  Generic solutions are studied in Einstein-scalar gravity in an ansatz that
can interpolate between de Sitter and Anti-de Sitter regimes. The
classification of regular solutions of \cite{exotic} is first extended to the
dS regime. This implies, among others, the existence of cosmic clocks that
reverse direction without passing through a curvature singularity. We then
consider an ansatz for solutions that interpolate between the dS and AdS
regimes. The structure of such more general solutions and their singularities
are studied. It is shown that there are no regular solutions that interpolate
between dS and AdS extrema for generic potentials. This is unlike the Centaur
solutions that were shown to exist in two bulk dimensions. We also comment on
the potential interplay with recent dS conjectures and the dS BF bounds.
