70 found
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  1.  64
    La Logique Symbolique En Débat À Oxford À la Fin du XIXe Siècle : Les Disputes Logiques de Lewis Carroll Et John Cook Wilson.Mathieu Marion & Amirouche Moktefi - 2014 - Revue D’Histoire des Sciences 67 (2):185-205.
    The development of symbolic logic is often presented in terms of a cumulative story of consecutive innovations that led to what is known as modern logic. This narrative hides the difficulties that this new logic faced at first, which shaped its history. Indeed, negative reactions to the emergence of the new logic in the second half of the nineteenth century were numerous and we study here one case, namely logic at Oxford, where one finds Lewis Carroll, a mathematical teacher who (...)
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  2. Reasoning About Knowledge in Linear Logic: Modalities and Complexity.Mathieu Marion & Mehrnouche Sadrzadeh - 2004 - In S. Rahman J. Symons (ed.), Logic, Epistemology, and the Unity of Science. Kluwer Academic Publisher. pp. 327--350.
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  3.  47
    Wittgenstein, Finitism, and the Foundations of Mathematics.Mathieu Marion - 1998 - Oxford University Press.
    This pioneering book demonstrates the crucial importance of Wittgenstein's philosophy of mathematics to his philosophy as a whole. Marion traces the development of Wittgenstein's thinking in the context of the mathematical and philosophical work of the times, to make coherent sense of ideas that have too often been misunderstood because they have been presented in a disjointed and incomplete way. In particular, he illuminates the work of the neglected 'transitional period' between the Tractatus and the Investigations.
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  4.  68
    Oxford Realism: Knowledge and Perception I.Mathieu Marion - 2000 - British Journal for the History of Philosophy 8 (2):299 – 338.
  5.  10
    Antilogic.Benoît Castelnérac & Mathieu Marion - 2013 - Baltic International Yearbook of Cognition, Logic and Communication 8 (1).
    This paper is an interim report of joint work begun in on dialectic from Parmenides to Aristotle. In the first part we present rules for dialectical games, understood as a specific form of antilogikê developed by philosophers, and explain some of the key concepts of these dialectical games in terms of ideas from game semantics. In the games we describe, for a thesis A asserted by the answerer, a questioner must elicit the answerer’s assent to further assertions B1, B2,…, Bn, (...)
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  6.  22
    Wittgenstein, Finitism, and the Foundations of Mathematics.Paolo Mancosu & Mathieu Marion - 2001 - Philosophical Review 110 (2):286.
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  7. On the Unity of Collingwood's Philosophy: From Process to Self-Creation.Chinatsu Kobayashi & Mathieu Marion - 2006 - Collingwood and British Idealism Studies 12 (2):125-157.
     
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  8.  82
    Wittgenstein and Finitism.Mathieu Marion - 1995 - Synthese 105 (2):141 - 176.
    In this paper, elementary but hitherto overlooked connections are established between Wittgenstein's remarks on mathematics, written during his transitional period, and free-variable finitism. After giving a brief description of theTractatus Logico-Philosophicus on quantifiers and generality, I present in the first section Wittgenstein's rejection of quantification theory and his account of general arithmetical propositions, to use modern jargon, as claims (as opposed to statements). As in Skolem's primitive recursive arithmetic and Goodstein's equational calculus, Wittgenstein represented generality by the use of free (...)
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  9.  54
    Oxford Realism: Knowledge and Perception II.Mathieu Marion - 2000 - British Journal for the History of Philosophy 8 (3):485 – 519.
  10.  2
    Réalisme, esprit réaliste, antiréalisme.Mathieu Marion - 2018 - Philosophiques 45 (1):261.
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  11.  8
    Les Arguments de Zénon D’Après le Parménide de Platon.Mathieu Marion - 2014 - Dialogue 53 (3):393-434.
