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  1.  6
    Fibring Epistemic and Temporal Logics.Krzysztof Aleksander Krawczyk - 2019 - Logic and Logical Philosophy 29 (1):195.
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  2.  8
    Per Se Modality and Natural Implication – an Account of Connexive Logic in Robert Kilwardby.Spencer Johnston - 2019 - Logic and Logical Philosophy 28 (3):449.
  3.  16
    Connexive Extensions of Regular Conditional Logic.Yale Weiss - 2019 - Logic and Logical Philosophy 28 (3):611-627.
    The object of this paper is to examine half and full connexive extensions of the basic regular conditional logic CR. Extensions of this system are of interest because it is among the strongest well-known systems of conditional logic that can be augmented with connexive theses without inconsistency resulting. These connexive extensions are characterized axiomatically and their relations to one another are examined proof-theoretically. Subsequently, algebraic semantics are given and soundness, completeness, and decidability are proved for each system. The semantics is (...)
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  4.  30
    Are Backwards-Infinite Causal Sequences Possible? [REVIEW]Haidar Al-Dhalimy - 2019 - Logic and Logical Philosophy 28 (2).
  5.  28
    On Three Axiom Systems for Classical Mereology.Achille C. Varzi - 2019 - Logic and Logical Philosophy 28 (2):203–207.
    Paul Hovda’s excellent paper ‘What Is Classical Mereology?' has fruitfully reshaped the debate concerning the axiomatic foundations of classical mereology. Precisely because of the importance of Hovda’s work and its usefulness as a reference tool, we note here that one of the five axiom systems presented therein, corresponding the ‘Third Way’ to classical mereology, is defective and must be amended. In addition, we note that two other axiom systems, corresponding to the ‘First Way’ and to the ‘Fifth Way’, involve redundancies.
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