  A distance magic labeling of an $n$-dimensional hypercube is a labeling of
its vertices by natural numbers from $\{0, \ldots, 2^n-1\}$, such that for all
vertices $v$ the sum of the labels of the neighbors of $v$ is the same. Such a
labeling is called neighbor-balanced, if, moreover, for each vertex $v$ and an
index $i=0,\ldots,n-1$, exactly half of the neighbors of $v$ have digit $1$ at
$i$-th position of the binary representation of their label. We demonstrate
examples of non-neighbor-balanced distance magic labelings of $6$-dimensional
hypercube obtained by a SAT solver.
