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José M. Méndez

Universidad de Salamanca
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  •  Publications
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    78

 More details
  • Universidad de Salamanca
    Retired faculty
Universidad de Salamanca
PhD
Homepage
Salamanca, Castile and León, Spain
0000-0002-9560-3327
Areas of Specialization
Logic and Philosophy of Logic
Nonclassical Logics
Intuitionistic Logic
Many-Valued Logic
Paraconsistent Logic
Relevance Logic
Substructural Logic
Logical Consequence and Entailment
3 more
Areas of Interest
Logic and Philosophy of Logic
Logics
Nonclassical Logics
Intuitionistic Logic
Many-Valued Logic
Paraconsistent Logic
Relevance Logic
Substructural Logic
Logical Consequence and Entailment
4 more
  • All publications (101)
  •  37
    Adding the disjunctive syllogism to relevant logics including TW plus the contraction and reductio rules
    with Gemma Robles and Francisco Salto
    Logique 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.
    Propositional AttitudesLogic and Philosophy of Logic
  •  85
    A paraconsistent 3-valued logic related to Godel logic G3
    with G. Robles
    Logic Journal of the IGPL 22 (4): 515-538. 2014.
    Science, Logic, and MathematicsNonclassical Logics
  •  127
    A binary Routley semantics for intuitionistic De Morgan minimal logic HM and its extensions
    with G. Robles
    Logic Journal of the IGPL 23 (2): 174-193. 2015.
    Science, Logic, and MathematicsNonclassical LogicsIntuitionistic Logic
  •  95
    The basic constructive logic for absolute consistency
    with Gemma Robles
    Journal of Logic, Language and Information 18 (2): 199-216. 2009.
    In this paper, consistency is understood as absolute consistency (i.e. non-triviality). The basic constructive logic BKc6, which is adequate to this sense of consistency in the ternary relational semantics without a set of designated points, is defined. Then, it is shown how to define a series of logics by extending BKc6 up to contractionless intuitionistic logic. All logics defined in this paper are paraconsistent logics.
    Intuitionistic LogicParaconsistent Logic
  •  87
    The logic B and the reductio axioms
    with Gemma Robles
    Bulletin of the Section of Logic 33 (2): 87-94. 2004.
    Mathematical Logic
  •  63
    Exhaustively axiomatizing RMO with an appropiate extension of Anderson and Belnap's “strong and natural list of valid entailments”
    Theoria 5 (1): 223-228. 1990.
    RMO -> is the result of adding the ‘mingle principle’ (viz. A-> (A -> A)) to Anderson and Belnap’s implicative logic of relevance R->. The aim of this paper is to provide all possible axiomatizations with independent axioms of RMO -> formulable with Anderson and Belnap’s list extended with three characteristic minglish principles
    Science, Logic, and MathematicsRelevance Logic
  •  80
    Generalizing the Depth Relevance Condition: Deep Relevant Logics Not Included in R-Mingle
    with Gemma Robles
    Notre Dame Journal of Formal Logic 55 (1): 107-127. 2014.
    Logic and Philosophy of LogicRelevance Logic
  •  90
    An Interpretation of Łukasiewicz’s 4-Valued Modal Logic
    with Gemma Robles and Francisco Salto
    Journal of Philosophical Logic 45 (1): 73-87. 2016.
    A simple, bivalent semantics is defined for Łukasiewicz’s 4-valued modal logic Łm4. It is shown that according to this semantics, the essential presupposition underlying Łm4 is the following: A is a theorem iff A is true conforming to both the reductionist and possibilist theses defined as follows: rt: the value of modal formulas is equivalent to the value of their respective argument iff A is true, etc.); pt: everything is possible. This presupposition highlights and explains all oddities arisi…Read more
    A simple, bivalent semantics is defined for Łukasiewicz’s 4-valued modal logic Łm4. It is shown that according to this semantics, the essential presupposition underlying Łm4 is the following: A is a theorem iff A is true conforming to both the reductionist and possibilist theses defined as follows: rt: the value of modal formulas is equivalent to the value of their respective argument iff A is true, etc.); pt: everything is possible. This presupposition highlights and explains all oddities arising in Łm4
    Nonclassical LogicsLogical Consequence and EntailmentModal Logic
  •  71
    Axiomatizing s4+ and j+ without the suffixing, prefixing and self-distribution of the conditional axioms
    with Gemma Robles
    Bulletin of the Section of Logic 39 (1/2): 79-91. 2010.
    Areas of Mathematics
  •  105
    A note on "Recent work in relevant logic"
    In his paper “Recent work in relevant logic”, Jago includes a section on Disjunctive Syllogism . The content of the section essentially consists of (a) a valuation of some work by Robles and Méndez on the topic as “not particularly interesting in itself”; (b) a statement establishing that “What would be interesting is to discover just how weak a relevant logic needs to be before disjunctive syllogism becomes inadmissible”. The main problem with this section of Jago’s paper on DS is that the auth…Read more
    In his paper “Recent work in relevant logic”, Jago includes a section on Disjunctive Syllogism . The content of the section essentially consists of (a) a valuation of some work by Robles and Méndez on the topic as “not particularly interesting in itself”; (b) a statement establishing that “What would be interesting is to discover just how weak a relevant logic needs to be before disjunctive syllogism becomes inadmissible”. The main problem with this section of Jago’s paper on DS is that the author is unaware of the recent important results on the topic. I show that (1) the valuation in (a) is groundless and (2) the ill-formulated problem in (b) is solved in the recent literature on relevant logics.
    Relevance Logic
  •  96
    A companion to Brady's 4-valued relevant logic BN4: The 4-valued logic of entailment E4
    with Gemma Robles
    Logic Journal of the IGPL 24 (5). 2016.
    Nonclassical Logics
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