  In the present note we give two explicit constructions (based on a
retractional argument) of a Schauder basis for the Lipschitz free space
$\mathcal{F}(N)$, over certain uniformly discrete metric spaces $N$. The first
one applies to every net $N$ in a finite dimensional Banach space, leading to
the basis constant independent of the dimension. The second one applies to
grids in Banach spaces with an FDD. As a corollary, we obtain a retractional
Schauder basis for the Lipschitz free space $\mathcal{F}(N)$ over a net $N$ in
every Banach space $X$ with a Schauder basis containing a copy of $c_0$, as
well as in every Banach space with a $c_0$-like FDD.
