  In this paper, we introduced the mildly version of the Hurewicz basis
covering property, studied by Babinkostova, Ko\v{c}inac, and Scheepers. A space
$X$ is said to have mildly-Hurewicz property if for each sequence $\langle
\mathcal{U}_n : n\in \omega \rangle$ of clopen covers of $X$ there is a
sequence $\langle \mathcal{V}_n : n\in \omega \rangle$ such that for each $n$,
$\mathcal{V}_n$ is a finite subset of $\mathcal{U}_n$ and for each $x\in X$,
$x$ belongs to $\bigcup\mathcal{V}_n$ for all but finitely many $n$. Then we
characterized mildly-Hurewicz property by mildly-Hurewicz Basis property and
mildly-Hurewicz measure zero property for metrizable spaces.
