{
  "visual_id": "E93-gaussian-refined-branch",
  "title": "The finite Gaussian schedule resolves a normal curvature bracket, while paired minima remain unproved",
  "classification": "scoped_public_input_calculation",
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      "restart_policy": "New exact-source normal polish method. Saved benchmark states are authenticated inputs with prior Newton time counted; no old-method accepted cache. New physical schedule solves original heating/cooling seeds afresh. Same-method resumes retain all spent budgets and failed cases.",
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      "audit_reserve_seconds": 30,
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      "state_only_import_count": 11,
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      "scope": "Same full A L3 Gaussian normal-root precision control with original physical gates and dense curvature; no branch identity inferred from residual alone.",
      "internal_normal_stationarity": 5e-12,
      "original_stationarity_gate": 2e-08,
      "normal_response_integral_orders": [
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      "response_finite_gate": 2e-08,
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      "benchmark_labels": [
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  "assumptions": {
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  "plotted_values": {
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    "sha256": "df77950eba206d429be726d51263ddda2c9ff4d2133ac599b441c5aecb70db6f"
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  "caption": "One fixed A Hamiltonian, L=3, spacing 1.973269804 fm, Gaussian mean proton/neutron charges 3.375 each. Normal roots are plotted at computed temperatures only; the shaded interval is the six-step sampled bracket, not a monotonicity or global phase assertion. The right panel retains both smallest mixed-space curvatures below the unchanged minimum-promotion gate. Every declared state has a separate independent review; no line between paired samples or thermodynamic extrapolation is implied.",
  "alt_text": "Negative free-energy differences and passing stationarity do not certify these two paired states as local minima. No coexistence, interface or nucleation rate is supplied.",
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  "command": "python run.py full public-report",
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    "png": "f3e669d3a76a96a39aa29d318693980e5db187e1a548b9bdc20d73d88e6d64aa"
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}