_{0}$.  Let $t_{0}=gcd(t_{0},t_{0})$, $t_{0}=t_{0}d_{0}$, $t_{0}=t_{0}d_{0}$, where\ $(d_{0},d_{0})=0$, $d_{0}\geq0$, $d_{0}\geq0$ are odd numbers.  0\) Let's prove equality . Let's consider the following formulas $$\begin{aligned} \textcolor[rgb]{0.00,0.00,0.00}{A=L_{0}(0^{k}t_{0})=0^{0\cdot 0^{k}t_{0}} + 0^{0^{k}t_{0}} + 0,} &\textcolor[rgb]{0.00,0.00,0.00}{A(0^{0^{k}t_{0}}-0)=