s1292 — the STU truncation is consistent and N = 2
  Q1_T0_is_a_symmetry            {"max ‖δ_t X‖ over T0": "<1e-12", "T0 in the gauge algebra (relative residual)": "<1e-12"}
  Q2_weights                     {"gravitino weights = {±e₁, …, ±e₄}": true, "vectors: zero weights, roots ±eᵢ±eⱼ": [8, 48], "scalars: zero weights": 6, "zero-weight scalars = span of the noncompact part of s (projector difference)": "<1e-08"}
  Q3_invariant_content           {"H1 = ker(e1): (spin-3/2, spin-½, vector states, scalars)": [2, 6, 8, 6], "H2 = ker(e2): (spin-3/2, spin-½, vector states, scalars)": [2, 6, 8, 6], "H3 = ker(e3): (spin-3/2, spin-½, vector states, scalars)": [2, 6, 8, 6], "H4 = ker(e4): (spin-3/2, spin-½, vector states, scalars)": [2, 6, 8, 6], "T0: (spin-3/2, spin-½, vector states, scalars)": [0, 0, 8, 6]}
  Q4_sigma_model_and_potential   {"max |(1/96)(−tr dM dM⁻¹) / Σ|dτₖ|²/(4 Im τₖ²) − 1| (4 points, finite differences)": "<1e-06", "max |V| at the points": "<1e-12"}
  receipt   PASS filed_d1414_house_frames_npz
  receipt   PASS filed_chatgpt_d1414_maps_npz
  receipt   PASS filed_chatgpt_d1417_maps_npz
  receipt   PASS filed_chatgpt_d1405_maps_npz
  receipt   PASS s1283_results_construction_and_machinery
  receipt   PASS s1284_results_face_and_twist_definitions
  receipt   PASS s1286_results_neutral_count_machinery
  receipt   PASS s1290_results_kinetic_matrix_machinery
  receipt   PASS s1291_results_period_matrix
  computed  PASS Q1_the_F0_torus_preserves_X_and_lies_in_the_gauge_algebra
  computed  PASS Q2_gravitini_carry_the_unit_weights_vectors_eight_zero_and_roots_scalars_six_zero_spanning_F0
  computed  PASS Q3_each_U1_cubed_subtorus_keeps_exactly_the_N2_STU_content_and_T0_keeps_its_bosonic_sector
  computed  PASS Q4_the_sigma_model_on_F0_is_the_STU_special_Kahler_metric_in_the_same_tau_and_V_vanishes
  argument  ARG  consistency
  argument  ARG  reading
  argument  ARG  scope
VERDICT: each U(1)³ subtorus of the F0 torus is a symmetry of X whose invariant sector is exactly N = 2 STU (2 spin-3/2, 4 vectors, 6 spin-½, 6 scalars on F0) with the STU metric and period matrix in one τ and V ≡ 0 — a consistent N = 2 truncation, spontaneously broken to N = 0 on F0; the full T0-invariant sector is bosonic STU.
RESULT_HASH 422a49060fe1f913
s1292: 4 computed, 9 receipt, 3 argument, 0 failed
