{
  "timestamp": "20260914T065811_748663Z",
  "scope": "Complete polynomial response and an independent high-precision determinant derivative.",
  "passed": true,
  "checks": [
    {
      "name": "independent positive Green formula for the entire upper band n=5,p=0",
      "error": 9.880984919163893e-15,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=5,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=5,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=5,p=0",
      "error": 3.148573935808457e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=0,b=12.0,g=1000.0",
      "error": 0.0003485717310299785,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=0,b=12.0,g=10000.0",
      "error": 3.485939460756704e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=0,b=12.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=0,b=24.0,g=1000.0",
      "error": 0.0013658029628478285,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=0,b=24.0,g=10000.0",
      "error": 1.3661091959105143e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=0,b=24.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=5,p=1",
      "error": 1.4829556519292048e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=5,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=5,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=5,p=1",
      "error": 8.48597819040682e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=1,b=12.0,g=1000.0",
      "error": 0.0003485717310387493,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=1,b=12.0,g=10000.0",
      "error": 3.4859394609787486e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=1,b=12.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=1,b=24.0,g=1000.0",
      "error": 0.0013658029652082737,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=1,b=24.0,g=10000.0",
      "error": 1.366109195943821e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=1,b=24.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=5,p=2",
      "error": 5.336738615665712e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=5,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=5,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=5,p=2",
      "error": 4.934756863031077e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=2,b=12.0,g=1000.0",
      "error": 0.0003485717514254416,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=2,b=12.0,g=10000.0",
      "error": 3.485939461089771e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=2,b=12.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=2,b=24.0,g=1000.0",
      "error": 0.0013658042916914193,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=2,b=24.0,g=10000.0",
      "error": 1.36610919608815e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=2,b=24.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=5,p=3",
      "error": 1.0928719105982749e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=5,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=5,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=5,p=3",
      "error": 1.667084848630424e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=3,b=12.0,g=1000.0",
      "error": 0.0003486332810357373,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=3,b=12.0,g=10000.0",
      "error": 3.485945617831554e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=3,b=12.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=3,b=24.0,g=1000.0",
      "error": 0.0013668007757562384,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=3,b=24.0,g=10000.0",
      "error": 1.3661191838432174e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=3,b=24.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=5,p=4",
      "error": 1.5985096635609684e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=5,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=5,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=5,p=4",
      "error": 4.159803693089542e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=4,b=12.0,g=1000.0",
      "error": 0.0005456141076785048,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=4,b=12.0,g=10000.0",
      "error": 5.456891006949682e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=4,b=12.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=4,b=24.0,g=1000.0",
      "error": 0.0021623534718654414,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=5,p=4,b=24.0,g=10000.0",
      "error": 2.1634754169497228e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=5,p=4,b=24.0",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "lower-triangular invertible polynomial coefficient map n=5",
      "error": 0.0,
      "tolerance": 3e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=0",
      "error": 3.985700658404312e-14,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=0",
      "error": 1.2153057091637958e-68,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=0,b=15.5,g=1000.0",
      "error": 0.0005894732179809736,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=0,b=15.5,g=10000.0",
      "error": 5.89537430184528e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=0,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=0,b=37.5,g=1000.0",
      "error": 0.0033761850097367985,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=0,b=37.5,g=10000.0",
