Type theory in type theory using quotient inductive types
Author:
Affiliation:
1. University of Nottingham, UK
Funder
Engineering and Physical Sciences Research Council
Publisher
ACM
Link
https://dl.acm.org/doi/pdf/10.1145/2837614.2837638
Reference32 articles.
1. nlab: Beck-chevalley condition. Available online. Accessed: 2015-10- 26. nlab: Beck-chevalley condition. Available online. Accessed: 2015-10- 26.
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3. T. Altenkirch and A. Kaposi. Supplementary material for the paper Type Theory in Type Theory using Quotient Inductive Types 2015. Available online at the second author’s website. T. Altenkirch and A. Kaposi. Supplementary material for the paper Type Theory in Type Theory using Quotient Inductive Types 2015. Available online at the second author’s website.
4. T. Altenkirch M. Hofmann and T. Streicher. Categorical reconstruction of a reduction free normalization proof. In D. Pitt D. E. Rydeheard and P. Johnstone editors Category Theory and Computer Science LNCS 953 pages 182–199 1995. T. Altenkirch M. Hofmann and T. Streicher. Categorical reconstruction of a reduction free normalization proof. In D. Pitt D. E. Rydeheard and P. Johnstone editors Category Theory and Computer Science LNCS 953 pages 182–199 1995.
5. Observational equality, now!
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