On higher inductive types in homotopy type theory:
Henning Basold, Herman Geuvers, Niels van der Weide, Higher Inductive Types in Programming, Journal of Universal Computer Science 23 1 (2017) 63-88 [pdf, slides pdf]
Niccolò Veltri, Niels van der Weide, Constructing Higher Inductive Types as Groupoid Quotients, Logical Methods in Computer Science 17 2 (2021) [arXiv:2002.08150, doi:10.23638/LMCS-17(2:8)2021]
Niels van der Weide, Constructing 1-Truncated Finitary Higher Inductive Types as Groupoid Quotients, Homotopy Type Theory Electronic Seminar Talks, 6 February 2020 (video, slides)
On finite sets in homotopy type theory/univalent foundations of mathematics:
On univalent bicategories in homotopy type theory:
An internal language for comprehension categories is developed in:
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