  In this paper we explore a special class of metric spaces called smocked
metric spaces and study their tangent cones at infinity. We prove that under
the right hypotheses, the rescaled limits of balls converge in both the
Gromov-Hausdorff and Intrinsic Flat sense to normed spaces. This paper will be
applied in upcoming work by Kazaras and Sormani concerning Gromov's conjectures
on the properties of GH and SWIF limits of Riemannian manifolds with positive
scalar curvature.
