  We construct and study general static, spherically symmetric, magnetically
charged solutions in Einstein-Maxwell-dilaton gravity in four dimensions. That
is, taking Einstein gravity coupled to a ${\rm U}(1)$ gauge field and a
massless dilaton$\unicode{x2014}$e.g., the action in the low-energy limit of
string theory or Kaluza-Klein reduction$\unicode{x2014}$with arbitrary dilaton
coupling, we build a three-parameter family of objects characterized by their
mass, charge, and dilaton flux, generalizing the well known
Garfinkle-Horowitz-Strominger black hole. We analyze the near-extremal and
near-horizon behavior in detail, finding new warped geometries. In a particular
limit, where the geometry reduces to the recently discovered customizable ${\rm
AdS}_2 \times S^2$ of Einstein-Maxwell-dilaton gravity, we compute the static
s-wave linearized solutions and characterize the anabasis relating the horizon
perturbations to their nonlinear completions within our generalized family of
spacetimes.
