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  1. On the relationship between plane and solid geometry.Andrew Arana & Paolo Mancosu - 2012 - Review of Symbolic Logic 5 (2):294-353.
    Traditional geometry concerns itself with planimetric and stereometric considerations, which are at the root of the division between plane and solid geometry. To raise the issue of the relation between these two areas brings with it a host of different problems that pertain to mathematical practice, epistemology, semantics, ontology, methodology, and logic. In addition, issues of psychology and pedagogy are also important here. To our knowledge there is no single contribution that studies in detail even one of the aforementioned areas.
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  • Parts and Moments. Studies in Logic and Formal Ontology.Barry Smith (ed.) - 1982 - Philosophia Verlag.
    A collection of material on Husserl's Logical Investigations, and specifically on Husserl's formal theory of parts, wholes and dependence and its influence in ontology, logic and psychology. Includes translations of classic works by Adolf Reinach and Eugenie Ginsberg, as well as original contributions by Wolfgang Künne, Kevin Mulligan, Gilbert Null, Barry Smith, Peter M. Simons, Roger A. Simons and Dallas Willard. Documents work on Husserl's ontology arising out of early meetings of the Seminar for Austro-German Philosophy.
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  • Remarks on the foundations of mathematics.Ludwig Wittgenstein - 1956 - Oxford [Eng.]: Blackwell. Edited by G. E. M. Anscombe, Rush Rhees & G. H. von Wright.
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  • Philosophical remarks.Ludwig Wittgenstein - 1975 - Chicago: University of Chicago Press. Edited by Rush Rhees.
    When in May 1930, the Council of Trinity College, Cambridge, had to decide whether to renew Wittgenstein's research grant, it turned to Bertrand Russell for an assessment of the work Wittgenstein had been doing over the past year. His verdict: "The theories contained in this new work . . . are novel, very original and indubitably important. Whether they are true, I do not know. As a logician who likes simplicity, I should like to think that they are not, but (...)
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  • Knowing How: Essays on Knowledge, Mind, and Action.John Bengson & Marc A. Moffett (eds.) - 2011 - Oxford, England: Oxford University Press USA.
    Knowledge how to do things is a pervasive and central element of everyday life. Yet it raises many difficult questions that must be answered by philosophers and cognitive scientists aspiring to understand human cognition and agency. What is the connection between knowing how and knowing that? Is knowledge how simply a type of ability or disposition to act? Is there an irreducibly practical form of knowledge? What is the role of the intellect in intelligent action? This volume contains fifteen state (...)
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  • The Structure of Science.Ernest Nagel - 1961 - Les Etudes Philosophiques 17 (2):275-275.
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  • Indiscrete Thoughts.Gian-Carlo Rota - 1997 - Birkhauser.
    Offers a glimpse into the world of science and technology between 1950 and 1990 as seen through the eyes of a mathematician, and debunks various myths of scientific philosophy. Portrays some of the great scientific personalities of the period, including Stanislav Ulam, who patented the hydrogen bomb, and Jack Schwartz, one of the founders of computer science. Also discusses phenomenology of mathematics, and philosophy and computer science. Includes book reviews. For students and academics. Annotation copyright by Book News, Inc., Portland, (...)
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  • Fabrizio palombi, the star & the whole: Gian-Carlo Rota on mathematics and phenomenology. Boca raton: Crc press, 2011. Isbn 978-1-56881-583-1 (pbk). Pp. XIV + 124. English translation of la Stella E l'intero: La ricerca di Gian-Carlo Rota tra matematica E fenomenologia. 2nd rev. Ed. torino: Bollati boringhieri, 2003. [REVIEW]M. van Atten - 2013 - Philosophia Mathematica 21 (1):115-123.
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  • Purity of Methods.Michael Detlefsen & Andrew Arana - 2011 - Philosophers' Imprint 11.
    Throughout history, mathematicians have expressed preference for solutions to problems that avoid introducing concepts that are in one sense or another “foreign” or “alien” to the problem under investigation. This preference for “purity” (which German writers commonly referred to as “methoden Reinheit”) has taken various forms. It has also been persistent. This notwithstanding, it has not been analyzed at even a basic philosophical level. In this paper we give a basic analysis of one conception of purity—what we call topical purity—and (...)
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  • Two Models of Foundation in the Logical Investigations.Thomas Nenon - 2009 - Methodos 9.
    Cette étude essaye d’établir qu’il y a deux notions très différentes de « fondation » à l’œuvre dans les Recherches logiques de Husserl. Dans la IIIème Recherche, où le terme est formellement introduit, lorsqu’il se demande quels sont les contenus qui peuvent exister d’une manière autonome (indépendants) et lesquels peuvent exister uniquement en tant que moments d’autre chose (dépendants), Husserl suit ce que j’appelle un « modèle ontologique ». Selon ce modèle, le concret possède une priorité sur à l’abstrait qui (...)
