  We prove that for elliptic and canceling linear differential operators
$\mathbb{B}$ of order $n$ on $\mathbb{R}^n$, continuity of a map $u$ can be
inferred from the fact that $\mathbb{B} u$ is a measure. We also prove strict
continuity of the embedding of the space
$\mathrm{BV}^{\mathbb{B}}(\mathbb{R}^n)$ of functions of bounded
$\mathbb{B}$-variation into the space of continuous functions vanishing at
infinity.
