N-valued logics and łukasiewicz–moisil algebras

Axiomathes 16 (1-2):123-136 (2006)
Abstract
Fundamental properties of N-valued logics are compared and eleven theorems are presented for their Logic Algebras, including Łukasiewicz–Moisil Logic Algebras represented in terms of categories and functors. For example, the Fundamental Logic Adjunction Theorem allows one to transfer certain universal, or global, properties of the Category of Boolean Algebras.
Keywords categories   N-valued logics and Łukasiewicz–Moisil logic algebras  categories of Łukasiewicz–Moisil algebras  the fundamental logic adjunction theorem  equivalences between pairs of different categories of n-valued logic algebras  colimits  limits and adjointness relations in biology  category of boolean algebras  Post  MV and Heyting logic algebras  universal  or global  properties of categories of logic algebras  full and faithful adjoint functors between certain categories of logic algebras and the boolean logic category  the logic(s) of life itself  biological applications of Łukasiewicz–Moisil Algebras  defining probabilities over LM n -algebras and their potential applications in biostatistics
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References found in this work BETA
Rudolf Carnap (1937). The Logical Syntax of Language. London, K. Paul, Trench, Trubner & Co., Ltd..

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