We report a pre-registered null test (KS-B1) of the σ*→μD hypothesis within the Radial Coherential Dynamics (RCD) program: the conjecture that the stationary entropy-production rate of the sealed Allen–Cahn/Wright–Fisher kernel fixes the disformal coupling scale μD — the last remaining route by which that scale could be derived rather than calibrated. We measure the medium entropy production with a pathwise T-odd functional (Stratonovich midpoint), which, unlike Schnakenberg-type estimators, requires no stationary density and therefore evades the failure mode of an earlier attempt. We identify and remove a boundary-singularity artifact: with ~97% of lattice sites saturated, the raw estimator returns σᵣaw ≈ −1. 1e5 driven entirely by the 1/C (1−C) singularity; the active-site estimator collapses this by four orders of magnitude. In the frozen de Sitter regime (≥7 tH, five seeds) we find σₛs = 0. 030 ± 0. 152 in lattice units (2-SEM bound |σₛs| < 0. 33), suppressed by ≈2. 0e3 relative to the active coarsening epoch (σₐct (1 tH) ≈ +657), with an instrumental floor of order 1e−1 compatible with a decreasing O (dt) -like bias. A stationary state does exist in de Sitter — correcting an earlier non-existence claim — but it is an effective frozen equilibrium, not a positive-σ source. Within the sealed kernel and tested backgrounds, no positive stationary entropy-production attractor exists from which μD can be fixed. The σ*→μD route is closed in red; the only reopening requires a field–horizon noise bridge (Gibbons–Hawking-type sourcing), explicitly identified as Obstruction 1 and not derived here. Deposit contents: main preprint (PDF + Markdown source), standalone abstract, reproducibility checklist, figure plan, CITATION. cff, README, and the KS-B1 script chain with preserved console outputs (files. zip). Pre-registered gates, seeds, and parameters are documented in the checklist; verdict-logic corrections and executor autocorrections are recorded in Appendix B of the preprint.
Arturo Cerezo (Thu,) studied this question.