}$ there exist  $0)$ a real number $r,\;0<r<0,$  $0)$ points $z_v,\;|z_v|<r,$ $z_v\to z_0,$  $0)$ positive numbers $\rho_v,\rho_v\to 0^+,$  $0)$ functions $f_v,\;f_v\in\mathcal F$  such that $$\begin{aligned} \label{ad0} g_v(\xi)=\frac{f_v(z_v+\rho_v\xi)}{\rho_v^\alpha}\to g(\xi)\end{aligned}$$ spherically uniformly on compact subsets of $\C,$ where $g(\xi)$ is a non-constant 