Homotopy type theory

Results: 77



#Item
1Aspects of univalence Nicola Gambino School of Mathematics, University of Leeds Homotopy Type Theory and Univalent Foundations DMV 2015

Aspects of univalence Nicola Gambino School of Mathematics, University of Leeds Homotopy Type Theory and Univalent Foundations DMV 2015

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

Language: English - Date: 2015-09-28 09:04:32
    2Homotopy Type Theory in Lean Floris van Doorn Department of Philosophy Carnegie Mellon University http://leanprover.github.io

    Homotopy Type Theory in Lean Floris van Doorn Department of Philosophy Carnegie Mellon University http://leanprover.github.io

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    Source URL: hott-uf.gforge.inria.fr

    Language: English - Date: 2016-06-29 06:24:43
      3Lifting Problems in a Grothendieck Fibration Andrew Swan July 21, 2017 The notion of lifting problem is a central concept in homotopical algebra, as well as in the semantics of homotopy type theory. Given two maps m : U

      Lifting Problems in a Grothendieck Fibration Andrew Swan July 21, 2017 The notion of lifting problem is a central concept in homotopical algebra, as well as in the semantics of homotopy type theory. Given two maps m : U

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      Source URL: hott-uf.github.io

      Language: English - Date: 2018-08-13 11:55:33
        4Towards a Directed HoTT with Four Kinds of Variance Andreas Nuyts, Jesper Cockx, Dominique Devriese and Frank Piessens May 15, 2015 Homotopy type theory (HoTT) offers a constructive way of working with ∞-groupoids. Whe

        Towards a Directed HoTT with Four Kinds of Variance Andreas Nuyts, Jesper Cockx, Dominique Devriese and Frank Piessens May 15, 2015 Homotopy type theory (HoTT) offers a constructive way of working with ∞-groupoids. Whe

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        Source URL: hott-uf.gforge.inria.fr

        Language: English - Date: 2016-03-10 17:41:39
          5An introduction to Homotopy Type Theory Nicola Gambino University of Palermo Leicester, March 15th, 2013

          An introduction to Homotopy Type Theory Nicola Gambino University of Palermo Leicester, March 15th, 2013

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

          Language: English - Date: 2013-05-09 12:23:24
            6Homotopy Type Theory and Algebraic Model Structures (I) Nicola Gambino School of Mathematics University of Leeds

            Homotopy Type Theory and Algebraic Model Structures (I) Nicola Gambino School of Mathematics University of Leeds

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

            Language: English - Date: 2016-12-12 10:03:11
              7Modalities in homotopy type theory Egbert Rijke∗ Michael Shulman∗  Bas Spitters†

              Modalities in homotopy type theory Egbert Rijke∗ Michael Shulman∗ Bas Spitters†

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              Source URL: hott-uf.github.io

              - Date: 2018-03-28 14:04:14
                8A cubical model of homotopy type theory∗ Steve Awodey Stockholm, 21 June 2016 The main goal of these notes is to prove the following: Theorem. There is an algebraic weak factorization system (L, R) on the category of c

                A cubical model of homotopy type theory∗ Steve Awodey Stockholm, 21 June 2016 The main goal of these notes is to prove the following: Theorem. There is an algebraic weak factorization system (L, R) on the category of c

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                Source URL: www.andrew.cmu.edu

                - Date: 2018-02-12 22:13:01
                  9MODEL STRUCTURE ON THE UNIVERSE IN A TWO LEVEL TYPE THEORY SIMON BOULIER, NICOLAS TABAREAU A BSTRACT. Last year we presented how to formalize a model structure on the universe of fibrant types in Homotopy Type System, an

                  MODEL STRUCTURE ON THE UNIVERSE IN A TWO LEVEL TYPE THEORY SIMON BOULIER, NICOLAS TABAREAU A BSTRACT. Last year we presented how to formalize a model structure on the universe of fibrant types in Homotopy Type System, an

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                  Source URL: hott-uf.github.io

                  - Date: 2018-03-28 14:04:14
                    10A COINDUCTIVE APPROACH TO TYPE VALUED EQUIVALENCE RELATIONS SIMON BOULIER, EGBERT RIJKE, AND NICOLAS TABAREAU A BSTRACT. We propose a coinductive definition of ∞-equivalence relations in Homotopy Type Theory, where the

                    A COINDUCTIVE APPROACH TO TYPE VALUED EQUIVALENCE RELATIONS SIMON BOULIER, EGBERT RIJKE, AND NICOLAS TABAREAU A BSTRACT. We propose a coinductive definition of ∞-equivalence relations in Homotopy Type Theory, where the

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                    Source URL: hott-uf.github.io

                    - Date: 2018-03-28 14:04:14