fact: Definition isequiv_equiv_inhab_baut_bool_bool_lemma (t : Bool) (Z : BAut Bool) (m : merely (pt = Z)) : IsEquiv (equiv_inhab_baut_bool_bool t Z).
imports: HoTT.Basics HoTT.Types Constant HoTT.Truncations.Core HoTT.Truncations.Connectedness Spaces.BAut Pointed.Core