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  12.  28
    Interpreting Arithmetic : Russell on Applicability and Wittgenstein on Surveyability.Mathieu Marion - unknown
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  13.  88
    Radical Anti-Realism, Wittgenstein and the Length of Proofs.Mathieu Marion - 2009 - Synthese 171 (3):419 - 432.
    After sketching an argument for radical anti-realism that does not appeal to human limitations but polynomial-time computability in its definition of feasibility, I revisit an argument by Wittgenstein on the surveyability of proofs, and then examine the consequences of its application to the notion of canonical proof in contemporary proof-theoretical-semantics.
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  14.  88
    Wittgenstein and Brouwer.Mathieu Marion - 2003 - Synthese 137 (1-2):103 - 127.
    In this paper, I present a summary of the philosophical relationship betweenWittgenstein and Brouwer, taking as my point of departure Brouwer's lecture onMarch 10, 1928 in Vienna. I argue that Wittgenstein having at that stage not doneserious philosophical work for years, if one is to understand the impact of thatlecture on him, it is better to compare its content with the remarks on logics andmathematics in the Tractactus. I thus show that Wittgenstein's position, in theTractactus, was already quite close to (...)
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  15.  46
    John Cook Wilson.Mathieu Marion - 2010 - Stanford Encyclopedia of Philosophy.
    John Cook Wilson (1849–1915) was Wykeham Professor of Logic at New College, Oxford and the founder of ‘Oxford Realism’, a philosophical movement that flourished at Oxford during the first decades of the 20th century. Although trained as a classicist and a mathematician, his most important contribution was to the theory of knowledge, where he argued that knowledge is factive and not definable in terms of belief, and he criticized ‘hybrid’ and ‘externalist’ accounts. He also argued for direct realism in perception, (...)
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  16.  8
    The Golden Age of Polish Philosophy. Kaziemierz Twardowski’s Philosophical Legacy.Sandra Lapointe, Jan Wolenski, Mathieu Marion & Wioletta Miskiewicz (eds.) - 2009 - Springer.
    This volume portrays the Polish or Lvov-Warsaw School, one of the most influential schools in analytic philosophy, which, as discussed in the thorough introduction, presented an alternative working picture of the unity of science.
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  17.  13
    Wittgenstein’s Constructivization of Euler’s Proof of the Infinity of Primes.Paolo Mancosu & Mathieu Marion - 2003 - Vienna Circle Institute Yearbook 10:171-188.
    We will discuss a mathematical proof found in Wittgenstein’s Nachlass, a constructive version of Euler’s proof of the infinity of prime numbers. Although it does not amount to much, this proof allows us to see that Wittgenstein had at least some mathematical skills. At the very last, the proof shows that Wittgenstein was concerned with mathematical practice and it also gives further evidence in support of the claim that, after all, he held a constructivist stance, at least during the transitional (...)
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  18.  6
    Une philosophie politique pour l’empirisme logique?Mathieu Marion - 2007 - Philosophia Scientiae:181-216.
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  19.  3
    Une philosophie politique pour l’empirisme logique?Mathieu Marion - 2007 - Philosophia Scientae:181-216.
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  20.  26
    Radical Anti-Realism and Substructural Logics.Jacques Dubucs & Mathieu Marion - 2003 - In A. Rojszczak, J. Cachro & G. Kurczewski (eds.), Philosophical Dimensions of Logic and Science. Kluwer Academic Publishers. pp. 235--249.
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  21.  5
    Vie et œuvre d’un rationaliste engagé : Louis Rougier.Claudia Berndt & Mathieu Marion - 2006 - Philosophia Scientiae 10 (2):11-90.
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  22.  27
    Why Play Logical Games?Mathieu Marion - 2009 - In Ondrej Majer, Ahti-Veikko Pietarinen & Tero Tulenheimo (eds.), Games: Unifying Logic, Language, and Philosophy. Springer Verlag. pp. 3--26.
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  23.  47
    Critical Studies / Book Reviews.Mathieu Marion - 2000 - Philosophia Mathematica 8 (1):291-293.
