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144The non-relevant De Morgan minimal logic in Routley-Meyer semantics with no designated pointsJournal of Applied Non-Classical Logics 24 (4): 321-332. 2014.Sylvan and Plumwood’s is the relevant De Morgan minimal logic in the Routley-Meyer semantics with a set of designated points. The aim of this paper is to define the logic and some of its extensions. The logic is the non-relevant De Morgan minimal logic in the Routley-Meyer semantics without a set of designated points
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83The basic constructive logic for negation-consistency defined with a propositional falsity constantBulletin of the Section of Logic 36 (1-2): 45-58. 2007.
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Paraconsistency and consistency understood as the absence of the negation of any implicative theoremReports on Mathematical Logic 147-171. 2012.
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48Adding the disjunctive syllogism to relevant logics including TW plus the contraction and reductio rulesLogique Et Analyse 54 (215): 343-358. 2011.In this paper, it is shown how to define a Routley-Meyer type ternary relational semantics for relevant logics including contractionless Ticket Entailment TW plus the contraction and reductio rules. Standard relevant logics such as E and R plus γ are among the logics considered. © 2011 Elsevier B.V., All rights reserved.
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40Exhaustively Axiomatizing S3°→ and S4°→Teorema: International Journal of Philosophy 27 (2): 79-89. 2008.S3o and S4o are the restrictions with the Converse Ackermann Property of the implicative fragments of Lewis' S3 and S4 respectively. The aim of this paper is to provide all possible axiomatizations with independent axioms of S3o and S4o that can be formulated with a modification of Anderson and Belnap's list of valid entailments.
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135A Routley-Meyer type semantics for relevant logics including B r plus the disjunctive syllogismJournal of Philosophical Logic 39 (2): 139-158. 2010.Routley-Meyer type ternary relational semantics are defined for relevant logics including Routley and Meyer’s basic logic B plus the reductio rule and the disjunctive syllogism. Standard relevant logics such as E and R (plus γ ) and Ackermann’s logics of ‘strenge Implikation’ Π and Π ′ are among the logics considered.
Gemma Robles
Universidad de León
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Universidad de LeónAssociate Professor
León, CL, Spain
Areas of Specialization
| Logic and Philosophy of Logic |
Areas of Interest
| Logic and Philosophy of Logic |