The Finite Embeddability Property for some noncommutative knotted varieties of RL and DRL.
Data(s) |
01/01/2015
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Resumo |
Residuated lattices, although originally considered in the realm of algebra providing a general setting for studying ideals in ring theory, were later shown to form algebraic models for substructural logics. The latter are non-classical logics that include intuitionistic, relevance, many-valued, and linear logic, among others. Most of the important examples of substructural logics are obtained by adding structural rules to the basic logical calculus |
Formato |
application/pdf |
Identificador |
http://digitalcommons.du.edu/etd/1016 http://digitalcommons.du.edu/cgi/viewcontent.cgi?article=2015&context=etd |
Idioma(s) |
en |
Publicador |
Digital Commons @ DU |
Fonte |
Electronic Theses and Dissertations |
Palavras-Chave | #Distributive lattices #Finite embeddability property #Knotted axioms #Residuated lattices #Strong finite model property #Substructural logics |
Tipo |
text |