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  1. Elements of Intuitionism.Michael Dummett - 1977 - New York: Oxford University Press. Edited by Roberto Minio.
    This is a long-awaited new edition of one of the best known Oxford Logic Guides. The book gives an introduction to intuitionistic mathematics, leading the reader gently through the fundamental mathematical and philosophical concepts. The treatment of various topics, for example Brouwer's proof of the Bar Theorem, valuation systems, and the completeness of intuitionistic first-order logic, have been completely revised.
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  • (1 other version)Review of Á. Szabó: The Beginnings of Greek Mathematics[REVIEW]A. G. Molland - 1981 - British Journal for the Philosophy of Science 32 (3):306-309.
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  • The Method of Analysis.J. Hintikka & U. Remes - 1977 - Mind 86 (341):133-136.
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  • Leibniz, critique de Descartes.Yvon Belaval - 1960 - Les Etudes Philosophiques 15 (4):527-527.
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  • Elements of Intuitionism.Michael Dummett - 1980 - British Journal for the Philosophy of Science 31 (3):299-301.
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  • Problems in the philosophy of mathematics.Imre Lakatos (ed.) - 1967 - Amsterdam,: North-Holland Pub. Co..
    In the mathematical documents which have come down to us from these peoples, there are no theorems or demonstrations, and the fundamental concepts of ...
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  • Towards an aristotelean theory of scientific explanation.B. A. Brody - 1972 - Philosophy of Science 39 (1):20-31.
    In this paper, I consider a variety of objections against the covering-law model of scientific explanation, show that Aristotle was already aware of them and had solutions for them, and argue that these solutions are correct. These solutions involve the notions of nonHumean causality and of essential properties. There are a great many familiar objections, both methodological and epistemological, to introducing these concepts into the methodology of science, but I show that these objections are based upon misunderstandings of these concepts.
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  • Foundations of Constructive Mathematics.Michael J. Beeson - 1932 - Springer Verlag.
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  • Epistemology of the Sciences.Nicholas Jardine - 1988 - In C. B. Schmitt, Quentin Skinner, Eckhard Kessler & Jill Kraye (eds.), The Cambridge History of Renaissance Philosophy. New York: Cambridge University Press. pp. 685--711.
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  • Trois philosophes intuitionnistes: Epicure, Descartes et Kant.Jules Vuillemin - 1981 - Dialectica 35 (1):21-41.
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  • Trois philosophes intuitionnistes: Epicure, Descartes et Kant.de Jules Vuillemin - 1981 - Dialectica 35 (1):21-41.
    RésuméEpicure, Descartes, Kant appartiennent à une même lignée philosophique, l' intuitionnisme. Par leur méthode; ils ne séparent pas la vérité des precédés par iesquels on parvient à elle et, de façon plus ou moins directe, ils restreignent la validité du tiers‐exclu et des preuves par l' absurde. Par leur anthropologic: en revendiquant passionément la liberté. Par leur théodicée: en conciliant de façon originale mécanisme et finalité, celle‐ci étant posée en vertu' une sorte d' acte de foi rationnelle mais conservant son (...)
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  • Logique de Port-Royal ([Nouvelle Edition]).Antoine Arnauld & Charles Marie Gabriel Bréchillet Jourdain - 2012 - Hachette Livre - Bnf.
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  • Logique de Port-Royal ([Nouvelle Edition]).Antoine Arnauld & Pierre Nicole - 2012 - Hachette Livre - Bnf.
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  • (1 other version)Leibniz Critique de Descartes. [REVIEW]John van Heijenoort - 1961 - Journal of Philosophy 58 (2):53-55.
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  • Aristotelian Logic and Euclidean Mathematics: Seventeenth-Century Developments of the Quaestio de Certitudine Mathematicarum.Paolo Mancosu - 1991 - Studies in History and Philosophy of Science Part A 23 (2):241-265.
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  • Proclus: A Commentary on the First Book of Euclid's Elements.Glenn R. Morrow (ed.) - 1970 - Princeton University Press.
    In Proclus' penetrating exposition of Euclid's method's and principles, the only one of its kind extant, we are afforded a unique vantage point for understanding the structure and strenght of the Euclidean system. A primary source for the history and philosophy of mathematics, Proclus' treatise contains much priceless information about the mathematics and mathematicians of the previous seven or eight centuries that has not been preserved elsewhere.
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  • Opera Philosophica, Quae Latine Scripsit.Thomas Hobbes & William Molesworth - 1839 - Apud J. Bohn.
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  • Oeuvres de Messire Antoine Arnauld.Antoine Arnauld - 1964 - Culture Et Civilisation.
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  • Foundations of Constructive Mathematics.Michael J. Beeson - 1987 - Studia Logica 46 (4):398-399.
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