Baire space

Results: 23



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1Formal Baire space in constructive set theory Giovanni Curi and Michael Rathjen∗ Dipartimento di Matematica, Universit`a di Padova Via Trieste, Padova, Italy  (G. Curi). Department of Pure M

Formal Baire space in constructive set theory Giovanni Curi and Michael Rathjen∗ Dipartimento di Matematica, Universit`a di Padova Via Trieste, Padova, Italy (G. Curi). Department of Pure M

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Source URL: www1.maths.leeds.ac.uk

Language: English
    2CONSISTENCY OF A STRONG UNIFORMIZATION PRINCIPLE PAUL LARSON AND SAHARON SHELAH Abstract. We prove the consistency of a strong uniformization principle for a subset of the Baire space of cardinality ℵ1 . As a consequen

    CONSISTENCY OF A STRONG UNIFORMIZATION PRINCIPLE PAUL LARSON AND SAHARON SHELAH Abstract. We prove the consistency of a strong uniformization principle for a subset of the Baire space of cardinality ℵ1 . As a consequen

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    Source URL: www.users.miamioh.edu

    Language: English - Date: 2015-02-04 23:25:02
      3Problem 50 (Banach). Prove that the integral of Denjoy is not a Baire functional in the space S (that is to say, in the space of measurable functions). Commentary The formulation of this problem is rather vague. However

      Problem 50 (Banach). Prove that the integral of Denjoy is not a Baire functional in the space S (that is to say, in the space of measurable functions). Commentary The formulation of this problem is rather vague. However

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      Source URL: www.math.caltech.edu

      Language: English - Date: 2015-04-02 21:45:03
        4Computable Real Analysis without Set Theory or Turing Machines Paul Taylor Department of Computer Science University of Manchester UK EPSRC GR/S58522

        Computable Real Analysis without Set Theory or Turing Machines Paul Taylor Department of Computer Science University of Manchester UK EPSRC GR/S58522

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        Source URL: www.paultaylor.eu

        Language: English - Date: 2009-02-12 12:32:50
        5Topics in Analysis Examples Sheet 4  W. T. G. 1. (i) For each n let Fn be the nth Fibonacci number, with F1 = F2 = 1. Prove the 2

        Topics in Analysis Examples Sheet 4 W. T. G. 1. (i) For each n let Fn be the nth Fibonacci number, with F1 = F2 = 1. Prove the 2

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        Source URL: www.dpmms.cam.ac.uk

        Language: English - Date: 2004-11-23 19:14:06
        6Polish spaces and Baire spaces Jordan Bell  Department of Mathematics, University of Toronto June 27, 2014

        Polish spaces and Baire spaces Jordan Bell Department of Mathematics, University of Toronto June 27, 2014

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        Source URL: individual.utoronto.ca

        Language: English - Date: 2014-06-27 12:42:16
        7Continuity in type theory Mart´ın H¨ otzel Escard´ o University of Birmingham, UK

        Continuity in type theory Mart´ın H¨ otzel Escard´ o University of Birmingham, UK

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        Source URL: www.cs.bham.ac.uk

        Language: English - Date: 2014-07-02 11:28:23
        8Real Analysis Exchange Summer Symposium 2009, pp. 6–13 Udayan B. Darji, Department of Mathematics, University of Louisville, Louisville, Kentucky 40292, U.S.A. email: [removed]

        Real Analysis Exchange Summer Symposium 2009, pp. 6–13 Udayan B. Darji, Department of Mathematics, University of Louisville, Louisville, Kentucky 40292, U.S.A. email: [removed]

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        Source URL: www.stolaf.edu

        Language: English - Date: 2010-01-15 15:04:48
        9Towards a New Science of Big Data Analytics, based on the Geometry and Topology of Complex, Hierarchic Systems [removed]

        Towards a New Science of Big Data Analytics, based on the Geometry and Topology of Complex, Hierarchic Systems [removed]

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        Source URL: www.egc.asso.fr

        Language: English
        10The Baire Category Theorem  BJG May 2009 The theorem. The Baire Category theorem is a very innocent-looking statement which is, furthermore, not too hard to prove. It can, however, be used to obtain some

        The Baire Category Theorem BJG May 2009 The theorem. The Baire Category theorem is a very innocent-looking statement which is, furthermore, not too hard to prove. It can, however, be used to obtain some

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        Source URL: people.maths.ox.ac.uk

        Language: English - Date: 2013-08-05 12:58:14