Abstract
We prove that the folk model structure on strict $\infty$-categories transfers to the category of strict $\infty$-groupoids (and more generally to the category of strict $(\infty; n)$-categories), and that the resulting model structure on strict $\infty$-groupoids coincides with the one defined by Brown and Golasiński via crossed complexes.
Citation
Dimitri Ara. François Métayer. "The Brown-Golasiński model structure on strict ∞-groupoids revisited." Homology Homotopy Appl. 13 (1) 121 - 142, 2011.
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