  For any high-dimensional Weinstein domain and finite collection of primes, we
construct a Weinstein subdomain whose wrapped Fukaya category is a localization
of the original wrapped Fukaya category away from the given primes. When the
original domain is a cotangent bundle, these subdomains form a decreasing
lattice whose order cannot be reversed.
  Furthermore, we classify the possible wrapped Fukaya categories of Weinstein
subdomains of a cotangent bundle of a simply connected, spin manifold, showing
that they all coincide with one of these prime localizations. In the process,
we describe which twisted complexes in the wrapped Fukaya category of a
cotangent bundle of a sphere are isomorphic to genuine Lagrangians.

Symplectic Geometry