Syntactic characterizations of first-order structures in mathematical fuzzy logic

Soft Computing (forthcoming)
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Abstract

This paper is a contribution to graded model theory, in the context of mathematical fuzzy logic. We study characterizations of classes of graded structures in terms of the syntactic form of their first-order axiomatization. We focus on classes given by universal and universal-existential sentences. In particular, we prove two amalgamation results using the technique of diagrams in the setting of structures valued on a finite MTL-algebra, from which analogues of the Łoś–Tarski and the Chang–Łoś–Suszko preservation theorems follow.

Author Profiles

Vicent Costa
Spanish National Research Council (CSIC)
Guillermo Badia
University of Queensland

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