Uniform transverse estimates

No uniform transverse scaling theorem is proved for ${\mathcal{T}}_{\mathrm{form}}$, the three- and four-vertex collision strata, or their intersections.

The parallel-line value eight remains a collision degree. The internal orders $3/2$, one, and $1/2$ remain orders of their copied charts. The internal pole-module frequency degree remains a degree of an amplitude presentation.

The normal order at most three in the supported-sector reference is an algebraic jet bound before characteristic extension. It is not a transverse degree of the full quantum coefficient.

Finite-order control on each compact subset away from $N$ does not give uniform control as the subset approaches $N$. Extension frameworks require their additional growth and wavefront hypotheses BF,Dang; none is inferred here merely from the finite jet count.