  24.  5
    Wittgenstein on Equinumerosity and Surveyability.Mathieu Marion & Mitsuhiro Okada - 2014 - Grazer Philosophische Studien 89 (1):61-78.
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  25. Vie Et Œuvre D’Un Rationaliste Engagé : Louis Rougier.Claudia Berndt & Mathieu Marion - 2006 - Philosophia Scientae 10:11-90.
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  26. Wittgenstein on Mathematics: Constructivism or Constructivity?Mathieu Marion - 2004 - In Annalisa Coliva & Eva Picardi (eds.), Wittgenstein Today. Il Poligrafo. pp. 201--222.
     
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  27. Qu’Ebec Studies in the Philosophy of Science Vol. 177.Mathieu Marion & RobertS Cohen - 1996 - Springer Verlag.
     
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  28.  22
    Theory Of Knowledge In Britain From 1860 To 1950.Mathieu Marion - 2009 - The Baltic International Yearbook of Cognition, Logic and Communication 4 (1):5.
    In 1956, a series of BBC radio talks was published in London under the title The Revolution in Philosophy . This short book included papers by prominent British philosophers of the day, such as Sir Alfred Ayer and Sir Peter Strawson, with an introduction by Gilbert Ryle. Although there is precious little in it concerning the precise nature of the ‘revolution’ alluded to in the title, it is quite clear that these lectures were meant to celebrate in an insular manner (...)
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  29. Wittgenstein on Heidegger and Cosmic Emotions.Mathieu Marion - 2011 - In Anne Reboul (ed.), Philosophical Papers Dedicated to Kevin Mulligan.
     
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  30.  30
    Cahiers D'ÉPistÉMologie.Mathieu Marion - unknown
    Cette publication, la trois cent vingt-troisième de la série, a été rendue possible grâce à la contribution financière du FQRSC (Fonds québécois de recherche sur la société et la culture).
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  31.  12
    Waismann’s Lectures on Causality: An Introduction.Mathieu Marion - 2011 - Vienna Circle Institute Yearbook 15:31-51.
    Waismann’s writings can be divided into three periods. The fi rst corresponds to his early work in Vienna under the aegis of Schlick, thus mainly to his collaboration with Wittgenstein on the fi rst drafts of Logik, Sprache, Philosophie, out of which came not only the book itself many years later but also transcriptions of conversations with Schlick and Wittgenstein and numerous dictations reworked by Waismann, now published under the title The Voice of Wittgenstein. The Vienna Circle. Waismann also did (...)
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  32.  14
    Wittgenstein et le lien entre la signification d'un énoncé mathématique et sa preuve.Mathieu Marion & Mitsuhiro Okada - 2012 - Philosophiques 39 (1):101-124.
    La thèse selon laquelle la signification d’un énoncé mathématique est donnée par sa preuve a été soutenue à la fois par Wittgenstein et par les intuitionnistes, à la suite de Heyting et de Dummett. Dans ce texte, nous nous attachons à clarifier le sens de cette thèse chez Wittgenstein, afin de montrer en quoi sa position se distingue de celle des intuitionnistes. Nous montrons par ailleurs que cette thèse prend sa source chez Wittgenstein dans sa réflexion, durant la période intermédiaire, (...)
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  33.  8
    Gadamer and Collingwood on Temporal Distance and Understanding.Chinatsu Kobayashi & Mathieu Marion - 2011 - History and Theory 50 (4):81-103.
  34.  8
    Qu'est-ce que l'inférence ? Une relecture du Tractatus logico-philosophicus.Mathieu Marion - 2001 - Archives de Philosophie 3:545-567.
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  35.  9
    Wittgenstein et la preuve mathématique comme vérifacteur.Mathieu Marion - 2011 - Philosophiques 38 (1):137-156.
