Results for 'Jean van Meijenoor'

977 found
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  1.  19
    L'U.R.S.S. dans la guerre.Léon Trotsky, Jean van Meijenoor & Pierre Broué - 1994 - Actuel Marx 16 (2):117.
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  2.  9
    Questiones elencorum.Jean Buridan, Ria van der Lecq & H. A. G. Braakhuis - 1994
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  3.  10
    (1 other version)Summulae de suppositionibus.Jean Buridan & Ria van der Lecq - 1998 - Ingenium.
  4. On the Harsanyi payoff vectors and Harsanyi imputations.Jean Derks, Gerard van der Laan & Valery Vasil’ev - 2010 - Theory and Decision 68 (3):301-310.
    This article discusses the set of Harsanyi payoff vectors of a cooperative TU-game, also known as the Selectope. We reconsider some results on Harsanyi payoff vectors within a more general framework. First, an intuitive approach is used, showing that the set of Harsanyi payoff vectors is the core of an associated convex game. Next, the set of individual rational Harsanyi payoff vectors, the Harsanyi imputations in short, is considered. Existence conditions are provided, and if non-empty, we provide a description as (...)
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  5. Questiones Longe Super Librum Perihermeneias.Jean Buridan & Ria van der Lecq - 1983 - Krips Repro Meppel.
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  6.  11
    Fondements d'une théorie de la justice: essais critiques sur la philosophie politique de John Rawls.Jean Ladrière & Philippe van Parijs (eds.) - 1984 - Louvain-la-Neuve: Diffusion, Libr. Peeters.
  7. La foi et le métier: Transactions symboliques dans les institutions chrétiennes.Christian Maroy, Jean Remy & Luc Van Campenhoudt - 1996 - Cahiers Internationaux de Sociologie 100:91-124.
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  8.  12
    The first problem that every interpretation of Marx's dialectics has to confront is that Marx was very brief in his written declarations about the nature of the dialectical method. As it was correctly pointed out by Professor Jean van Heijenoort.Jean van Heijenoort - 1990 - In Jerzy Brzezinski, Francesco Coniglione, Theo A. Kuipers & Leszek Nowak, Idealization I: General Problems. Atlanta, GA: Rodopi. pp. 113.
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  9. (1 other version)L'épistémologie du temps, « Études d'épistémologie génétique, XX ».Jean-Blaise Grize, Katleyn Henry, Marianne Meylan-Backs, Francine Orsini, Jean Piaget & N. van den Bogaert-Rombouts - 1967 - Les Etudes Philosophiques 22 (1):90-91.
     
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  10. From Frege to Gödel.Jean Van Heijenoort (ed.) - 1967 - Cambridge,: Harvard University Press.
    The fundamental texts of the great classical period in modern logic, some of them never before available in English translation, are here gathered together for ...
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  11. Logic as Calculus and Logic as Language.Jean Van Heijenoort - 1967 - Synthese 17 (1):324-330.
  12.  71
    Handbook of Argumentation Theory.Frans H. van Eemeren, Bart Garssen, Erik C. W. Krabbe, A. Francisca Snoeck Henkemans, Bart Verheij & Jean H. M. Wagemans - 2014 - Dordrecht, Netherland: Springer.
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  13. (1 other version)From Frege to Gödel.Jean van Heijenoort - 1968 - Philosophy of Science 35 (1):72-72.
     
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  14. From Frege to Gödel: A Source Book in Mathematical Logic, 1879-1931.Jean Van Heijenoort (ed.) - 1967 - Cambridge, MA, USA: Harvard University Press.
    Gathered together here are the fundamental texts of the great classical period in modern logic. A complete translation of Gottlob Frege's Begriffsschrift--which opened a great epoch in the history of logic by fully presenting propositional calculus and quantification theory--begins the volume, which concludes with papers by Herbrand and by Gödel.
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  15.  57
    Interview: Jean-Francois Lyotard.Jean-Francois Lyotard & Georges Van Den Abbeele - 1984 - Diacritics 14 (3):15.
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  16. Van gebroken orde naar herstelde fragmenten. Enkele bedenkingen bij Leo Apostels recente publicaties.Jean Van Bendegem - 1994 - de Uil Van Minerva 10.
     
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  17.  80
    Dirk Van Dalen, mystic, geometer, and intuitionist. The life of L.e.J. Brouwer, volume 1: The dawning revolution.Jean Paul Van Bendegem - 2003 - Studia Logica 74 (3):469-471.
