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Title

Preserving Maps in Fuzzy Predicate Logics

AuthorsDellunde, Pilar CSIC ORCID
KeywordsFuzzy predicate logics, Method of diagrams, Model theory, Reduced structures
Issue Date2011
PublisherOxford University Press
CitationJournal of Logic and Computation 22: 1367- 1389 (2011)
AbstractIn this article, we develop the method of diagrams for fuzzy predicate logics and give a characterization of different kinds of preserving mappings in terms of diagrams. Our work is a contribution to the model-theoretic study of fuzzy predicate logics. We present a reduced semantics and we prove a completeness theorem of the logics with respect to this semantics. The main concepts being studied are the Leibniz congruence and the structure-preserving relation. On the one hand, the Leibniz congruence of a model identifies the elements that are indistinguishable using equality-free atomic formulas and parameters from the model. A reduced structure is the quotient of a model modulo this congruence. On the other hand, the structure preserving relation between two structures plays the same role that the isomorphism relation plays in classical predicate languages with equality. © 2011 The Author.
URIhttp://hdl.handle.net/10261/138259
DOIhttp://dx.doi.org/10.1093/logcom/exr019
Identifiersdoi: 10.1093/logcom/exr019
issn: 1465-363X
Appears in Collections:(IIIA) Artículos
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