Font
Ramon Jansana
Localización http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.25.9986
Versión 1.0
Estado Final
Descripción A filter of a sentential logic S is Leibniz when it is the smallest one among all the S-filters on the same algebra having the same Leibniz congruence. This paper studies these filters and the sentential logic S + + + defined by the class of all S-matrices whose filter is Leibniz, which is called the strong version of S , in the context of protoalgebraic logics with theorems. Topics studied include an enhanced Correspondence Theorem, characterizations of the weak algebraizability of S + + + and of the explicit definability of Leibniz filters, and several theorems of transfer of metalogical properties from S to S + + + . For finitely equivalential logics stronger results are obtained. Besides the general theory, the paper examines the examples of modal logics, quantum logics and L/ukasiewicz's finitely-valued logics. One finds that in some cases the existence of a weak and a strong version of a logic corresponds to well-known situations in the literature, such as the ...
Tipo application/pdf
Tipo de recurso Texto Narrativo
Tipo de Interactividad Expositivo
Nivel de Interactividad muy bajo
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Estructura Atomic
Coste no
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Metadata may be used without restrictions as long as the oai identifier remains attached to it.
Formatos application/pdf
Requerimientos técnicos Browser: Any
Relación [IsBasedOn] http://www.mat.ub.es/~font/Strong.pdf
[References] 10.1.1.102.200
Fecha de contribución 23-jul-2009
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