The HoTT library: a formalization of homotopy type theory in Coq
Author:
Affiliation:
1. University of Ljubljana, Slovenia
2. Massachusetts Institute of Technology, USA
3. Stockholm University, Sweden
4. University of San Diego, USA
5. Inria, France
6. Aarhus University, Denmark
Funder
National Science Foundation
Air Force Research Laboratory
Air Force Office of Scientific Research
Villum Fonden
European Research Council
Publisher
ACM
Link
https://dl.acm.org/doi/pdf/10.1145/3018610.3018615
Reference22 articles.
1. Univalent categories and the Rezk completion
2. T. Altenkirch N. A. Danielsson and N. Kraus. Partiality revisited: The partiality monad as a quotient inductive-inductive type. Preprint arXiv:1610.09254 2016. T. Altenkirch N. A. Danielsson and N. Kraus. Partiality revisited: The partiality monad as a quotient inductive-inductive type. Preprint arXiv:1610.09254 2016.
3. Homotopy theoretic models of identity types
4. Y. Bertot. Private inductive types: Proposing a language extension. 2013. Y. Bertot. Private inductive types: Proposing a language extension. 2013.
5. S. Chu K. Weitz A. Cheung and D. Suciu. HoTTSQL: Proving query rewrites with univalent SQL semantics. Preprint arXiv: 1607.04822 2016. S. Chu K. Weitz A. Cheung and D. Suciu. HoTTSQL: Proving query rewrites with univalent SQL semantics. Preprint arXiv: 1607.04822 2016.
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