{
 "_provenance": {
  "box1eq_de": "<archive>/phys_lbl3_qed_parents/vp/box1eq_de_symbolic.json \u2014 exact rational w'-DE connection A(w',d) of the 8-master 1-loop box (mass-w' line) family, reconstructed from 46 exact-rational Kira samples (0 mismatches). ROUND 2: the ONLY input of the fixed-eps computation (analytic formula; the kernel is solved from the w'->inf vacuum boundary, no numeric seed).",
  "box1eq_bnd_w5": "<archive>/phys_lbl3_qed_parents/vp/box1eq_masters_bnd_e20_out.json \u2014 1-LOOP AMFlow Laurent values of the 8 box masters at w'=5. ROUND 2: live CROSS-CHECK only (round 1 used them as transport seeds).",
  "Kn": "<archive>/phys_lbl3_qed_parents/vp/amflow_box1_Kn20_e20_out.json \u2014 1-LOOP AMFlow threshold Taylor coefficients K_n(eps) at w'=1. ROUND 2: cross-check for the live arc-VoP Cauchy coefficients. 2026-07-05: K_2^(1) demoted from 'single shipped numeric input' to CROSS-CHECK ONLY \u2014 the evaluator derives it at runtime from the exact parametric 2-fold (K2_threshold_eps01; verified vs this string to its full 120 digits, the LBL3VP build spec); ALL of Kn is now held-out gate data, no shipped numeric inputs remain.",
  "sigvp_de": "<archive>/phys_lbl3_qed_parents/vp/sigvp_de_symbolic.json \u2014 symbolic w-DE for the 4-master Sigma_VP system. ROUND 2: RETIRED from the computation (the spectral density is closed-form / Gamma_1(6) one-fold now); kept for provenance.",
  "sigvp_bnd_w5": "<archive>/phys_lbl3_qed_parents/vp/sigvp_bnd_w5_e20_out.json \u2014 2-LOOP AMFlow Laurent boundary values of the Sigma_VP masters at w=5. ROUND 2: RETIRED (round-1 transport seed); kept for provenance.",
  "note": "ball midpoints re-printed at 120 significant digits; source files carry ~300. Round-2 rederivation notes: <archive>/lbl3vp/r2-eichler/ (v1b_orders.py = 3-body density validation, v2*.py = kernel closed forms)."
 },
 "sigvp_de": {
  "masters": [
   [
    1,
    2,
    1,
    1,
    0
   ],
   [
    1,
    1,
    1,
    1,
    0
   ],
   [
    1,
    0,
    1,
    0,
    0
   ],
   [
    1,
    1,
    1,
    0,
    0
   ]
  ],
  "var": "w",
  "dim_var": "d",
  "A": [
   [
    "(d*w**3 - 5*d*w**2 - 33*d*w - 27*d - 4*w**3 + 34*w**2 + 264*w + 90)/(2*w**4 - 14*w**3 - 42*w**2 + 54*w)",
    "(3*d*w + 9*d - 10*w - 30)/(2*w**3 - 20*w**2 + 18*w)",
    "(-8*d**3*w**2 - 96*d**3*w - 24*d**3 - d**2*w**4 + 2*d**2*w**3 + 56*d**2*w**2 + 894*d**2*w + 201*d**2 + 4*d*w**4 - 8*d*w**3 - 128*d*w**2 - 2424*d*w - 516*d - 4*w**4 + 8*w**3 + 96*w**2 + 2040*w + 420)/(8*d*w**6 - 72*d*w**5 - 48*d*w**4 + 496*d*w**3 - 600*d*w**2 + 216*d*w - 40*w**6 + 360*w**5 + 240*w**4 - 2480*w**3 + 3000*w**2 - 1080*w)",
    "(2*d**2*w**3 + 26*d**2*w**2 + 30*d**2*w + 6*d**2 - 13*d*w**3 - 121*d*w**2 - 159*d*w - 27*d + 18*w**3 + 138*w**2 + 198*w + 30)/(2*w**6 - 18*w**5 - 12*w**4 + 124*w**3 - 150*w**2 + 54*w)"
   ],
   [
    "(6*w - 6)/(w**2 - 9*w)",
    "(d*w - 4*w + 6)/(w**2 - 9*w)",
    "(-2*d**3 - d**2*w + 19*d**2 + 4*d*w - 52*d - 4*w + 44)/(2*d*w**3 - 20*d*w**2 + 18*d*w - 10*w**3 + 100*w**2 - 90*w)",
    "(2*d**2*w + 2*d**2 - 11*d*w - 9*d + 14*w + 10)/(2*w**3 - 20*w**2 + 18*w)"
   ],
   [
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "0",
    "(2 - d)/(2*w**2 - 2*w)",
