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#15 Homotopy Type Theory Explained: Higher Inductive Types, Circle, Sphere
Peter LeFanu Lumsdaine, What are we thinking when we present a type theory
22 Higher Inductive Types
More on Higher Inductive Types
HoTT-2019-05-21 Higher inductive types
Semantics of Higher Inductive Types - Michael Shulman
Cubical Agda: A Dependently Typed Programming Language with Univalence and Higher Inductive Types
Towards Higher Inductive Types
Ambrus Kaposi, Quotient inductive-inductive types and higher friends
Kan Simplicial Set Model of Type Theory - Peter LeFanu Lumsdaine
EPIT Spring School on HoTT: Anders Mortberg Part 3 (Cubical Agda, Higher inductive types)
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Last Updated: August 21, 2026
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