One combined-charge capacity depth works for every admissible exceptional exponent

For every $c>C_0$ there is a natural depth $d\ge201$ such that for every real $\delta_*$ with $0<\delta_*<1/18$ and $C_{\rm exc}(c)\delta_*/\theta_{\rm exc}\le(c-C_0)/48$, the paper combined-charge terminal holds at depth d:

They satisfy anchor-times-base divisibility into the central tail product, base-bank and combined-selector-charge divisibility into the precharged target, retained reserve $(c-C_0)n/[24(p-1)\log n]$ above the combined charge for primes $p\le2d+1$, and the exact selector-target-times-charge and precharged-target-times-anchor-divisor identities.

The depth is fixed before choosing the exceptional exponent; the eventual threshold may depend on that later exponent.