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Showing 1-20 of 235 results
  1. Defining Formal Explanation in Classical Logic by Substructural Derivability

    Precisely framing a formal notion of explanation is a hard problem of great relevance for several areas of scientific investigation such as computer...
    Francesco A. Genco, Francesca Poggiolesi in Connecting with Computability
    Conference paper 2021
  2. Peirce’s Dragon-Head Logic (R 501, 1901)

    Peirce wrote in late 1901 a text on formal logic using a special Dragon-Head and Dragon-Tail notation in order to express the relation of logical...

    Minghui Ma, Ahti-Veikko Pietarinen in Archive for History of Exact Sciences
    Article 24 February 2022
  3. Classifying material implications over minimal logic

    The so-called paradoxes of material implication have motivated the development of many non-classical logics over the years, such as relevance logics,...

    Hannes Diener, Maarten McKubre-Jordens in Archive for Mathematical Logic
    Article 07 March 2020
  4. Alternatives to CPL

    In this chapter we focus on some non-classical logics which are weaker than CPL, like intuitionistic and intermediate (between intuitionistic and...
    Andrzej Indrzejczak in Sequents and Trees
    Chapter 2021
  5. Semilinear De Morgan monoids and epimorphisms

    A representation theorem is proved for De Morgan monoids that are (i) semilinear , i.e., subdirect products of totally ordered algebras, and (ii) negati...

    J. J. Wannenburg, J. G. Raftery in Algebra universalis
    Article Open access 09 January 2024
  6. Sequents and Trees An Introduction to the Theory and Applications of Propositional Sequent Calculi

    This textbook offers a detailed introduction to the methodology and applications of sequent calculi in propositional logic. Unlike other texts...
    Andrzej Indrzejczak in Studies in Universal Logic
    Textbook 2021
  7. Catoids and modal convolution algebras

    Uli Fahrenberg, Christian Johansen, ... Krzysztof Ziemiański in Algebra universalis
    Article Open access 25 February 2023
  8. Complexity of Lambek Calculi with Modalities and of Total Derivability in Grammars

    The Lambek calculus with the unit can be defined as the atomic theory (algebraic logic) of the class of residuated monoids. This calculus, being a...

    S. M. Dudakov, B. N. Karlov, ... E. M. Fofanova in Algebra and Logic
    Article 01 November 2021
  9. A Restricted Fragment of the Lambek Calculus with Iteration and Intersection Operations

    The Lambek calculus (a variant of intuitionistic linear logic initially introduced for mathematical linguistics) enjoys natural interpretations over...

    S. L. Kuznetsov, N. S. Ryzhkova in Algebra and Logic
    Article 01 May 2020
  10. Projectivity in (bounded) commutative integral residuated lattices

    In this paper, we study projective algebras in varieties of (bounded) commutative integral residuated lattices. We make use of a well-established...

    Paolo Aglianò, Sara Ugolini in Algebra universalis
    Article 29 November 2022
  11. Duality Results for (Co)Residuated Lattices

    We present dualities (discrete duality, duality via truth and Stone duality) for implicative and (co)residuated lattices. In combination with our...

    Chrysafis Hartonas in Logica Universalis
    Article 30 November 2018
  12. Logics of left variable inclusion and Płonka sums of matrices

    S. Bonzio, T. Moraschini, M. Pra Baldi in Archive for Mathematical Logic
    Article 13 April 2020
  13. Gluing Residuated Lattices

    We introduce and characterize various gluing constructions for residuated lattices that intersect on a common subreduct, and which are subalgebras,...

    Nikolaos Galatos, Sara Ugolini in Order
    Article 31 May 2023
  14. Pointed Lattice Subreducts of Varieties of Residuated Lattices

    We study the pointed lattice subreducts of varieties of residuated lattices (RLs) and commutative residuated lattices (CRLs), i.e. lattice subreducts...

    Adam Přenosil in Order
    Article Open access 27 May 2024
  15. Unilinear residuated lattices: axiomatization, varieties and FEP

    We characterize all residuated lattices that have height equal to 3 and show that the variety they generate has continuum-many subvarieties. More...

    Nikolaos Galatos, **ao Zhuang in Algebra universalis
    Article 21 June 2024
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