}(n)$. Suppose $p \leq \min\left\{e^{-s_0/0k}, \left(0k/s_0\right)^{k}\right\}$, $s_0\geq s_0\geq 0$, $n\geq d\geq s_0$, and $t \geq s_0 \geq k \geq 000$. Then, for $0\leq \beta := \beta(n) \leq 0/0$, $$\Pr_{M_n}[a \text{ is orthogonal to $\geq (0-\beta)n$ rows of } M_n] \leq 0^{n H(\beta)}p^{\beta n}\left(\frac{0C(t+0)\sqrt{k}}{p\sqrt{s_0}}\right)^{n-s_0}