      "error": 3.378164733658373e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=0,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=1",
      "error": 9.77402733217421e-14,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=1",
      "error": 4.358791369327897e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=1,b=15.5,g=1000.0",
      "error": 0.0005894732179808626,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=1,b=15.5,g=10000.0",
      "error": 5.895374301623235e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=1,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=1,b=37.5,g=1000.0",
      "error": 0.0033761850099667257,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=1,b=37.5,g=10000.0",
      "error": 3.378164733658373e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=1,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=2",
      "error": 4.836051560332904e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=2",
      "error": 1.0962576684282176e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=2,b=15.5,g=1000.0",
      "error": 0.0005894732180244944,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=2,b=15.5,g=10000.0",
      "error": 5.895374301512213e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=2,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=2,b=37.5,g=1000.0",
      "error": 0.003376185062027637,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=2,b=37.5,g=10000.0",
      "error": 3.378164733647271e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=2,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=3",
      "error": 1.0935273738153154e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=3",
      "error": 1.5786143558288198e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=3,b=15.5,g=1000.0",
      "error": 0.0005894732967389738,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=3,b=15.5,g=10000.0",
      "error": 5.8953743017342575e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=3,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=3,b=37.5,g=1000.0",
      "error": 0.0033762010110286456,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=3,b=37.5,g=10000.0",
      "error": 3.378164735257094e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=3,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=4",
      "error": 1.764540545885246e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=4",
      "error": 4.968871503144738e-18,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=4,b=15.5,g=1000.0",
      "error": 0.0005896283070720987,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=4,b=15.5,g=10000.0",
      "error": 5.895389818322272e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=4,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=4,b=37.5,g=1000.0",
      "error": 0.0033815577192417567,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=4,b=37.5,g=10000.0",
      "error": 3.378218605343264e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=4,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=6,p=5",
      "error": 2.1245985829766138e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=6,p=5",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=6,p=5",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=6,p=5",
      "error": 3.286161888523164e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=5,b=15.5,g=1000.0",
      "error": 0.0008963121104687,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=5,b=15.5,g=10000.0",
      "error": 8.965198087573789e-06,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=5,b=15.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=5,b=37.5,g=1000.0",
      "error": 0.005188080715827326,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=6,p=5,b=37.5,g=10000.0",
      "error": 5.1948405260904273e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=6,p=5,b=37.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "lower-triangular invertible polynomial coefficient map n=6",
      "error": 0.0,
      "tolerance": 3e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=0",
      "error": 1.6397994073713562e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=0",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=0",
      "error": 2.0887237218355903e-69,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=0,b=27.5,g=1000.0",
      "error": 0.0019667644284658836,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=0,b=27.5,g=10000.0",
      "error": 1.967471530139875e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=0,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=1",
      "error": 1.012514915016131e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=1",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=1",
      "error": 1.580078601843106e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=1,b=27.5,g=1000.0",
      "error": 0.0019667644284656616,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=1,b=27.5,g=10000.0",
      "error": 1.9674715301287726e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=1,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=2",
      "error": 2.6422255068126726e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=2",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=2",