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  18.  42
    A working memory account for spatial–numerical associations.Jean-Philippe van Dijck & Wim Fias - 2011 - Cognition 119 (1):114-119.
  19.  27
    Het complexe verhaal van de wiskunde in de Tractatus.Jean Paul Van Bendegem - 2023 - Algemeen Nederlands Tijdschrift voor Wijsbegeerte 115 (2):196-208.
    The complex story of mathematics in the Tractatus In this paper some thoughts are presented about the treatment of mathematics in the Tractatus Logico-Philosophicus of Ludwig Wittgenstein. After introducing a metaphor for the mathematical ‘building’, we look at the scattered ideas about mathematics in the Tractatus itself. Although the general consensus is that Wittgenstein rejects the entire ‘building’, there are recent insights that suggest that a more coherent view of ‘Tractarian’ mathematics can be presented, if we are willing to leave (...)
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  20. De verovering van het oneidige of het Eldorado van de menselijke kennis.Jean Van Bendegem - 1991 - de Uil Van Minerva 8.
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  21. Een verdediging van het strikt finitisme.Jean Paul van Bendegem - 2010 - Algemeen Nederlands Tijdschrift voor Wijsbegeerte 102 (3):164-183.
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  22. Over de originaliteit van de 'Wiener Kreis'.Jean Van Bendegem - 1998 - de Uil Van Minerva 15.
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  23.  28
    Philosophical Perspectives on Mathematical Practice.Bart Van Kerkhove, Jean Paul Van Bendegem & Jonas De Vuyst (eds.) - 2010 - College Publications.
    It has been observed many times before that, as yet, there are no encompassing, integrated theories of mathematical practice available.To witness, as we currently do, a variety of schools in this field elaborating their philosophical frameworks, and trying to sort out their differences in the course of doing so, is also to be constantly reminded of the fact that a lot of epistemic aspects, extremely relevant to this task, remain dramatically underexamined. This volume wants to contribute to the stock of (...)
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  24.  44
    Kurt Gödels onvolledigheidsstellingen en de grenzen van de kennis.Jean Paul Van Bendegem - 2021 - Algemeen Nederlands Tijdschrift voor Wijsbegeerte 113 (1):157-182.
    Kurt Gödel’s incompleteness theorems and the limits of knowledge In this paper a presentation is given of Kurt Gödel’s pathbreaking results on the incompleteness of formal arithmetic. Some biographical details are provided but the main focus is on the analysis of the theorems themselves. An intermediate level between informal and formal has been sought that allows the reader to get a sufficient taste of the technicalities involved and not lose sight of the philosophical importance of the results. Connections are established (...)
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  25. Over Newton. Een bedenking en een aanvulling bij Leo Apostel, 'Wat we van Newton hebben geleerd'.Jean Van Bendegem - 1989 - de Uil Van Minerva 6.
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  26. Ontwerp voor een analytische filosofie van de eindigheid.Jean Paul van Bendegem - 2003 - Algemeen Nederlands Tijdschrift voor Wijsbegeerte 95 (1):61-72.
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  27.  8
    Votre cerveau n'a pas fini de vous étonner: entretiens avec Patrice Van Eersel.Patrice van Eersel, Boris Cyrulnik, Pierre Bustany, Jean-Michel Oughourlian, Christophe André & Thierry Janssen (eds.) - 2012 - Paris: Albin Michel.
    On savait que c’était l’entité la plus complexe de l’univers connu. Mais le feu d’artifice de découvertes récentes dépasse l’entendement et fait exploser tous les schémas. Votre cerveau est (beaucoup) plus fabuleux que vous le croyez. Il est : totalement élastique, même âgé, handicapé, voire amputé de plusieurs lobes, le système nerveux central peut se reconstituer et repartir à l’assaut des connaissances et de l’action sur le monde ; totalement social, un cerveau n’existe jamais seul, mais toujours en résonance avec (...)
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  28.  81
    Pi on Earth, or Mathematics in the Real World.Bart Van Kerkhove & Jean Paul Van Bendegem - 2008 - Erkenntnis 68 (3):421-435.
    We explore aspects of an experimental approach to mathematical proof, most notably number crunching, or the verification of subsequent particular cases of universal propositions. Since the rise of the computer age, this technique has indeed conquered practice, although it implies the abandonment of the ideal of absolute certainty. It seems that also in mathematical research, the qualitative criterion of effectiveness, i.e. to reach one’s goals, gets increasingly balanced against the quantitative one of efficiency, i.e. to minimize one’s means/ends ratio. Our (...)
