  We show how flux vacua that differ from each other in flux quanta can be seen
as different vacua in a single scalar potential of an enlarged field space,
which resolves the separation by thin domain walls. This observation, which is
motivated by the AdS Distance Conjecture, allows one to compute distances
between different vacua using the usual field space metric. We verify for
explicit examples such as scale-seperated IIA flux vacua and the IIB
Freund-Rubin vacua that the Distance Conjecture (for scalar fields) is
satisfied and that the asymptotic directions in the enlarged field space are
indeed hyperbolic. This enlarged field space contains the tachyon fields on the
unstable $\tilde{\mathrm{D}}p$-branes of type II string theory, which can
induce the brane charges of the stable D-branes. We suggest that requiring
continuous interpolations refines the Cobordism Conjecture and postdicts the
existence of unstable $\tilde{\mathrm{D}}p$-branes.
