Abstract
This is a short overview of an experimental library of Mathematics formalized in the Coq proof assistant using the univalent interpretation of the underlying type theory of Coq. I started to work on this library in February 2010 in order to gain experience with formalization of Mathematics in a constructive type theory based on the intuition gained from the univalent models (see Kapulkin et al. 2012).
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CITATION STYLE
APA
Voevodsky, V. (2015). An experimental library of formalized Mathematics based on the univalent foundations. Mathematical Structures in Computer Science, 25(5), 1278–1294. https://doi.org/10.1017/S0960129514000577
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