      "error": 9.78943155877112e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=2,b=27.5,g=1000.0",
      "error": 0.0019667644284653285,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=2,b=27.5,g=10000.0",
      "error": 1.967471530139875e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=2,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=3",
      "error": 9.622433430086352e-13,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=3",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=3",
      "error": 1.4618141962540004e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=3,b=27.5,g=1000.0",
      "error": 0.0019667644284649954,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=3,b=27.5,g=10000.0",
      "error": 1.9674715301176704e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=3,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=4",
      "error": 1.9517136165797247e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=4",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=4",
      "error": 1.6728595278892907e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=4,b=27.5,g=1000.0",
      "error": 0.0019667644284652175,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=4,b=27.5,g=10000.0",
      "error": 1.967471530095466e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=4,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=5",
      "error": 3.04887854361652e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=5",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=5",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=5",
      "error": 8.054456345488422e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=5,b=27.5,g=1000.0",
      "error": 0.0019667644284693253,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=5,b=27.5,g=10000.0",
      "error": 1.9674715301287726e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=5,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=6",
      "error": 3.8650297537008525e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=6",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=6",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=6",
      "error": 8.502533531114486e-19,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=6,b=27.5,g=1000.0",
      "error": 0.0019667644313130506,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=6,b=27.5,g=10000.0",
      "error": 1.967471530150977e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=6,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=7",
      "error": 3.732994645442074e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=7",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=7",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=7",
      "error": 1.912760571873624e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=7,b=27.5,g=1000.0",
      "error": 0.0019667663410000147,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=7,b=27.5,g=10000.0",
      "error": 1.9674715303286128e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=7,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=8",
      "error": 1.678245478567985e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=8",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=8",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=8",
      "error": 3.910382029439844e-17,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=8,b=27.5,g=1000.0",
      "error": 0.0019680363222116526,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=8,b=27.5,g=10000.0",
      "error": 1.9674842713368612e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=8,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "independent positive Green formula for the entire upper band n=10,p=9",
      "error": 3.702548009140871e-12,
      "tolerance": 3e-09,
      "passed": true
    },
    {
      "name": "strict nonzero negative upper coefficients n=10,p=9",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "complete response polynomial has exact degree p n=10,p=9",
      "error": 0.0,
      "tolerance": 0.5,
      "passed": true
    },
    {
      "name": "independent full determinant derivative n=10,p=9",
      "error": 3.185927419896766e-16,
      "tolerance": 2e-12,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=9,b=27.5,g=1000.0",
      "error": 0.0027856194411877144,
      "tolerance": 0.02,
      "passed": true
    },
    {
      "name": "complete finite-chain derivative approaches the polynomial n=10,p=9,b=27.5,g=10000.0",
      "error": 2.7876709975505065e-05,
      "tolerance": 0.0002,
      "passed": true
    },
    {
      "name": "controlled second-order large-coupling correction n=10,p=9,b=27.5",
      "error": 0.0,
      "tolerance": 1e-10,
      "passed": true
    },
    {
      "name": "lower-triangular invertible polynomial coefficient map n=10",
      "error": 0.0,
      "tolerance": 3e-10,
      "passed": true
    }
  ],
  "results": [
    {
      "n": 5,
      "power": 0,
      "beta": 12.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -634.9867899876966,
      "leading_polynomial_derivative": -635.208205611491,
      "relative_correction": -0.0003485717310299785
    },
    {
      "n": 5,
      "power": 0,
      "beta": 12.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -6352.059913141413,
