  Let $Y$ be a complete intersection in an affine variety $X$, with action by a
complex reductive group $G$. Let $T \subset G$ be a maximal torus. A character
$\theta$ of $G$ defines GIT quotients $Y//_\theta G$ and $X//_\theta T$. We
prove formulas relating the small quasimap I-function of $Y//_\theta G$ to that
of $X//_\theta T$. When $X$ is a vector space, this provides a completely
explicit formula for the small $I$-function of $Y//_\theta G$.
