Let L L denote the lower half plane and let B ( L ) B(L) denote the Banach space of analytic functions f f in L L with ‖ f ‖ L > ∞ {\left \| f \right \|_L} > \infty , where ‖ f ‖ L {\left \| f \right \|_L} is the suprenum over z ∈ L z \in L of the values | f ( z ) | ( t e x t I m z ) 2 \left | {f(z)} \right |{(text{Im} z)^2} . The universal Teichmüller space, T T , is the subset of B ( L ) B(L) consisting of the Schwarzian derivatives of conformal mappings of L L which have quasiconformal extensions to the extended plane. We denote by J J the set \[ { S f : f is conformal in  L and  f ( L ) is a Jordan domain } , \left \{ {{S_f}:f{\text {is conformal in }}L{\text {and }}f(L){\text {is a Jordan domain}}} \right \}, \] which is a subset of B ( L ) B(L) contained in the Schwarzian space S S . In showing S − T ¯ ≠ ∅ S - \bar T \ne \emptyset , Gehring actually proves S − J ¯ ≠ ∅ S - \bar J \ne \emptyset . We give an example which demonstrates that J − T ¯ ≠ ∅ J - \bar T \ne \emptyset .