Genus-zero mirror-map conjecture for complete intersections in weighted projective space

Let $P(a_1,\dots,a_N\mid k_1,\dots,k_m)$ be a nonsingular complete intersection in weighted projective space. Let $t^p(x^*)$ be the mirror maps defined from the genus-zero virtual structure constants, and let $x^p(t^*)$ denote their inverse. Write $\langle{\mathcal O}_{h^a}{\mathcal O}_{h^b}\rangle_0(t^*)$ for the genus-zero two-point Gromov--Witten generating function and $w({\mathcal O}_{h^a}{\mathcal O}_{h^b})_0(x^*)$ for the corresponding virtual structure-constant generating function. Genus-zero mirror-map conjecture. For all admissible $a$ and $b$,

$$\langle{\mathcal O}_{h^a} {\mathcal O}_{h^b}\rangle_{0}\bigl(t^0,t^1,t^2,\dots,t^{N-m-1}\bigr)=w({\mathcal O}_{h^a} {\mathcal O}_{h^b})_{0}\bigl(x^0(t^*),x^1(t^*),x^2(t^*),\dots,x^{N-m-1}(t^*)\bigr).$$

This change-of-variables assertion is used to compute genus-zero Gromov--Witten invariants; the source states that it was already proved for projective hypersurfaces, while its status for the stated weighted complete intersections is not specified.