  In this paper, we will generalize some results in Manin's paper
"Three-dimensional hyperbolic geometry as $\infty$-adic Arakelov geometry" to
the supergeometric setting. More precisely, viewing $\mathbb{C}^{1|1}$ as the
boundary of the hyperbolic superspace $\mathcal{H}^{3|2}$, we reexpress the
super-Green functions on the supersphere $\hat{\mathbb{C}}^{1|1}$ and the
supertorus $T^{1|1}$ by some data derived from the supergeodesics in
$\mathcal{H}^{3|2}$.
