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  1. Meditations on First Philosophy.René Descartes - 1984 [1641] - Ann Arbor: Caravan Books. Edited by Stanley Tweyman.
    I have always considered that the two questions respecting God and the Soul were the chief of those that ought to be demonstrated by philosophical rather than ...
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  • Introduction to mathematical philosophy.Bertrand Russell - 1919 - New York: Dover Publications.
  • Critique of Pure Reason.Immanuel Kant - 1998 - Cambridge: Cambridge University Press. Edited by J. M. D. Meiklejohn. Translated by Paul Guyer & Allen W. Wood.
    This entirely new translation of Critique of Pure Reason by Paul Guyer and Allan Wood is the most accurate and informative English translation ever produced of this epochal philosophical text. Though its simple, direct style will make it suitable for all new readers of Kant, the translation displays a philosophical and textual sophistication that will enlighten Kant scholars as well. This translation recreates as far as possible a text with the same interpretative nuances and richness as the original.
  • An essay concerning human understanding.John Locke - 1689 - New York: Oxford University Press. Edited by Pauline Phemister.
    The book also includes a chronological table of significant events, select bibliography, succinct explanatory notes, and an index--all of which supply ...
  • Nominalism and the contingency of abstract objects.Crispin Wright & Bob Hale - 1992 - Journal of Philosophy 89 (3):111-135.
  • Frege's conception of numbers as objects.Crispin Wright - 1983 - [Aberdeen]: Aberdeen University Press.
  • Mathematical knowledge.Mark Steiner - 1975 - Ithaca: Cornell University Press.
  • Mathematical Knowledge. [REVIEW]W. D. Hart - 1977 - Journal of Philosophy 74 (2):118-129.
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  • The Principles of Mathematics. [REVIEW]E. N. - 1938 - Journal of Philosophy 35 (7):191-192.
  • Realism in mathematics.Penelope Maddy - 1990 - New York: Oxford University Prress.
    Mathematicians tend to think of themselves as scientists investigating the features of real mathematical things, and the wildly successful application of mathematics in the physical sciences reinforces this picture of mathematics as an objective study. For philosophers, however, this realism about mathematics raises serious questions: What are mathematical things? Where are they? How do we know about them? Offering a scrupulously fair treatment of both mathematical and philosophical concerns, Penelope Maddy here delineates and defends a novel version of mathematical realism. (...)
  • Indispensability and Practice.Penelope Maddy - 1992 - Journal of Philosophy 89 (6):275.
  • Mathematical Knowledge. [REVIEW]W. D. Hart - 1977 - Journal of Philosophy 74 (2):118-129.
  • Is platonism epistemologically bankrupt?Bob Hale - 1994 - Philosophical Review 103 (2):299-325.
  • A reductio ad surdum? Field on the contingency of mathematical objects.Bob Hale & Crispin Wright - 1994 - Mind 103 (410):169-184.
  • Abstract objects.Bob Hale - 1988 - New York, NY, USA: Blackwell.
  • A causal theory of knowing.Alvin I. Goldman - 1967 - Journal of Philosophy 64 (12):357-372.
    Since Edmund L. Gettier reminded us recently of a certain important inadequacy of the traditional analysis of "S knows that p," several attempts have been made to correct that analysis. In this paper I shall offer still another analysis (or a sketch of an analysis) of "S knows that p," one which will avert Gettier's problem. My concern will be with knowledge of empirical propositions only, since I think that the traditional analysis is adequate for knowledge of nonempirical truths.
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  • The conceptual contingency of mathematical objects.Hartry Field - 1993 - Mind 102 (406):285-299.
  • Pythagorean powers or a challenge to platonism.Colin Cheyne & Charles R. Pigden - 1996 - Australasian Journal of Philosophy 74 (4):639 – 645.
    The Quine/Putnam indispensability argument is regarded by many as the chief argument for the existence of platonic objects. We argue that this argument cannot establish what its proponents intend. The form of our argument is simple. Suppose indispensability to science is the only good reason for believing in the existence of platonic objects. Either the dispensability of mathematical objects to science can be demonstrated and, hence, there is no good reason for believing in the existence of platonic objects, or their (...)
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  • Abstract Objects.John P. Burgess - 1992 - Philosophical Review 101 (2):414.
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  • The reality of numbers: a physicalist's philosophy of mathematics.John Bigelow - 1988 - New York: Oxford University Press.
    Challenging the myth that mathematical objects can be defined into existence, Bigelow here employs Armstrong's metaphysical materialism to cast new light on mathematics. He identifies natural, real, and imaginary numbers and sets with specified physical properties and relations and, by so doing, draws mathematics back from its sterile, abstract exile into the midst of the physical world.
  • Mathematical truth.Paul Benacerraf - 1973 - Journal of Philosophy 70 (19):661-679.
  • A fictionalist account of the indispensable applications of mathematics.Mark Balaguer - 1996 - Philosophical Studies 83 (3):291 - 314.
    The main task of this paper is to defend anti-platonism by providing an anti-platonist (in particular, a fictionalist) account of the indispensable applications of mathematics to empirical science.
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  • The essential Descartes.René Descartes - 1969 - New York,: New American Library. Edited by Margaret Dauler Wilson.
  • Representing and Intervening.Ian Hacking - 1983 - British Journal for the Philosophy of Science 35 (4):381-390.
     
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  • Realism, Mathematics & Modality.Hartry H. Field - 1989 - New York, NY, USA: Blackwell.
  • Representing and Intervening: Introductory Topics in the Philosophy of Natural Science.Ian Hacking - 1983 - New York: Cambridge University Press.
    This 1983 book is a lively and clearly written introduction to the philosophy of natural science, organized around the central theme of scientific realism. It has two parts. 'Representing' deals with the different philosophical accounts of scientific objectivity and the reality of scientific entities. The views of Kuhn, Feyerabend, Lakatos, Putnam, van Fraassen, and others, are all considered. 'Intervening' presents the first sustained treatment of experimental science for many years and uses it to give a new direction to debates about (...)
  • Nominalism and the Contingency of Abstract Objects.Crispin Wright & Bob Hale - 1992 - Journal of Philosophy 89 (3):111-135.
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  • Physicalism in Mathematics.A. D. Irvine - 1993 - Revue Philosophique de la France Et de l'Etranger 183 (3):638-640.
     
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  • A causal theory of knowing.Alvin I. Goldman - 2003 - In Steven Luper (ed.), Essential Knowledge: Readings in Epistemology. Longman. pp. 115.
     
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  • A Causal Theory of Knowing.Alvin I. Goldman - 2000 - In Sven Bernecker & Fred I. Dretske (eds.), Knowledge: Readings in Contemporary Epistemology. Oxford University Press. pp. 18-30.
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  • Critique of Pure Reason.I. Kant - 1787/1998 - Philosophy 59 (230):555-557.
  • The Principles of Mathematics, 2nd Ed.B. Russell - 1953 - Tijdschrift Voor Filosofie 15 (2):333-334.
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