proposition: Lemma Coeq_ind_beta_cglue {B A f g} (P : @Coeq B A f g -> Type) (coeq' : forall a, P (coeq a)) (cglue' : forall b, (cglue b) # (coeq' (f b)) = coeq' (g b)) (b:B) : apD (Coeq_ind P coeq' cglue') (cglue b) = cglue' b.
proof: Proof. rapply GraphQuotient_ind_beta_gqglue. Defined.
imports: Basics Types.Paths Types.Arrow Types.Sigma Types.Forall Types.Universe Types.Prod Cubical.DPath Colimits.GraphQuotient