Regularity conjecture for the equivariant asymptotic solution

Let $R_{\sigma\tau}^{(n)}(t,\lambda)$ be the coefficient of $\hbar^n$ in the asymptotic solution matrix $R_{\sigma\tau}(t,\lambda,\hbar)$ of the equivariant quantum differential equation, normalized by the stated classical-limit condition. Let $\lambda=0$ be the non-equivariant limit, and let $t$ be a semisimple point of the non-equivariant theory. Regularity conjecture for the equivariant asymptotic solution. If the non-equivariant quantum cohomology is generically semisimple, then $R_{\sigma\tau}^{(n)}(t,\lambda)$ is regular at $\lambda=0$ for such a point $t$. The conjecture is stated after the canonical-coordinate regularity conjecture and is later asserted to hold for toric varieties using the equivariant mirror.