BH_V1_TCONST_V2 — Temporal Scaling Constant in the Informational Coherence Model (MCI)

BH_V1_TCONST_V2 contains the canonical numerical test of the temporal scaling constant predicted by the Informational Coherence Model (MCI).The test uses a 2D Gross–Pitaevskii (GPE) solver with a soft volcano potential (BH-V1 V2) and a coherent 5+1 seed.Three evaporating runs (BH_LARGE, BH_MEDIUM, BH_SMALL) are included, together with all numerical diagnostics, metadata, and the notebook used to reproduce every result. The goal is to verify the MCI temporal law: t∝1N0,t \propto \frac{1}{\sqrt{N_0}},t∝N01, where N0N_0N0 is the initial informational content measured inside an intermediate annulus [0.3L, 0.7L][0.3L,\,0.7L][0.3L,0.7L].The triad exhibits clear evaporation and produces a temporal scaling exponent a≈−0.74a \approx -0.74a≈−0.74, compatible with the theoretical value a=−0.5a=-0.5a=−0.5 within numerical uncertainties.The derived temporal constant is: Kt=t1/2N0≈162±22,K_t = t_{1/2}\sqrt{N_0} \approx 162 \pm 22,Kt=t1/2N0≈162±22, while the fundamental radiative constant of the MCI remains: frad=16,f_{\mathrm{rad}} = \frac{1}{6},frad=61, and the global temporal constant recovered in the H0 / L1 / L1′ series matches: Kt(global)≈frad2≈0.0833.K_t^{(\mathrm{global})} \approx \frac{f_{\mathrm{rad}}}{2} \approx 0.0833.Kt(global)≈2frad≈0.0833. The archive includes: all run data (runs/) full numerical diagnostics (analysis/) metadata (meta/meta.json) the canonical notebook (BH_V1_TCONST_V2_notebook.ipynb) README, LICENSE, CITATION file preview figure (preview.png) This dataset is the official reference implementation of the MCI temporal constant test.