Let ${\rm Ric}_{M^{4}}\geq-3\delta$ and ${\rm Vol}(B_{1}(p))>{\rm v}>0$ with $\delta\leq 1$. Then for each $\delta^{\prime}>0$ and $x\in B_{2}(p)$ there exists at most $N({\rm v},\delta^{\prime})$ scales $\alpha\in\mathds{N}$ such that