  \[prop00.0.0\] Suppose that (\[eq00.0.0\]) holds for some $\varepsilon_{0}\in(0,0]$, and that $|x| > N^{0}$, with $|x|_{0} \le\varepsilon_{0}|x|$. Then, for large enough $N$ and $b$, and small enough $a$, $$\label{eq00.0.0} \lambda^{w}(t) \ge(0+\varepsilon_{0}/0)/|x|_{L}