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The philosophy of logic, 1880-1908

The Hague,: Mouton (1966)

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  1. Jean van Heijenoort’s Conception of Modern Logic, in Historical Perspective.Irving H. Anellis - 2012 - Logica Universalis 6 (3):339-409.
    I use van Heijenoort’s published writings and manuscript materials to provide a comprehensive overview of his conception of modern logic as a first-order functional calculus and of the historical developments which led to this conception of mathematical logic, its defining characteristics, and in particular to provide an integral account, from his most important publications as well as his unpublished notes and scattered shorter historico-philosophical articles, of how and why the mathematical logic, whose he traced to Frege and the culmination of (...)
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  • Hugh maccoll: eine bibliographische erschließung seiner hauptwerke und notizen zu ihrer rezeptionsgeschichte.Shahid Rahman - 1997 - History and Philosophy of Logic 18 (3):165-183.
    The work of Hugh MacColl (1837–1909) suffered the same fate after his death as before it:despite being vaguely alluded to and in part even commended, on the whole it has remained an unknown quantity. Even worse, those of his ideas which have played a decisive role in the history of logic have been credited to his successors; this is especially the case with the definition of strict implication and the first formal development of formal modal logic. This paper takes an (...)
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  • Logic and ontology.A. B. du Toit - 1974 - Philosophical Papers 3 (1):17-45.
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  • Reconstructing the Unity of Mathematics circa 1900.David J. Stump - 1997 - Perspectives on Science 5 (3):383-417.
    Standard histories of mathematics and of analytic philosophy contend that work on the foundations of mathematics was motivated by a crisis such as the discovery of paradoxes in set theory or the discovery of non-Euclidean geometries. Recent scholarship, however, casts doubt on the standard histories, opening the way for consideration of an alternative motive for the study of the foundations of mathematics—unification. Work on foundations has shown that diverse mathematical practices could be integrated into a single framework of axiomatic systems (...)
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