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  29.  78
    Numbers are associated with different types of spatial information depending on the task.Jean-Philippe van Dijck, Wim Gevers & Wim Fias - 2009 - Cognition 113 (2):248-253.
  30. Mathematical arguments in context.Jean Paul Van Bendegem & Bart Van Kerkhove - 2009 - Foundations of Science 14 (1-2):45-57.
    Except in very poor mathematical contexts, mathematical arguments do not stand in isolation of other mathematical arguments. Rather, they form trains of formal and informal arguments, adding up to interconnected theorems, theories and eventually entire fields. This paper critically comments on some common views on the relation between formal and informal mathematical arguments, most particularly applications of Toulmin’s argumentation model, and launches a number of alternative ideas of presentation inviting the contextualization of pieces of mathematical reasoning within encompassing bodies of (...)
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  31. The Impact of the Philosophy of Mathematical Practice on the Philosophy of Mathematics.Jean Paul Van Bendegem - 2014 - In Lena Soler, Sjoerd Zwart, Michael Lynch & Vincent Israel-Jost, Science After the Practice Turn in the Philosophy, History, and Social Studies of Science. New York: Routledge. pp. 215-226.
     
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  32.  11
    Selected Essays.Jean Van Heijenoort - 1985 - Edited by C. Cellucci, M. Mugnai, A. Maierù & F. Schupp.
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  33.  50
    Strategies in sentential reasoning.Jean-Baptiste Van Der Henst, Yingrui Yang & Johnson-Laird N. Philip - 2002 - Cognitive Science 26 (4):425-468.
    Four experiments examined the strategies that individuals develop in sentential reasoning. They led to the discovery of five different strategies. According to the theory proposed in the paper, each of the strategies depends on component tactics, which all normal adults possess, and which are based on mental models. Reasoners vary their use of tactics in ways that are not deterministic. This variation leads different individuals to assemble different strategies, which include the construction of incremental diagram corresponding to mental models, and (...)
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  34. Truthfulness and Relevance in Telling The Time.Jean&Ndashbaptiste van der Henst, Laure Carles & Dan Sperber - 2002 - Mind and Language 17 (5):457-466.
    Someone asked ‘What time is it?’ when her watch reads 3:08 is likely to answer ‘It is 3:10.’ We argue that a fundamental factor that explains such rounding is a psychological disposition to give an answer that, while not necessarily strictly truthful or accurate, is an optimally relevant one (in the sense of relevance theory) i.e. an answer from which hearers can derive the consequences they care about with minimal effort. A rounded answer is easier to process and may carry (...)
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  35.  21
    Frege and Gödel: Two Fundamental Texts in Mathematical Logic.Jean Van Heijenoort - 1879 - Cambridge, MA: Harvard University Press. Edited by Gottlob Frege & Kurt Gödel.
    Begriffsschrift, a formula language, modeled upon that of arithmetic, for pure thought (1879), by G. Frege.--Some metamathematical results on completeness and consistency; On formally undecidable propositions of Principia mathematica and related systems I; and On completeness and consistency (1930b, 1931, and 1931a), by K. Gödel.--Bibliography (p. [111]-116).
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  36. Sartre and Camus: a historic confrontation.Jean-Paul Sartre, Albert Camus, David Sprintzen & Adrian Van den Hoven (eds.) - 2004 - Amherst, N.Y.: Humanity Books.
    In a series of highly publicized articles in 1952, Jean-Paul Sartre engaged Albert Camus in a bitter public confrontation over the ideas Camus articulated in his renowned work,. This volume contains English translations of the five texts constituting this famous philosophical quarrel. It also features a biographical and critical introduction plus two essays by contemporary scholars reflecting on the cultural and philosophical significance of this confrontation.
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  37.  49
    Historical Development of Modern Logic.Jean van Heijenoort - 2012 - Logica Universalis 6 (3-4):327-337.
  38. Ross' paradox is an impossible super-task.Jean Paul van Bendegem - 1994 - British Journal for the Philosophy of Science 45 (2):743-748.
  39.  62
    The Unreasonable Richness of Mathematics.Jean Paul Van Bendegem & Bart Van Kerkhove - 2004 - Journal of Cognition and Culture 4 (3-4):525-549.
