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  • Stephen Barker (1997). Material Implication and General Indicative Conditionals. Philosophical Quarterly 47 (187):195-211.
    Conditionals in Philosophy of Language
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  • 66.3Gunnar Björnsson (2008). Strawson on 'If' and ⊃. South African Journal of Philosophy 27 (3):24-35.
    This paper is concerned with Sir Peter Strawson’s critical discussion of Paul Grice’s defence of the material implication analysis of conditionals. It argues that although Strawson’s own ‘consequentialist’ suggestion concerning the meaning of conditionals cannot be correct, a related and radically contextualist account is able to both account for the phenomena that motivated Strawson’s consequentialism, and to undermine the material implication analysis by providing a simpler account of the processes that we go through when interpreting conditionals.
    P. F. Strawson in 20th Century Philosophy
    Truth-Conditional Accounts of Indicative Conditionals in Philosophy of Language
    Indicative Conditionals, Misc in Philosophy of Language
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  • 64.3Kai von Fintel, 65. Conditionals.
    This article introduces the classic accounts of the meaning of conditionals (material implication, strict implication, variably strict conditional) and discusses the difference between indicative and subjunctive/counterfactual conditionals. Then, the restrictor analysis of Lewis/Kratzer/Heim is introduced as a theory of how conditional meanings come about compositionally: if has no meaning other than serving to mark the restriction to an operator elsewhere in the conditional construction. Some recent alternatives to the restrictor analysis are sketched. Lastly, the interactions of conditionals (i) with modality (...) and (ii) with tense and aspect are discussed. Throughout the advanced research literature is referenced while the discussion stays largely non-technical. (shrink)
    Conditionals, Misc in Philosophy of Language
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  • 62.3G. N. Georgacarakos (1980). Equationally Definable Implication Algebras for Orthomodular Lattices. Studia Logica 39 (1).
    The fact that it is possible to define three different material conditionals in orthomodular lattices suggests that there exist three different orthomodular logics whose conditionals are material conditionals and whose models are orthomodular lattices. The purpose of this paper is to provide equationally definable implication algebras for each of these material conditionals.
    Logic and Philosophy of Logic
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