  We exhibit a class of effective field theories that have hierarchically small
Wilson coefficients for operators that are not protected by symmetries but are
not finely tuned. These theories possess bounded target spaces and vacua that
break space-time symmetries. We give a physical interpretation of these
theories as generalized solids with open boundary conditions. We show that
these theories realize unusual RG flows where higher dimensional (seemingly
irrelevant) operators become relevant even at weak coupling. Finally, we
present an example of a field theory whose vacuum energy relaxes to a
hierarchically small value compared to the UV cut-off.
