  We prove that a meromorphic mapping, which sends a peace of a real analytic
strictly pseudoconvex hypersurface in $\cc^2$ to a compact subset of $\cc^N$
which doesn't contain germs of non-constant complex curves is continuous from
the concave side of the hypersurface. This implies the analytic continuability
along CR-paths of germs of holomorphic mappings from real analytic
hypersurfaces with non-vanishing Levi form to the locally spherical ones in all
dimensions.
