  We prove that each coarsely homogenous separable metric space $X$ is coarsely
equivalent to one of the spaces: the sigleton, the Cantor macro-cube or the
Baire macro-space. This classification is derived from coarse characterizations
of the Cantor macro-cube and of the Baire macro-space given in this paper.
Namely, we prove that a separable metric space $X$ is coarsely equivalent to
the Baire macro-space if any only if $X$ has asymptotic dimension zero and has
unbounded geometry in the sense that for every $\delta$ there is $\epsilon$
such that no $\epsilon$-ball in $X$ can be covered by finitely many sets of
diameter $\le \delta$.
