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  1. The Origin of the Logic of Symbolic Mathematics. Edmund Husserl and Jacob Klein. [REVIEW]Stefania Centrone - 2013 - History and Philosophy of Logic 34 (2):187-193.
  • Seventeenth-Century Scholastic Syllogistics. Between Logic and Mathematics?Miroslav Hanke - 2020 - Review of Symbolic Logic 13 (2):219-248.
    The seventeenth century can be viewed as an era of innovation in the formal and natural sciences and of paradigmatic diversity in philosophy. Within this environment, the present study focuses on scholastic logic and, in particular, syllogistic. In seventeenth-century scholastic logic two different approaches to logic can be identified, one represented by the Dominicans Báñez, Poinsot, and Comas del Brugar, the other represented by the Jesuits Hurtado, Arriaga, Oviedo, and Compton. These two groups of authors can be contrasted in three (...)
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  • Frege’s Puzzle and Arithmetical Formalism. Putting Things in Context.Sorin Costreie - 2013 - History and Philosophy of Logic 34 (3):207-224.
    The paper discusses the emergence of Frege's puzzle and the introduction of the celebrated distinction between sense and reference in the context of Frege's logicist project. The main aim of the paper is to show that not logicism per se is mainly responsible for this introduction, but Frege's constant struggle against formalism. Thus, the paper enlarges the historical context, and provides a reconstruction of Frege's philosophical development from this broader perspective.
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  • Erhard Weigel's Contributions to the Formation of Symbolic Logic.Maarten Bullynck - 2013 - History and Philosophy of Logic 34 (1):25-34.
    The aspects of Erhard Weigel's Analysis Aristotelica ex Euclide restituta that foreshadowed and helped form some characteristics of symbolic logic are highlighted: first, the idea of a pure form of a logical syllogism or of a mathematical proof and, second, a tentative arithmetisation of some aspects of logic. Also, Weigel's emphasis on the role of symbols and figures in the process of mathematical proof is discussed.
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  • Logica Dimostrativa.S. Bozzi - 2013 - History and Philosophy of Logic 34 (2):183 - 187.