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Gentzenizations of relevant logics with distribution

Journal of Symbolic Logic, 1996
We establish cut-free left-handed Gentzenizations for a range of major relevant logics from B through to R, all with distribution. B is the basic system of the Routley-Meyer semantics (see [15], pp. 287–300) and R is the logic of relevant implication (see [1], p. 341). Previously, the contractionless logics DW, TW, EW, RW and RWK were Gentzenized in [3]
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Relevant Variants of Intuitionistic Logic

Logic Journal of IGPL, 1994
It is well known that adding a propositional constant \(f\) to the system of relevant logic R, and defining \(\neg\alpha\) as \(\alpha\to f\), provides an intuitionist-like negation. [See, e.g., \textit{R. K. Meyer}, ``Intuitionism, entailment and negation'', in: Truth, Syntax and Modality, Stud. Logic Found. Math.
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Syllogistic Relevance and Term Logic

Journal of Logic, Language and Information
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Relevant Logic

2005
AbstractThe Generalised Tarski Thesis (GTT) yields classical consequence when its cases are taken to be possible worlds, where possible worlds are complete and consistent with respect to negation. That (classical) precisification of ‘follows from’ is familiar and useful, however, it is not the only sense of ‘follows from’ apparent in English.
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Relevant logic as a basis for paraconsistent epistemic logics

Journal of Applied Non-Classical Logics, 1992
ABSTRACT In this work we argue for relevant logics as a basis for paraconsistent epistemic logics. In order to do so, a paraconsistent nonmonotonic multi-agent epistemic logic, MDR (for Modal Defeasible Relevant), is briefly introduced. In MDR each agent has two kinds of belief: an absolute belief that P, represented by AiP, and a defeasible belief ...
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A new classical relevance logic

Journal of Philosophical Logic, 1979
The system C of Pottinger (1974) has as primitive logical constants = (entailment), -9 (S4 strict implication), -, (relevant implication), D (intuitionist implication), & (intuitionist conjunction), v (intuitionist disjunction), and A (absurdity). In Section 8 of Pottinger (1974) it was pointed out that the addition of either 2-A A or 2B 2A .A B2 to C ...
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Quantified Modal Relevant Logics

Review of Symbolic Logic, 2023
Nicholas Ferenz
exaly  

Relevant Logic

2004
This book introduces the reader to relevant logic and provides the subject with a philosophical interpretation. The defining feature of relevant logic is that it forces the premises of an argument to be really used ('relevant') in deriving its conclusion.
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