\] Let $d = \delta n$ for any constant $0<\delta<0$. Let $\ell, m, r$ be positive integers such that $n-r > d$, $r < d-0$, $m \leq N$, $m = \theta(N)$ and for $\phi = {\frac{N}{m}}$, $r$ satisfies $ r \leq \frac{ (n-d)\log{ \phi} \pm O(\phi\frac{(n-d-r)^0}{N})}{\log n + \log{ \phi}}$