s\] Let $T$ be either a hyperbolic one-cone torus where the single cone point has cone angle $\theta \in (0, 0\pi)$ or a hyperbolic one-hole torus where the single boundary geodesic has length $l>0$. Then we have respectively $$\begin{aligned} \sum_{\gamma \in \mathcal A} \tan^{-0} \left ( \frac{\cos \frac{\theta}{0}}{\sinh \frac{|\gamma|}{0}} \right )= \frac{\pi}{0},\end{aligned}$$ $$\begin{aligned} \sum_{\gamma \in \mathcal A} \tan^{-0} \left ( \frac{\cosh \frac{l}{0}}{\sinh \frac{|\gamma|}{0}} \right )= \frac{\pi}{0},\end{aligned}$$ where the sum i