  The main goal of this note is to prove a coarse analogue of Factorization
Theorems in Dimension Theory: Let $f: X \rightarrow Y$ be a coarsely continuous
map. Then $f$ factors through coarsely continuous maps $g : X \rightarrow Z$
and $h : Z \rightarrow Y$ with asymptotic dimension of $Z$ at most asymptotic
dimension of $X$ and the weight of $Z$ at most the weight of $Y$.
