  Let $X$ be a projective normal toric variety and $T_0$ a rank one subtorus of
the defining torus of $X$. We show that the normalization of the Chow quotient
$X//T_0$, in the sense of Kapranov-Sturmfels-Zelevinsky, coarsely represents
the moduli space of stable log maps to $X$ with discrete data given by
$T_0\subset X$.
