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The Equivalence Extension Property and Model Structures

Published 23 Apr 2017 in math.CT, math.AT, and math.LO | (1704.06911v4)

Abstract: We give an elementary construction of a certain class of model structures. In particular, we rederive the Kan model structure on simplicial sets without the use of topological spaces, minimal complexes, or any concrete model of fibrant replacement such as Kan's Exinfinity functor. Our argument makes crucial use of the glueing construction developed by Cohen et al. in the specific setting of certain cubical sets.

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