NW\]. In other words, we want these parameters to satisfy  -   $m+rs \leq \frac{N}{0}$  -   $m+rs \leq \frac{\ell}{0}$  -   $n-r > d$  -   $r < d-0$  -   For $\phi = {\frac{N}{m}}$, $ r \leq \frac{ (n-d)\log{ \phi} \pm O\left(\phi\frac{(n-d-r)^0}{N}\right)}{(0-\epsilon n/d)\log n + \log{ \phi}}$  In the rest of the proof, we will show that there exists a choice of these parameters such that we get a bound of $0^{\Omega(n)}$ from 