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Mark Atten [19]Mark Van Atten [4]
  1.  37
    Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer.Robert Tragesser, Mark van Atten & Mark Atten (eds.) - 2015 - Springer Verlag.
    We compare Gödel’s and Brouwer’s explorations of mysticism and its relation to mathematics.
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  2. Mysticism and Mathematics: Brouwer, Gödel, and the Common Core Thesis.Robert Tragesser, Mark van Atten & Mark Atten - 2015 - In Robert Tragesser, Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
  3.  6
    Two Draft Letters From Gödel on Self-Knowledge of Reason.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag. pp. 255-261.
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  4.  9
    Brouwer and Weyl: The Phenomenology and Mathematics of the Intuitive Continuumt.Mark Atten, Dirk Dalen & Richard Tieszen - 2002 - Philosophia Mathematica 10 (2):203-226.
    Brouwer and Weyl recognized that the intuitive continuum requires a mathematical analysis of a kind that set theory is not able to provide. As an alternative, Brouwer introduced choice sequences. We first describe the features of the intuitive continuum that prompted this development, focusing in particular on the flow of internal time as described in Husserl's phenomenology. Then we look at choice sequences and their logic. Finally, we investigate the differences between Brouwer and Weyl, and argue that Weyl's conception of (...)
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  5. Gödel’s Dialectica Interpretation and Leibniz.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
  6. Monads and Sets: On Gödel, Leibniz, and the Reflection Principle.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
    Gödel once offered an argument for the general reflection principle in set theory that took the form of an analogy with Leibniz' Monadology. I discuss the mathematical and philosophical background to Gödel's argument, reconstruct the proposed analogy in detail, and argue that it has no justificatory force.
     
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  7. Gödel and Intuitionism.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
     
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  8.  15
    A Note on Leibniz’s Argument Against Infinite Wholes.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag. pp. 121-129.
  9.  45
    Intuitionistic Remarks on Husserl’s Analysis of Finite Number in the Philosophy of Arithmetic.Mark van Atten - 2004 - Graduate Faculty Philosophy Journal 25 (2):205-225.
    Brouwer and Husserl both aimed to give a philosophical account of mathematics. They met in 1928 when Husserl visited the Netherlands to deliver his Amsterdamer Vorträge. Soon after, Husserl expressed enthusiasm about this meeting in a letter to Heidegger, and he reports that they had long conversations which, for him, had been among the most interesting events in Amsterdam. However, nothing is known about the content of these conversations; and it is not clear whether or not there were any other (...)
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  10. Construction and Constitution in Mathematics.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
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  11. Erratum.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
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  12. Gödel and Brouwer: Two Rivalling Brothers.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
     
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  13. Gödel, Mathematics, and Possible Worlds.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
     
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  14. Introduction.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
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  15. ¸ Itevanatten2008.Mark van Atten, Pascal Boldini, Michel Bourdeau & Gerhard Heinzmann (eds.) - 2008 - Birkhäuser Basel.
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  16. Phenomenology of Mathematics.Mark van Atten & Mark Atten - 2015 - In Mark van Atten & Mark Atten (eds.), Essays on Gödel’s Reception of Leibniz, Husserl, and Brouwer. Springer Verlag.
     
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  17. REVIEWS-Gnomes in the Fog.D. Hesseling & Mark van Atten - 2004 - Bulletin of Symbolic Logic 10 (3):423-426.
     
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  18.  17
    Arguments for the Continuity Principle.Mark Van Atten & Dirk Van Dalen - 2002 - Bulletin of Symbolic Logic 8 (3):329 - 347.