E, R AND γ

DOI10.2307/2270909zbMath0274.02008OpenAlexW1972572567MaRDI QIDQ5181343

J. Michael Dunn, Robert K. Meyer

Publication date: 1969

Published in: Journal of Symbolic Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2270909

Mathematics Subject Classification ID

Modal logic (including the logic of norms) (03B45)

Related Items (20)

Structural completeness in relevance logics ⋮ The implicational fragment of $R$-mingle ⋮ An algebraic proof of the admissibility of \(\gamma \) in relevant modal logics ⋮ Non-Boolean classical relevant logics. II: Classicality through truth-constants ⋮ METAVALUATIONS ⋮ The \(\gamma \)-admissibility of relevant modal logics. I: The method of normal models ⋮ Non-Boolean classical relevant logics. I ⋮ $$\mathbf {RM}$$ RM and its Nice Properties ⋮ The Story of $$\gamma $$ γ ⋮ A Routley-Meyer type semantics for relevant logics including \(\text B_{\text r}\) plus the disjunctive syllogism ⋮ Fragments of R-mingle ⋮ The semantics of entailment. II ⋮ The principle of separation of variables in propositional logics ⋮ CUT AND GAMMA I: PROPOSITIONAL AND CONSTANT DOMAIN R ⋮ \(\supset\)E is admissible in ``true relevant arithmetic ⋮ E-theories ⋮ A semantical analysis of implicational system I and of the first degree of entailment ⋮ Relevance Logic as a Conservative Extension of Classical Logic ⋮ Rules in relevant logic. I: Semantic classification ⋮ Where gamma fails

Cites Work

• Homomorphisms of intensionally complemented distributive lattices
• A System for Strict Implication
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