A compatible finite-time regime

This supplies a finite accuracy regime, not a claim that residual information can be reduced indefinitely at fixed positive event error.

{Analytical $N=9$ example; not the reported run.} For $d=2$, $K=2$, $\theta =\pi /4$, and $\epsilon =1/100$, take $N_{\ast }=9$. Then $q_N=1/512$ and $K{q}_N=1/256$. Fixed allowances at most $1/400$ and $18$ event allowances each at most $1/7200$ give $e_{\mathrm{tot}}\le 1/200$. Thus

The ideal exact error is

These parameter values are analytical and were not the configuration executed in the supplied report.