      "leading_polynomial_derivative": -6352.08205611491,
      "relative_correction": -3.485939460756704e-06
    },
    {
      "n": 5,
      "power": 0,
      "beta": 24.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -634.3406363622416,
      "leading_polynomial_derivative": -635.208205611491,
      "relative_correction": -0.0013658029628478285
    },
    {
      "n": 5,
      "power": 0,
      "beta": 24.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -6351.99527973781,
      "leading_polynomial_derivative": -6352.08205611491,
      "relative_correction": -1.3661091959105143e-05
    },
    {
      "n": 5,
      "power": 1,
      "beta": 12.0,
      "coupling": 1000.0,
      "full_frequency_derivative": 10.293391958201333,
      "leading_polynomial_derivative": 10.296981194760864,
      "relative_correction": -0.0003485717310387493
    },
    {
      "n": 5,
      "power": 1,
      "beta": 12.0,
      "coupling": 10000.0,
      "full_frequency_derivative": 10.296945300107788,
      "leading_polynomial_derivative": 10.296981194760864,
      "relative_correction": -3.4859394609787486e-06
    },
    {
      "n": 5,
      "power": 1,
      "beta": 24.0,
      "coupling": 1000.0,
      "full_frequency_derivative": 20.56583509462473,
      "leading_polynomial_derivative": 20.593962389521728,
      "relative_correction": -0.0013658029652082737
    },
    {
      "n": 5,
      "power": 1,
      "beta": 24.0,
      "coupling": 10000.0,
      "full_frequency_derivative": 20.593681053507716,
      "leading_polynomial_derivative": 20.593962389521728,
      "relative_correction": -1.366109195943821e-05
    },
    {
      "n": 5,
      "power": 2,
      "beta": 12.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.17481113575993706,
      "leading_polynomial_derivative": -0.1748720912310529,
      "relative_correction": -0.0003485717514254416
    },
    {
      "n": 5,
      "power": 2,
      "beta": 12.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -0.017487148163752943,
      "leading_polynomial_derivative": -0.01748720912310529,
      "relative_correction": -3.485939461089771e-06
    },
    {
      "n": 5,
      "power": 2,
      "beta": 24.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.6979419025752593,
      "leading_polynomial_derivative": -0.698896458357532,
      "relative_correction": -0.0013658042916914193
    },
    {
      "n": 5,
      "power": 2,
      "beta": 24.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -0.06988869106687433,
      "leading_polynomial_derivative": -0.0698896458357532,
      "relative_correction": -1.36610919608815e-05
    },
    {
      "n": 5,
      "power": 3,
      "beta": 12.0,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.0030038151810747715,
      "leading_polynomial_derivative": 0.0030048627762435153,
      "relative_correction": -0.0003486332810357373
    },
    {
      "n": 5,
      "power": 3,
      "beta": 12.0,
      "coupling": 10000.0,
      "full_frequency_derivative": 3.0048523014552885e-05,
      "leading_polynomial_derivative": 3.0048627762435155e-05,
      "relative_correction": -3.485945617831554e-06
    },
    {
      "n": 5,
      "power": 3,
      "beta": 24.0,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.02410184303452182,
      "leading_polynomial_derivative": 0.024134830539626128,
      "relative_correction": -0.0013668007757562384
    },
    {
      "n": 5,
      "power": 3,
      "beta": 24.0,
      "coupling": 10000.0,
      "full_frequency_derivative": 0.0002413450082907614,
      "leading_polynomial_derivative": 0.0002413483053962613,
      "relative_correction": -1.3661191838432174e-05
    },
    {
      "n": 5,
      "power": 4,
      "beta": 12.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -5.1099084031797755e-05,
      "leading_polynomial_derivative": -5.11269796331686e-05,
      "relative_correction": -0.0005456141076785048
    },
    {
      "n": 5,
      "power": 4,
      "beta": 12.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -5.1126700638813226e-08,
      "leading_polynomial_derivative": -5.11269796331686e-08,
      "relative_correction": -5.456891006949682e-06
    },
    {
      "n": 5,
      "power": 4,
      "beta": 24.0,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.0008286757187931053,
      "leading_polynomial_derivative": -0.0008304714917064821,
      "relative_correction": -0.0021623534718654414
    },
    {
      "n": 5,
      "power": 4,
      "beta": 24.0,
      "coupling": 10000.0,
      "full_frequency_derivative": -8.304535246599142e-07,
      "leading_polynomial_derivative": -8.30471491706482e-07,
      "relative_correction": -2.1634754169497228e-05
    },
    {
      "n": 6,
      "power": 0,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 614.5691049834012,
      "leading_polynomial_derivative": 614.9315906870016,
      "relative_correction": -0.0005894732179809736
    },
    {
      "n": 6,
      "power": 0,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 6149.279654351045,
      "leading_polynomial_derivative": 6149.315906870016,
      "relative_correction": -5.89537430184528e-06
    },
    {
      "n": 6,
      "power": 0,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 612.8554678685106,
      "leading_polynomial_derivative": 614.9315906870016,
