hott.types

Types (not necessarily HoTT-related):

HoTT types

hprop_trunc: in this file we prove that is_trunc n A is a mere proposition. We separate this from trunc to avoid circularity in imports.
eq: show that functions related to the identity type are equivalences
eq2: higher dimensional structure of equality
pointed
fiber
equiv
function: embeddings, (split) surjections, retractions
trunc: truncation levels, n-Types, truncation
cubical: cubical types (subfolder)