  Let $\overline{{\mathcal M}_{0,5}^{\mathbb R}}$ be the Deligne-Mumford
compactification of the moduli space of genus 0 real algebraic curves with 5
marked points. By ${\mathcal L}(\overline{{\mathcal M}_{0,5}^{\mathbb R}})$ we
denote its orientation cover. The cell decomposition of ${\mathcal
L}(\overline{{\mathcal M}_{0,5}^{\mathbb R}})$ is a dessin d'enfant of the
genus 4. In this paper we compute the Belyi pair for this dessin. In
particular, it appears that the corresponding curve is a celebrated Bring
curve.
