  Let $\mathfrak{g}$ be a Borcherds-Bozec algebra, $U(\mathfrak{g})$ be its
universal enveloping algebra and $U_{q}(\mathfrak{g})$ be the corresponding
quantum Borcherds-Bozec algebra. We show that the classical limit of
$U_{q}(\mathfrak{g})$ is isomorphic to $U(\mathfrak{g})$ as Hopf algebras. Thus
$U_{q}(\mathfrak{g})$ can be regarded as a quantum deformation of
$U(\mathfrak{g})$. We also give explicit formulas for the commutation relations
among the generators of $U_{q}(\mathfrak{g})$.