    The paper gives an impression of the multi-dimensionality of mathematics as a human activity. This 'phenomenological' exercise is performed within an analytic framework that is both an expansion and a refinement of the one proposed by Kitcher. Such a particular tool enables one to retain an integrated picture while nevertheless welcoming an ample diversity of perspectives on mathematical practices, that is, from different disciplines, with different scopes, and at different levels. Its functioning is clarified by fitting in illustrations based on (...)
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  40.  50
    Finitism in geometry.Jean-Paul Van Bendegem - 2002 - Stanford Encyclopedia of Philosophy.
  41.  25
    Perspectives on Mathematical Practices.Jean Paul Van Bendegem & Bart van Kerkhove (eds.) - 2007 - Springer.
    Philosophy of mathematics today has transformed into a very complex network of diverse ideas, viewpoints, and theories. Sometimes the emphasis is on the "classical" foundational work (often connected with the use of formal logical methods), sometimes on the sociological dimension of the mathematical research community and the "products" it produces, then again on the education of future mathematicians and the problem of how knowledge is or should be transmitted from one generation to the next. The editors of this book felt (...)
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  42. In Defence of Discrete Space and Time.Jean Paul van Bendegem - 1995 - Logique Et Analyse 38 (150-1):127-150.
    In this paper several arguments are discussed and evaluated concerning the possibility of discrete space and time.
     
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  43.  73
    Thought Experiments in Mathematics: Anything but Proof.Jean Paul van Bendegem - 2003 - Philosophica 72 (2):9-33.
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  44.  22
    Pragmatics and Mathematics or how do mathematicians talk?Jean Paul van Bendegem - 1982 - Philosophica 29.
  45. Mental model theory versus the inference rule approach in relational reasoning.Jean-Baptiste Van der Henst - 2002 - Thinking and Reasoning 8 (3):193 – 203.
    Researchers currently working on relational reasoning typically argue that mental model theory (MMT) is a better account than the inference rule approach (IRA). They predict and observe that determinate (or one-model) problems are easier than indeterminate (or two-model) problems, whereas according to them, IRA should lead to the opposite prediction. However, the predictions attributed to IRA are based on a mistaken argument. The IRA is generally presented in such a way that inference rules only deal with determinate relations and not (...)
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  46. Zeno's paradoxes and the tile argument.Jean Paul van Bendegem - 1987 - Philosophy of Science 54 (2):295-302.
    A solution of the zeno paradoxes in terms of a discrete space is usually rejected on the basis of an argument formulated by hermann weyl, The so-Called tile argument. This note shows that, Given a set of reasonable assumptions for a discrete geometry, The weyl argument does not apply. The crucial step is to stress the importance of the nonzero width of a line. The pythagorean theorem is shown to hold for arbitrary right triangles.
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  47.  16
    (1 other version)Non-Formal Properties of Real Mathematical Proofs.Jean Paul Van Bendegem - 1988 - PSA Proceedings of the Biennial Meeting of the Philosophy of Science Association 1988 (1):249-254.
    Suppose you attend a seminar where a mathematician presents a proof to some of his colleagues. Suppose further that what he is proving is an important mathematical statement Now the following happens: as the mathematician proceeds, his audience is amazed at first, then becomes angry and finally ends up disturbing the lecture (some walk out, some laugh, …). If in addition, you see that the proof he is presenting is formally speaking (nearly) correct, would you say you are witnessing an (...)
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  48. Why the largest number imaginable is still a finite number.Jean Paul Van Bendegem - 1999 - Logique Et Analyse 42 (165-166).
  49.  52
    Classical arithmetic is quite unnatural.Jean Paul Van Bendegem - 2003 - Logic and Logical Philosophy 11:231-249.
    It is a generally accepted idea that strict finitism is a rather marginal view within the community of philosophers of mathematics. If one therefore wants to defend such a position (as the present author does), then it is useful to search for as many different arguments as possible in support of strict finitism. Sometimes, as will be the case in this paper, the argument consists of, what one might call, a “rearrangement” of known materials. The novelty lies precisely in the (...)
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  50.  34
    Strategies in sentential reasoning.Jean-Baptiste Van der Henst, Yingrui Yang & P. N. Johnson-Laird - 2002 - Cognitive Science 26 (4):425-468.
    Four experiments examined the strategies that individuals develop in sentential reasoning. They led to the discovery of five different strategies. According to the theory proposed in the paper, each of the strategies depends on component tactics, which all normal adults possess, and which are based on mental models. Reasoners vary their use of tactics in ways that have no deterministic account. This variation leads different individuals to assemble different strategies, which include the construction of incremental diagrams corresponding to mental models, (...)
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