  In this paper, we construct toric data of moduli space of quasi maps of
degree $d$ from P^{1} with two marked points to weighted projective space
P(1.1,1,3). With this result, we prove that the moduli space is a compact toric
orbifold. We also determine its Chow ring. Moreover, we give a proof of the
conjecture proposed by Jinzenji that a series of intersection numbers of the
moduli spaces coincides with expansion coefficients of inverse function of
-log(j(tau)).
