Actual versus medium-only power correction under the same weights

For a valuation law $\lambda$, put $\Delta_\lambda(p,q)=\operatorname{Cov}_\lambda(v_p,v_q)-\operatorname{Cov}_\lambda(\mathbf1_{p\mid m},\mathbf1_{q\mid m})$. Let $B$ have nonempty head set and $W>1$, and fix a tilt parameter $\xi$. Suppose positive cell densities $\rho_c$ obey $\#S_c\ge\rho_c\mathrm{hi}_c$. Let $A,A_{\rm phys},K_{\rm phys},G\ge0$ bound, respectively, every effective prime coefficient, the physical tilt coordinate, the absolute physical score, and each reciprocal-event constant

Assume $8A_{\rm phys}K_{\rm phys}/B.L\le1$. Then

The reference removes only the residual physical score, retaining the actual reweighted component probabilities.

This compact declaration is definitionally identical to the original fully quantified statement; the named proposition preserves every hypothesis.