    Dans ce texte, je pars de l’analyse intuitionniste de la vérité mathématique, « A est vrai si et seulement s’il existe une preuve de A » comme cas particulier de l’analyse de la vérité en termes de « vérifacteur », et je montre pourquoi Wittgenstein partageait celle-ci avec les intuitionnistes. Cependant, la notion de preuve à l’oeuvre dans cette analyse est, selon l’intuitionnisme, celle de la « preuve-comme-objet », et je montre par la suite, en interprétant son argument sur le (...)
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  36.  15
    Wittgenstein Et Son Œuvre Posthume.Mathieu Marion - 1996 - Dialogue 35 (4):777-.
    Wittgenstein est mort en 1951 et on attend toujours une édition de ses œuvres complètes. Ce n'est qu'en 1994 que sont parus, accompagnés d'un volume d'introduction à l'ensemble du projet d'édition de la main du directeur de publication, Michael Nedo, les deux premiers d'une série de quinze volumes, les Wiener Ausgabe, qui reproduiront l'intégralité des écrits de Wittgenstein, de son retour à Cambridge en janvier 1929 à la première version du Big Typescript en 1933, avec index et concordances. D'après le (...)
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  37.  8
    Fondements ou constructivité ?Mathieu Marion - 2004 - Philosophiques 31 (1):225-230.
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  38.  6
    Yvon Gauthier, De la logique interne, Paris, Librairie philosophique J. Vrin, collection Mathesis, 1991, 140 pages.Yvon Gauthier, De la logique interne, Paris, Librairie philosophique J. Vrin, collection Mathesis, 1991, 140 pages. [REVIEW]Mathieu Marion - 1995 - Philosophiques 22 (2):301-336.
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  39.  7
    Heinzmann, Gerhard, Éditeur, Poincaré, Russell, Zemerlo et Peano. Textes de la discussion (1906-1912) sur les fondements des mathématiques : des antinomies à la prédicativité, Paris, Librairie Scientifique et Technique Albert Blanchard, 1986, 332 p.Heinzmann, Gerhard, Éditeur, Poincaré, Russell, Zemerlo et Peano. Textes de la discussion (1906-1912) sur les fondements des mathématiques : des antinomies à la prédicativité, Paris, Librairie Scientifique et Technique Albert Blanchard, 1986, 332 p. [REVIEW]Mathieu Marion - 1991 - Philosophiques 18 (1):184-188.
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  40.  6
    L'anti-psychologisme de Bradley : idéalité de la signification, jugement et universaux.Mathieu Marion - 2009 - Philosophiques 36 (1):53-82.
    L’opinion est souvent exprimée que Bradley fut un des tout premiers critiques du psychologisme. Dans cet article, j’examine cette thèse en me penchant principalement sur ses Principles of Logic . Je définis le psychologisme au sens étroit comme une thèse portant sur les fondements de la logique, et le psychologisme au sens large comme une thèse plus générale en théorie de la connaissance pour montrer que Bradley a rejeté les deux, même s’il n’avait pas grand chose à dire sur la (...)
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  41.  5
    « De la logique interne ». Yvon Gauthier, De la logique interne, Paris, Librairie philosophique J. Vrin, collection Mathesis, 1991, 140 p.Yvon Gauthier, De la logique interne, Paris, Librairie philosophique J. Vrin, collection Mathesis, 1991, 140 p. [REVIEW]Mathieu Marion - 1994 - Philosophiques 21 (1):213-239.
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  42.  2
    Wittgenstein, Finitism, and the Foundations of Mathematics.Mathieu Marion - 2001 - Mind 110 (438):501-504.
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  43.  4
    L'idéalisme britannique.Sébastien Gandon & Mathieu Marion - 2009 - Philosophiques 36 (1):3-34.
    L’idéalisme britannique est un mouvement qui a dominé les universités britanniques pendant une cinquantaine d’années à la fin du xixe siècle et au début du xxe siècle, mais qui est passé presque totalement inaperçu dans le monde francophone. Rejetés en bloc par les philosophes analytiques, ces auteurs ont aussi été ignorés pendant longtemps dans leur pays, mais certains d’entre eux, notamment Bradley et Collingwood, jouissent d’un regain d’intérêt à la faveur d’un renouveau des études sur les origines de la philosophie (...)
