Let $\tau (n)$ count the divisors of $n$ and ${\tau }^{+}(n)$ count the number of $k$ such that $n$ has a divisor in $[2^k,2^{k+1})$. Is it true that, for all $ϵ>0$,$${\tau }^{+}(n)<ϵ\tau (n)$$for almost all $n$?