  Let $Y\mathord{/\mkern-6mu/}_\theta G$ be a complete intersection in a GIT
quotient $X\mathord{/\mkern-6mu/}_\theta G$ cut out by a $G$-representation
$E$. We show that the $E$-twisted quasimap $I$-function recovers invariants of
$(Y, G, \theta)$ if its nonequivariant limit exists before restriction to
$Y\mathord{/\mkern-6mu/}_\theta G$. This corrects a conjecture credited to
Coates-Corti-Iritani-Tseng. We explain how to correct computations in the
literature based on the faulty conjecture.
