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Fabian edited this page Jan 28, 2021 · 1 revision

Introduction to Homotopy Type Theory

by Jannis Limperg

Abstract

Univalent Foundations, aka Homotopy Type Theory, extends a dependent type theory with the univalence axiom, which implies functional and propositional extensionality and allows us to equate any two isomorphic types. I will give an introduction to the axiom and related concepts, including h-levels, equivalences, univalence, univalent logic and propositional truncation (if time permits).

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