  We propose the existence of an infinite-parameter family of solutions in AdS
that oscillate on any number of non-commensurate frequencies. Some of these
solutions appear stable when perturbed, and we suggest that they can be used to
map out the AdS "islands of stability". By numerically constructing
two-frequency solutions and exploring their parameter space, we find that both
collapse and non-collapse are generic scenarios near AdS. Unlike other
approaches, our results are valid on any timescale and do not rely on
perturbation theory.
