Localization formula conjecture for generating functions

Let $Q$ be a $\mu$-dimensional commutative nilpotent algebra, let $k_Q$ be a generating function as in part (a) of the generating-function conjecture, and let $e(Q,\mathcal M_\mu^2)$ be the virtual Euler class defined for the ideal $\mathcal M_\mu^2$. For a function in variables $\alpha_i$, write $f|_{\alpha_i:=z_i}$ for the result of replacing $\alpha_i$ by $z_i$, and define

$$\operatorname{Asym}_\mu(f)=\sum_{\sigma\in S_\mu}\varepsilon(\sigma)f(z_{\sigma(1)},\ldots,z_{\sigma(\mu)}).$$

Localization-form conjecture. If part (a) of the generating-function conjecture holds, then

$$\operatorname{Asym}_\mu(k_Q)=\frac{\operatorname{dis}_\mu}{e(Q,\mathcal M_\mu^2)|_{\alpha_i:=z_i}}.$$

This conjecture proposes a connection between the residue and localization forms of Thom polynomials; it is conditional on the existence assertion in the preceding conjecture.