Eventual unified quota error bound on all active rough rows

Write $L=\log n$, $Y_n=\lfloor n^{2/9}\rfloor$, $h=\lceil cn/\log n\rceil$, and $K=K_0+1$. Fix natural W and $K_0$, real $\beta$, and $c,\delta_*>0$. For all sufficiently large n, every canonical complete rough row of the raw candidate set at cutoff $Y_n$ whose label r is active and nonexceptional satisfies

The error uses the source head-balanced alpha, beta, logarithmic scale L, and depth parameter K; $C_{\rm unified}$ is the explicit sharp unified row constant.

All scale and endpoint hypotheses of the finite quota estimate are discharged uniformly over active rows.