What are hcomp and hfill – Cubical Agda
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Anders Mörtberg: Cubical Agda
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Andrea Vezzosi, Cubical Agda and its extensions
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Towards a Formalization of Affine Schemes in Cubical Agda - Max Zeuner
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张寿武 - L-functions
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Cubical Agda：A Dependently Typed Programming Language with Univalence and Higher
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Agda Lecture 8 Quotients and Higher Inductive Types in Cubical Agda -- HoTTEST S
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Favonia- Cartesian cubical type theory
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How to write a translator to Dedukti The case of Agda - Jesper Cockx
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Andrew Pitts, Axiomatizing Cubical Sets Models of Univalent Foundations
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Agda Lecture 9 Homogeneous composition and cubical univalence -- HoTTEST Summer
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Agda Problem Session 7 Cubical Agda - an introduction -Astra- -- HoTTEST Summer
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Agda Lecture 4
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Agda Problem Session 9 Homogeneous comp. - cubical univalence -Axel- -- HoTTEST
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Cubical Synthetic Homotopy Theory
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Agda Problem Session 9 Homogeneous comp. - cubical univalence -Astra-.mp4
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Agda Lecture 7 Cubical Agda - an introduction -- HoTTEST Summer School 2022
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Carlo Angiuli, Computational semantics of Cartesian cubical type theory
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Agda Problem Session 3 Identity types- Σ-types - universes -Johannes- -- HoTTEST
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Three Equivalent Ordinal Notation Systems in Cubical Agda
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Agda Problem Session 7 Cubical Agda - an introduction -Max-
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Jon Sterling：redtt and the future of Cartesian cubical type theory
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Agda Problem Session 8 Quotients and Higher Inductive Types -Astra- -- HoTTEST S
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Agda Lecture 3 Identity types- Σ-types - universes -- HoTTEST Summer School 2022
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Simon Huber, Homotopy canonicity for cubical type theory
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Agda Lecture 1 Introduction to Agda- dependent types and functions -- HoTTEST Su
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L-function: Its Past and Future - 张寿武
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Agda Lecture 6 Calculating the fundamental group of the circle -- HoTTEST Summer
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Kuen-Bang Hou (Favonia), Towards efficient cubical type theory
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HoTTEST Summer School 2022 Agda Problem Session 5 -Axel-
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Agda Lecture 5.mp4
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Agda Problem Session 1 Introduction to Agda- types - functions -Astra- - HoTTEST
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Agda Problem Session 1 Introduction to Agda- types - functions -Tom- -- HoTTEST
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Anders Mörtberg - Unifying Cubical Models of Homotopy Type Theory
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Agda Problem Session 6 The fundamental group of the circle -Astra- -- HoTTEST Su
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HoTTEST Summer School 2022 Agda Problem Session 5 -Astra-
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Agda Problem Session 8 Quotients and Higher Inductive Types -Max-.mp4
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Agda Lecture 2 Basic MLTT Types -- HoTTEST Summer School 2022
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Agda Problem Session 3 Identity types- Σ-types - universes -Astra- -- HoTTEST Su
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Andrew Swan- Choice- Collection and Covering in Cubical Sets
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Agda Problem Session 2 Basic MLTT Types -Max- -- HoTTEST Summer School 2022