  We introduce a generalization for bounded geometry that we call bounded scale
measure. We show that bounded scale measure is a coarse invariant unlike
bounded geometry. We then show equivalent definitions for spaces with bounded
scale measure and show other properties that spaces with bounded scale measure
satisfy. From there, we generalize property A from uniformly discrete metric
spaces to large scale spaces with bounded geometry. Lastly, we construct a
definition for property A for large scale spaces with bounded scale measure and
show that this definition of property A is a coarse invariant.
