{
  "DAG_C": "PASS",
  "C_NT": "PASS",
  "C_p": "PARTIAL",
  "sub": {
    "C_NT": "PASS — m = 1 proved here (Hermite + exhaustive box + an ℓ-sieve needing no citation); the ½ convention fixed and discriminated by the BSD identity; det(h♭) = Reg_NT = 0.152460139",
    "C_p": "PARTIAL — Hypothesis 4.1 instantiated and Theorem 4.2 read literally (values in Q^k, 1 ≤ k ≤ 10, BD = −Nek); nondegeneracy UNMEASURED: at k = 1 it is Schneider's conjecture",
    "local_line": "PASS as a computation, with a finding: log_ω(H^1_f(Q_11,T)) = 11^1 · Z_11, index 11 — the local line is not integrally trivial",
    "ledger": "PASS — the global index, the local index and RUN-104's 11-adic index are three different quantities, each entered once",
    "boundary": "PASS — p-adic ≠ real; MCS §4 identifies two p-adic constructions and reaches no real regulator",
    "epsilon": "not computed and not demanded — it is not Néron–Tate regulator data (RUN-106 §4)"
  },
  "C_input_consumed": "RUN-105's 𝓗_str = D_MW ⊗ H^1_f(Q_11,T)^{-1}: this round trivialises the D_MW side by the Néron–Tate pairing and measures the local side's index (11), leaving no untrivialised free factor on the classical side",
  "handed_to_D_E": "the p-adic realization: the derived height exists and is identified (MCS Thm 4.2), its nondegeneracy is open, and the local line carries index 11",
  "not_claimed": [
    "Reg_NT reached from any p-adic height — no comparison theorem exists in the sources read",
    "nondegeneracy of the p-adic height pairing (Schneider's conjecture, open) and hence det(h_p) ≠ 0",
    "the unit ε of RUN-105, which this round was told not to touch",
    "the Silverman-type height-difference bound re-proved here (CITED; measured against 120 points, not re-derived)",
    "Ш(E/Q)[11] = 0 (inherited, and not used by C_NT at all)",
    "any statement about D, E, F, G",
    "BSD"
  ],
  "epsilon_demanded": false,
  "agrees": true
}