      "relative_correction": -0.0033761850097367985
    },
    {
      "n": 6,
      "power": 0,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 6149.108172848689,
      "leading_polynomial_derivative": 6149.315906870016,
      "relative_correction": -3.378164733658373e-05
    },
    {
      "n": 6,
      "power": 1,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -12.769360557795068,
      "leading_polynomial_derivative": -12.776892193552195,
      "relative_correction": -0.0005894732179808626
    },
    {
      "n": 6,
      "power": 1,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -12.776816868990302,
      "leading_polynomial_derivative": -12.776892193552195,
      "relative_correction": -5.895374301623235e-06
    },
    {
      "n": 6,
      "power": 1,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -30.80747187497022,
      "leading_polynomial_derivative": -30.911835952142393,
      "relative_correction": -0.0033761850099667257
    },
    {
      "n": 6,
      "power": 1,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -30.91079169940173,
      "leading_polynomial_derivative": -30.911835952142393,
      "relative_correction": -3.378164733658373e-05
    },
    {
      "n": 6,
      "power": 2,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.27891671956019465,
      "leading_polynomial_derivative": 0.27908123047121075,
      "relative_correction": -0.0005894732180244944
    },
    {
      "n": 6,
      "power": 2,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 0.027907958518289658,
      "leading_polynomial_derivative": 0.027908123047121074,
      "relative_correction": -5.895374301512213e-06
    },
    {
      "n": 6,
      "power": 2,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 1.6241710371478337,
      "leading_polynomial_derivative": 1.6296731151752766,
      "relative_correction": -0.003376185062027637
    },
    {
      "n": 6,
      "power": 2,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 0.1629618062132826,
      "leading_polynomial_derivative": 0.16296731151752766,
      "relative_correction": -3.378164733647271e-05
    },
    {
      "n": 6,
      "power": 3,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.006212573068054621,
      "leading_polynomial_derivative": -0.006216237373992781,
      "relative_correction": -0.0005894732967389738
    },
    {
      "n": 6,
      "power": 3,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -6.216200726946712e-05,
      "leading_polynomial_derivative": -6.21623737399278e-05,
      "relative_correction": -5.8953743017342575e-06
    },
    {
      "n": 6,
      "power": 3,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.08765678068954613,
      "leading_polynomial_derivative": -0.08795373016224364,
      "relative_correction": -0.0033762010110286456
    },
    {
      "n": 6,
      "power": 3,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -0.0008795075894034798,
      "leading_polynomial_derivative": -0.0008795373016224366,
      "relative_correction": -3.378164735257094e-05
    },
    {
      "n": 6,
      "power": 4,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.00013854153652833223,
      "leading_polynomial_derivative": 0.00013862327273395515,
      "relative_correction": -0.0005896283070720987
    },
    {
      "n": 6,
      "power": 4,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 1.386224554957245e-07,
      "leading_polynomial_derivative": 1.3862327273395515e-07,
      "relative_correction": -5.895389818322272e-06
    },
    {
      "n": 6,
      "power": 4,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.004766698390660174,
      "leading_polynomial_derivative": 0.004782871948216812,
      "relative_correction": -0.0033815577192417567
    },
    {
      "n": 6,
      "power": 4,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 4.782710372346787e-06,
      "leading_polynomial_derivative": 4.7828719482168115e-06,
      "relative_correction": -3.378218605343264e-05
    },
    {
      "n": 6,
      "power": 5,
      "beta": 15.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -3.0536195504107892e-06,
      "leading_polynomial_derivative": -3.05635900199822e-06,
      "relative_correction": -0.0008963121104687
    },
    {
      "n": 6,
      "power": 5,
      "beta": 15.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -3.0563316011343404e-10,
      "leading_polynomial_derivative": -3.05635900199822e-10,
      "relative_correction": -8.965198087573789e-06
    },
    {
      "n": 6,
      "power": 5,
      "beta": 37.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.000257008710344335,
      "leading_polynomial_derivative": -0.00025834904604808944,
      "relative_correction": -0.005188080715827326
    },
    {
      "n": 6,
      "power": 5,
      "beta": 37.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -2.5833562522714654e-08,
      "leading_polynomial_derivative": -2.5834904604808942e-08,
      "relative_correction": -5.1948405260904273e-05
    },
    {
      "n": 10,
      "power": 0,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 557.3794484993673,
      "leading_polynomial_derivative": 558.4778428547804,
      "relative_correction": -0.0019667644284658836
    },
    {
      "n": 10,
