  It is established that a ring $Q$-homeomorphism with respect to $p$-modulus
in ${\Bbb R}^n$, $n\geqslant2,$ is finitely Lipschitz if $n-1<p<n$ and if the
mean integral value of $Q(x)$ over infinitisimial balls $B(x_0,\epsilon)$ is
finite everywhere.
