- Canonical-lane claim: inside the
manifold_constrainedlane, if the theorem chain in this repository holds and the guard certificate passes, the repository-level RH closure claim is satisfied. - Classical mapping claim: carried by the in-repo bridge theorems; independent validation is performed via public reruns and expert review.
EG1: projected coercivity / structural floor.EG2: capture + flow/restart invariance.EG3: finite-restart spacing (no Zeno cascade).EG4: compactness-rigidity and endpoint identification.- Scalar closure:
G_X, G_R, G_N, G_Coh, G_MallPASS.
Primary files:
paper/RH_SELF_ADJOINT_PERSISTENCE_PREPRINT.mdnotes/EG1_public.mdnotes/EG2_public.mdnotes/EG3_public.mdnotes/EG4_public.mdnotes/IDENTIFICATION_BRIDGE.md
repro/certificate_runtime.jsonhas any non-PASSgate.lane.active_lane != "manifold_constrained".all_pass != true.- Any manifest hash mismatch under
repro/repro_manifest.json. - A verified counterexample to any EG theorem statement used in the paper.
Run:
bash repro/run_repro.shThen verify:
python3 - <<'PY'
import json
from pathlib import Path
d=json.loads(Path("repro/certificate_runtime.json").read_text())
assert d.get("all_pass") is True
assert d.get("lane",{}).get("active_lane") == "manifold_constrained"
for g in ["G_X","G_R","G_N","G_Coh","G_M"]:
assert d["gates"].get(g) == "PASS", g
print("OK")
PY