  The behaviour of the lengths of spectral gaps
$\{\gamma_{n}(q)\}_{n=1}^{\infty}$ of the Hill-Schr\"odinger operators
  S(q)u=-u''+q(x)u,\quad u\in \mathrm{Dom}(S(q)) with real-valued 1-periodic
distributional potentials $q(x)\in H_{1{-}per}^{-1}(\mathbb{R})$ is studied. We
show that they exhibit the same behaviour as the Fourier coefficients
$\{\widehat{q}(n)\}_{n=-\infty}^{\infty}$ of the potentials $q(x)$ with respect
to the weighted sequence spaces $h^{s,\varphi}$, $s>-1$, $\varphi\in
\mathrm{SV}$. The case $q(x)\in L_{1{-}per}^{2}(\mathbb{R})$, $s\in
\mathbb{Z}_{+}$, $\varphi\equiv 1$ corresponds to the Marchenko-Ostrovskii
Theorem.
