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Michel Dufour [10]Michèle Dufour [2]
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Profile: Michel Dufour
  1. Ian Hacking & Michel Dufour (2004). L'émergence de la probabilité. Presses Universitaires de France.
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  2.  18
    Michel Dufour (1970). Les Écrits de Sartre, chronologie, bibliographie commentée. Par Michel Contat et Michel Rybalka. Gallimard, NRF, Paris, 1970. 788 pages. [REVIEW] Dialogue 9 (2):279-282.
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  3. Michele Dufour (1998). Memoria, tiempo y música. A Parte Rei: Revista de Filosofía 2:5.
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  4. Michel Dufour (1982). Pierre Verstraeten, et. al., Autour de Jean-Paul Sartre, Littérature et Philosophie Reviewed by. Philosophy in Review 2 (2/3):151-155.
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    Michel Dufour (1970). La Phénoménologie au Départ. Husserl, Heidegger, Gaboriau. Par France Rollin. Coll. Trident. Ed. Lethielleux, Paris, 1967. [REVIEW] Dialogue 9 (2):285-290.
  6. Michèle Dufour (2000). Memoria visual y memoria auditiva en las relaciones musicales. A Parte Rei: Revista de Filosofía 11:7.
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    Michel Dufour & John Woods (2011). An Inferential Community: Poincaré’s Mathematicians. In Frank Zenker (ed.), Proceedings of the 9th International Conference of the Ontario Society for the Study of Argumentation (OSSA), May 18-21, 2011. 156-166.
    Inferential communities are communities using specific substantial argumentative schemes. The religious or scientific communities are examples. I discuss the status of the mathematical community as it appears through the position held by the French mathematician Henri Poincaré during his famous ar-guments with Russell, Hilbert, Peano and Cantor. The paper focuses on the status of complete induction and how logic and psychology shape the community of mathematicians and the teaching of mathematics.
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    Michel Dufour (1985). Donald Martel. L'anthropologie d'Althusser. Éditions de l'Université d'Ottawa, Collection Philosophica (Vol. 27), Ottawa, 1984, 205 Pages. Donald Martel. L'anthropologie d'Althusser. Éditions de l'Université d'Ottawa, Collection Philosophica (Vol. 27), Ottawa, 1984, 205 Pages. [REVIEW] Philosophiques 12 (2):459-462.
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    Michel Dufour (2013). Arguing Around Mathematical Proofs. In Andrew Aberdein & Ian J. Dove (eds.), The Argument of Mathematics. Springer 61-76.
    More or less explicitly inspired by the Aristotelian classification of arguments, a wide tradition makes a sharp distinction between argument and proof. Ch. Perelman and R. Johnson, among others, share this view based on the principle that the conclusion of an argument is uncertain while the conclusion of a proof is certain. Producing proof is certainly a major part of mathematical activity. Yet, in practice, mathematicians, expert or beginner, argue about mathematical proofs. This happens during the search for a proof, (...)
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