      "power": 0,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 5584.668549622201,
      "leading_polynomial_derivative": 5584.778428547804,
      "relative_correction": -1.967471530139875e-05
    },
    {
      "n": 10,
      "power": 1,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -20.06310790972298,
      "leading_polynomial_derivative": -20.10264507697845,
      "relative_correction": -0.0019667644284656616
    },
    {
      "n": 10,
      "power": 1,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -20.10224956315976,
      "leading_polynomial_derivative": -20.10264507697845,
      "relative_correction": -1.9674715301287726e-05
    },
    {
      "n": 10,
      "power": 2,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.7615486722224704,
      "leading_polynomial_derivative": 0.7630494106605189,
      "relative_correction": -0.0019667644284653285
    },
    {
      "n": 10,
      "power": 2,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 0.07630343978806033,
      "leading_polynomial_derivative": 0.07630494106605189,
      "relative_correction": -1.967471530139875e-05
    },
    {
      "n": 10,
      "power": 3,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -0.029763488142140363,
      "leading_polynomial_derivative": -0.029822141268768435,
      "relative_correction": -0.0019667644284649954
    },
    {
      "n": 10,
      "power": 3,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -0.000298215545266293,
      "leading_polynomial_derivative": -0.00029822141268768436,
      "relative_correction": -1.9674715301176704e-05
    },
    {
      "n": 10,
      "power": 4,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 0.0011805665615416047,
      "leading_polynomial_derivative": 0.0011828930334825375,
      "relative_correction": -0.0019667644284652175
    },
    {
      "n": 10,
      "power": 4,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 1.182869760398872e-06,
      "leading_polynomial_derivative": 1.1828930334825373e-06,
      "relative_correction": -1.967471530095466e-05
    },
    {
      "n": 10,
      "power": 5,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -4.708696751289036e-05,
      "leading_polynomial_derivative": -4.7179758984605034e-05,
      "relative_correction": -0.0019667644284693253
    },
    {
      "n": 10,
      "power": 5,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -4.717883073627903e-09,
      "leading_polynomial_derivative": -4.717975898460504e-09,
      "relative_correction": -1.9674715301287726e-05
    },
    {
      "n": 10,
      "power": 6,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 1.8772077850675297e-06,
      "leading_polynomial_derivative": 1.8809070862233183e-06,
      "relative_correction": -0.0019667644313130506
    },
    {
      "n": 10,
      "power": 6,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 1.880870079911888e-11,
      "leading_polynomial_derivative": 1.880907086223318e-11,
      "relative_correction": -1.967471530150977e-05
    },
    {
      "n": 10,
      "power": 7,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -7.452157854936834e-08,
      "leading_polynomial_derivative": -7.46684339119215e-08,
      "relative_correction": -0.0019667663410000147
    },
    {
      "n": 10,
      "power": 7,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -7.466696483174212e-14,
      "leading_polynomial_derivative": -7.466843391192149e-14,
      "relative_correction": -1.9674715303286128e-05
    },
    {
      "n": 10,
      "power": 8,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": 2.938695847133631e-09,
      "leading_polynomial_derivative": 2.944490711804878e-09,
      "relative_correction": -0.0019680363222116526
    },
    {
      "n": 10,
      "power": 8,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": 2.944432779413253e-16,
      "leading_polynomial_derivative": 2.9444907118048785e-16,
      "relative_correction": -1.9674842713368612e-05
    },
    {
      "n": 10,
      "power": 9,
      "beta": 27.5,
      "coupling": 1000.0,
      "full_frequency_derivative": -1.1473838337471226e-10,
      "leading_polynomial_derivative": -1.1505889366578924e-10,
      "relative_correction": -0.0027856194411877144
    },
    {
      "n": 10,
      "power": 9,
      "beta": 27.5,
      "coupling": 10000.0,
      "full_frequency_derivative": -1.1505568620238043e-18,
      "leading_polynomial_derivative": -1.1505889366578925e-18,
      "relative_correction": -2.7876709975505065e-05
    }
  ],
  "raw_data": {
    "path": "holomorphic-cofactor-response-20260914T065811_748663Z.npz",
    "sha256": "0bb27ab659a1142e45cf0bc6b424729aa2010f722e94df6113425ae6b622a416"
  },
  "sources": {
    "holomorphic_normal_dirac.py": "cbad4bac29e247f7949392bee2c86100d7196c8dcf4b8c6be19e1c4d226bc7b8",
    "holomorphic_normal_stress.py": "b2c953fdbaaabd93f832926244fdf39c5b755dc4cee068406a358cfa96fbc66a",
    "holomorphic_normal_source.py": "4e948b4fc0715ca4e5ebd5a10e1b7d16baed085207f8ab23b639d807290adc84",
    "holomorphic_polynomial_variation.py": "0c5509db6b87f13cd5d2d3081c042219c73140524c126139506bfc0d45b8ad5d",
    "holomorphic_cofactor_response.py": "11a03b090e8cf43780a0fe8480d7fcdd9b297120bccb97c8efbe2392c6dc6304",
    "holomorphic_cofactor_response_checks.py": "e497e2eea73d22ae41953e1e7ac4e4c2ccc370acb4351f366aab6d033e3b74f5"
  }
}