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  44.  4
    Editors' Introduction.Mathieu Marion & Ahti-Veikko Pietarinen - 2013 - Baltic International Yearbook of Cognition, Logic and Communication 8 (1).
    The idea of interpreting quantifiers in terms of a game between two players was first suggested at the end of the 19th century by one of the inventors of quantification theory, C. S. Peirce, but it laid buried in his papers until it was discovered in the 1980s. His idea was independently discovered in the 1950s, when Leon Henkin suggested a game semantics for infinitary languages. Paul Lorenzen introduced his Dialogspiele at the same time, while his student Kuno Lorenz introduced (...)
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  45.  4
    Lucie Antoniol, Lire Ryle aujourd'hui. Aux sources de la philosophie analytique. De Boeck, Bruxelles, 1993, 133 p.Lucie Antoniol, Lire Ryle aujourd'hui. Aux sources de la philosophie analytique. De Boeck, Bruxelles, 1993, 133 p. [REVIEW]Mathieu Marion - 1995 - Philosophiques 22 (2):518-522.
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  46.  5
    Jogando o bebê junto com a água do banho: Wittgenstein, Goodstein e o cálculo equacional.Mathieu Marion - 2009 - Doispontos 6 (1).
    Reuben Louis Goodstein (1912-1985) foi aluno de Wittgenstein em Cambridge de 1931 a 1934. Neste artigo, faço uma breve descrição de seu trabalho na lógica matemática, no qual se percebe a influência das idéias de Wittgenstein, inclusive a substituição, em seu cálculo equacional, da indução matemática por uma regra de unicidade de uma função definida por uma função recursiva. Esse último aspecto se encontra no Big Typescript de Wittgenstein. Também mostro que as idéias fundamentais do cálculo equacional podem ser encontradas (...)
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  47.  3
    Wittgenstein, l'intentionnalité et les règles.Mathieu Marion - 1998 - Philosophiques 25 (1):3-27.
    Après avoir présenté les grandes lignes de la réflexion phénoménologique de Wittgenstein en 1929 et son abandon de Vidée d'un langage phénoménologique, je montre qu'il fait face à un dilemme à propos de la notion de règle. Si on regarde l'expression symbolique d'une règle sous le mode physicaliste, on ne peut pas voir le lien entre celle-ci et ses applications. Comment peut-elle, de par elle-même, servir de guide à nos actions ? Il faut une intention, une interprétation, ce qui fait (...)
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  48.  2
    Theory Of Knowledge In Britain From 1860 To 1950.Mathieu Marion - 2008 - Baltic International Yearbook of Cognition, Logic and Communication 4 (1).
    In 1956, a series of BBC radio talks was published in London under the title The Revolution in Philosophy. This short book included papers by prominent British philosophers of the day, such as Sir Alfred Ayer and Sir Peter Strawson, with an introduction by Gilbert Ryle. Although there is precious little in it concerning the precise nature of the ‘revolution’ alluded to in the title, it is quite clear that these lectures were meant to celebrate in an insular manner the (...)
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  49.  2
    Jérôme Dokic et Pascal Engel, Ramsey. Vérité et Succès, Paris, Presses Universitaires de France, collection Philosophies, 2001, 128 pages.Jérôme Dokic et Pascal Engel, Ramsey. Vérité et Succès, Paris, Presses Universitaires de France, collection Philosophies, 2001, 128 pages. [REVIEW]Mathieu Marion - 2004 - Philosophiques 31 (1):266-269.
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  50.  1
    Ramsey F. P., Universals. A Reprint of 2954. Philosophical Papers, by Ramsey F. P., Edited by Mellor D. H., Cambridge University Press, Cambridge Etc. 1990, Pp. 8–30. [REVIEW]Mathieu Marion - 1998 - Journal of Symbolic Logic 63 (3):1177-1180.
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