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  • The crisis of European sciences and transcendental phenomenology.Edmund Husserl - 1970 - Evanston,: Northwestern University Press.
    In this book, which remained unfinished at his death, Husserl attempts to forge a union between phenomenology and existentialism.
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  • Logical investigations.Edmund Husserl - 2000 - New York: Routledge. Edited by Dermot Moran.
    Edmund Husserl is the founder of phenomenology. The Logical Investigations is Edmund Husserl's most famous work and has had a decisive impact on the direction of twentieth century philosophy. This is the first time both volumes of this classic work, translated by J.N. Findlay, have been available in paperback. They include a new introduction by Dermot Moran, placing the Logical Investigations in historical context and bringing out its importance for contemporary philosophy.
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  • The Structure of Scientific Revolutions.Thomas S. Kuhn - 1962 - Chicago, IL: University of Chicago Press. Edited by Ian Hacking.
    Thomas S. Kuhn's classic book is now available with a new index.
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  • Logical Investigations.Edmund Husserl & J. N. Findlay - 1972 - Journal of Philosophy 69 (13):384-398.
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  • Discrete Thoughts: Essays on Mathematics, Science, and Philosophy.Mark Kac, Gian-Carlo Rota & Jacob T. Schwartz - 1986 - Springer Verlag.
    a Mathematicians, like Proust and everyone else, are at their best when writing about their first lovea (TM) a ] They are among the very best we have; and their best is very good indeed. a ] One approaches this book with high hopes. Happily, one is not disappointed. a ]In paperback it might well have become a best seller. a ]read it. From The Mathematical Intelligencer Mathematics is shaped by the consistent concerns and styles of powerful minds a three (...)
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  • Two Conceptions of Mind and Action: Knowledge How and the Philosophical Theory of Intelligence.John Bengson & Marc A. Moffett - 2011 - In John Bengson & Marc A. Moffett (eds.), Knowing How: Essays on Knowledge, Mind, and Action. Oxford, England: Oxford University Press USA. pp. 3-55.
    Perhaps it is a pity that the Theory of Knowledge and the Theory of Conduct have fallen into separate compartments. (It certainly was not so in Socrates’ time, as his interest in the relation between eidos and technê bears witness.) If we studied them together, perhaps we might have a better understanding of both. H.H. Price, Thinking and Representation..
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  • Proof style and understanding in mathematics I: Visualization, unification and axiom choice.Jamie Tappenden - unknown
    Mathematical investigation, when done well, can confer understanding. This bare observation shouldn’t be controversial; where obstacles appear is rather in the effort to engage this observation with epistemology. The complexity of the issue of course precludes addressing it tout court in one paper, and I’ll just be laying some early foundations here. To this end I’ll narrow the field in two ways. First, I’ll address a specific account of explanation and understanding that applies naturally to mathematical reasoning: the view proposed (...)
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  • The Concept of Mathematical Truth.Gian-Carlo Rota - 1991 - Review of Metaphysics 44 (3):483 - 494.
    LIKE ARTISTS WHO FAIL TO GIVE an accurate description of how they work, like scientists who believe in unrealistic philosophies of science, mathematicians subscribe to a concept of mathematical truth that runs contrary to the truth.
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  • Phenomenologie discrete. Ecrits sur les mathematiques, la science et le langage.Gian Carlo Rota & Fr Patras - 2008 - Archives de Philosophie 71 (1):135.
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  • The concept of mathematical truth.G. Rota - 1990 - Nuova Civiltà Delle Macchine 8 (4):145-150.
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  • "Remarks on the Foundations of Mathematics". By Ludwig Wittgenstein.G. D. Duthie - 1957 - Philosophical Quarterly 7 (29):368-373.
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  • Why did Kuhn’s S tructure of Scientific Revolutions Cause a Fuss?Brendan Larvor - 2003 - Studies in History and Philosophy of Science Part A 34 (2):369-390.
    After the publication of The structure of scientific revolutions, Kuhn attempted to fend off accusations of extremism by explaining that his allegedly “relativist” theory is little more than the mundane analytical apparatus common to most historians. The appearance of radicalism is due to the novelty of applying this machinery to the history of science. This defence fails, but it provides an important clue. The claim of this paper is that Kuhn inadvertently allowed features of his procedure and experience as an (...)
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  • Philosophical Remarks.Guy Stock - 1976 - Philosophical Quarterly 26 (103):178-180.
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