Theorem: No incidence-supported correction

For every $c_{\delta }\in {\mathfrak{C}}_S$, the family ${t_{\delta }}^{\zeta }+c_{\delta }$ fails to converge weakly. The same conclusion holds for ${\mathfrak{C}}_N,{\mathfrak{C}}_L$, unions of their permitted strata, and all order- or component-restricted subclasses.

Proof. The fixed support of ${\Phi }_A$ is disjoint from $\mathcal{S}=\{z=a\}$. Therefore $⟨c_{\delta },{\Phi }_A⟩=0$ at every scale, independently of its order and scale dependence. The unbounded pairing of Theorem thm:raw remains. All other listed supports are contained in $\mathcal{S}$.