    "(d*w + d - 4*w - 2)/(2*w**2 - 2*w)"
   ]
  ],
  "n_samples": 36,
  "mismatches": 0
 },
 "box1eq_de": {
  "masters": [
   [
    1,
    1,
    1,
    1
   ],
   [
    1,
    0,
    0,
    0
   ],
   [
    0,
    1,
    0,
    0
   ],
   [
    1,
    0,
    1,
    0
   ],
   [
    0,
    1,
    0,
    1
   ],
   [
    1,
    1,
    1,
    0
   ],
   [
    1,
    1,
    0,
    1
   ],
   [
    0,
    1,
    1,
    1
   ]
  ],
  "var": "wp",
  "dim_var": "d",
  "A": [
   [
    "(d*w - 5*w)/(w**2 + 1)",
    "(-12*d*w**3 - 9*d*w**2 - 9*d*w - 6*d + 24*w**3 + 18*w**2 + 18*w + 12)/(6*w**7 - 4*w**6 + 36*w**5 - 20*w**4 + 54*w**3 - 16*w**2 + 24*w)",
    "(9*d*w**3 + 33*d*w**2 + 12*d*w + 24*d - 18*w**3 - 66*w**2 - 24*w - 48)/(12*w**6 - 8*w**5 + 72*w**4 - 40*w**3 + 108*w**2 - 32*w + 48)",
    "(3*d*w - 9*w)/(w**4 + 5*w**2 + 4)",
    "(-3*d*w - 3*d + 9*w + 9)/(6*w**4 - 4*w**3 + 12*w**2 - 4*w + 6)",
    "(12 - 3*d)/(2*w**2 + 2)",
    "(-2*d*w + 2*d + 8*w - 8)/(3*w**4 - 2*w**3 + 6*w**2 - 2*w + 3)",
    "(d - 4)/(w**2 + 1)"
   ],
   [
    "0",
    "(d - 2)/(2*w)",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "(-d*w - 2*d + 2*w + 4)/(2*w**3 + 8*w)",
    "(d - 2)/(w**2 + 4)",
    "(d*w - 3*w)/(w**2 + 4)",
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "(-3*d*w - 2*d + 6*w + 4)/(2*w**4 - 2*w**3 + 8*w**2 - 8*w)",
    "(d*w + 4*d - 2*w - 8)/(2*w**3 - 2*w**2 + 8*w - 8)",
    "(2*d - 6)/(w**2 + 4)",
    "0",
    "0",
    "0",
    "0"
   ],
   [
    "0",
    "(-3*d*w - 3*d + 6*w + 6)/(6*w**4 - 10*w**3 + 10*w**2 - 6*w)",
    "(3*d - 6)/(3*w**3 - 5*w**2 + 5*w - 3)",
    "0",
    "(3*d - 9)/(3*w**2 - 2*w + 3)",
    "0",
    "(3*d*w - d - 12*w + 4)/(3*w**2 - 2*w + 3)",
    "0"
   ],
   [
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0",
    "0"
   ]
  ],
  "n_samples": 46,
  "mismatches": 0,
  "failed": []
 },
 "sigvp_bnd_w5": {
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    "2.60314872764436495023358588547777464541807796019071532752216952742628609603195086558402200205021879872637091371408103048"
   ],
   "1": [
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    "-1.1138268922536878080796692060860690515093636908431028266557322407858493636076351350389087125574248828619717880944695326"
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   "2": [
    "4.56842368514245947675001414217071184760965895609752808844240927996788165793472352041165373222039149818431693403385973579",
    "1.55332576358207313778922803221529701168211261323847529356714050359875126374830041013553785413778060644071778219175290266"
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    "-1.95107644993283251522869954358891685981484179276184472154206870428624233968159543475734216860273810982849667392900190371"
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    "1.5825510272400831686054123561894227768247314809603095615940077194506471757251315629705612839585951255844468748548079026"
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   "5": [
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    "-1.75733153886389685201450100518250060720576880740857975332312782846232374446343772356701366408686237040106182677096215992"
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