fact: Definition Susp_eta `{Funext} {X : Type} {P : Susp X -> Type} (f : forall y, P y) : f = Susp_ind P (f North) (f South) (fun x => apD f (merid x)) := path_forall _ _ (Susp_eta_homot f).
imports: Basics Types Cubical WildCat Colimits.Pushout NullHomotopy Truncations.Core Modalities.Modality Extensions