s1317 — house checks of A1789: Block 1 and the type of Q_can
  Q1_block1          {"Block 1 as pasted (A1788 sharp): returned, failures of 1000": [false, 1000], "of which a DIAGONAL component fails": 0, "Block 1 on the corrected sharp conj(bc) − x1·a: returned, failures of 1000": [true, 0], "Schwartz–Zippel bound per trial for a nonzero residual (degree 4 over 2001 integers)": "4/2001"}
  Q2_q_can_is_d0_d6  {"BPS equations Z_i = 0 for D0–D6 reduce to t̄ᵢtⱼtₖ = 1 (exact)": true, "D0–D6 at t=(i,i,i): |Z|, |Z_1|, |Z_2|, |Z_3|": [0.5, 0.5, 0.5, 0.5], "D0–D6 at t=(i,i,i): |∇V| < 1e-8": true, "D0–D6 at t=(i,i,i): V_BH": 1.0, "CONTROL D0–D4 (q0=−1, p=1) at t=(i,i,i): |Z|², max|Z_i|": [2.0, 0.0], "CONTROL |∇V| < 1e-8": true}
  receipt   PASS lane_object_A1788_extracted_kernel
  receipt   PASS lane_object_A1789_block1
  receipt   PASS s1316_results_symbolic_adjoint_identity
  computed  PASS Q1_block1_as_pasted_fails_every_trial_off_the_diagonal
  computed  PASS Q1_block1_passes_on_the_corrected_sharp
  symbolic  PASS Q2a_D0D6_bps_equation_1_is_conj_t1_t2_t3_minus_1
  symbolic  PASS Q2a_D0D6_bps_equation_2_is_conj_t2_t1_t3_minus_1
  symbolic  PASS Q2a_D0D6_bps_equation_3_is_conj_t3_t1_t2_minus_1
  computed  PASS Q2b_q_can_attractor_has_four_equal_central_charge_moduli_the_non_bps_normal_form
  computed  PASS Q2c_control_d0_d4_is_bps_at_t_equals_i
  argument  ARG  no_bps_point
  argument  ARG  stabiliser
  argument  ARG  block2_steps
  argument  ARG  scope
VERDICT: Block 1 as pasted fails 1000/1000 (the A1788 sharp) and passes on the corrected sharp. Block 2's Q_can = (ρ,0,0,ρ) is the D0–D6 charge: E6(6)-stabilised, non-BPS, with no BPS point in moduli space and four equal central-charge moduli at its attractor — the g_hor solver as specified cannot converge.
RESULT_HASH c9dfadeb16ba02ee
s1317: 4 computed, 3 symbolic, 3 receipt, 4 argument, 0 failed
