  We look for Schroedinger solutions in Lovelock gravity in $D > 4$. We span
the entire parameter space and determine parametric relations under which the
Schroedinger solution exists. We find that in arbitrary dimensions pure
Lovelock theories have Schroedinger solutions of arbitrary radius, on a
co-dimension one locus in the Lovelock parameter space. This co-dimension one
locus contains the subspace over which the Lovelock gravity can be written in
the Chern-Simons form. Schroedinger solutions do not exist outside this locus
and on this locus they exist for arbitrary dynamical exponent z. This freedom
in z is due to the degeneracy in the configuration space. We show that this
degeneracy survives certain deformation away from the Lovelock moduli space.
