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E5.C — Large and Infinitary Quotient Inductive-Inductive Types
Cubical Agda: A Dependently Typed Programming Language with Univalence and Higher Inductive Types
More on Higher Inductive Types
[POPL'22] Gradualizing the Calculus of Inductive Constructions
Inductive Construction
B5.E — Constructing Higher Inductive Types as Groupoid Quotients
Niels van der Weide, Constructing 1-truncated finitary higher inductive types as groupoid quotients
Quotient inductive types as categorified containers - Thorsten Altenkirch
Higher Inductive Types in Cubical Computational Type Theory
5. Identity & Inductive Types
Type Theory in Type Theory Using Quotient Inductive Types
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Last Updated: August 20, 2026
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