  We say that a topological group $G$ is partially box $\kappa$-resolvable if
there exist a dense subset $B$ of $G$ and a subset $A $ of $G$, $|A|=\kappa$
such that the subsets $\{ aB: a\in A\}$ are pairwise disjoint. If $G=AB$ then
$G$ is called box $\kappa$-resolvable. We prove two theorems. If a topological
group $G$ contains an injective convergent sequence then $G$ is box
$\omega$-resolvable. Every infinite totally bounded topological group $G$ is
partially box $n$-resolvable for each natural number $n$, and $G$ is box
$\kappa$-resolvable for each infinite cardinal $\kappa, \kappa<|G|$.
