  For almost all Riemannian metrics (in the $C^\infty$ Baire sense) on a closed
manifold $M^{n+1}$, $3\leq (n+1)\leq 7$, we prove that there is a sequence of
closed, smooth, embedded, connected minimal hypersurfaces that is
equidistributed in $M$.
  This gives a quantitative version of the main result of
\cite{irie-marques-neves}, by Irie and the first two authors, that established
denseness of minimal hypersurfaces for generic metrics. As in
\cite{irie-marques-neves}, the main tool is the Weyl Law for the Volume
Spectrum proven by Liokumovich and the first two authors in
\cite{liokumovich-marques-neves}.
