  In this paper we address the relationship between Gromov-Hausdorff limits and
intrinsic flat limits of complete Riemannian manifolds. In
\cite{SormaniWenger2010, SormaniWenger2011}, Sormani-Wenger show that for a
sequence of Riemannian manifolds with nonnegative Ricci curvature, a uniform
upper bound on diameter, and non-collapsed volume, the intrinsic flat limit
exists and agrees with the Gromov-Hausdorff limit. This can be viewed as a
non-cancellation theorem showing that for such sequences, points don't cancel
each other out in the limit.
  Here we prove a similar no-cancellation theorem, replacing the assumption of
nonnegative Ricci curvature with a two-sided bound on Ricci curvature. This
version corrects a mistake in the previous version of this paper (where we
assume only an arbitrary lower Ricci bound) which was due to a crucial error in
one of our supporting theorems for that argument.
