Forcing in łukasiewicz predicate logic

Studia Logica 89 (1):111-145 (2008)
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Abstract

In this paper we study the notion of forcing for Łukasiewicz predicate logic (Ł∀, for short), along the lines of Robinson’s forcing in classical model theory. We deal with both finite and infinite forcing. As regard to the former we prove a Generic Model Theorem for Ł∀, while for the latter, we study the generic and existentially complete standard models of Ł∀.

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Citations of this work

Forcing operators on MTL-algebras.George Georgescu & Denisa Diaconescu - 2011 - Mathematical Logic Quarterly 57 (1):47-64.

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References found in this work

Algebraizable Logics.W. J. Blok & Don Pigozzi - 2022 - Advanced Reasoning Forum.
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The liar paradox and fuzzy logic.Petr Hájek, Jeff Paris & John Shepherdson - 2000 - Journal of Symbolic Logic 65 (1):339-346.

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