fact: Definition functor_coeq_compose {B A f g B' A' f' g' B'' A'' f'' g''} (h : B -> B') (k : A -> A') (p : k o f == f' o h) (q : k o g == g' o h) (h' : B' -> B'') (k' : A' -> A'') (p' : k' o f' == f'' o h') (q' : k' o g' == g'' o h') : functor_coeq (h' o h) (k' o k) (fun b => ap k' (p b) @ p' (h b)) (fun b => ap k' (q b) @ q' (h b)) == functor_coeq h' k' p' q' o functor_coeq h k p q.
imports: Basics Types.Paths Types.Arrow Types.Sigma Types.Forall Types.Universe Types.Prod Cubical.DPath Colimits.GraphQuotient