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   [
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   [
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   [
    142,
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    224,
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   [
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    225,
    325,
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   ],
   [
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    164,
    234,
    328,
    329
   ]
  ]
 },
 "distance": {
  "d": 24,
  "X": {
   "value": 24,
   "confidence": "upper_bound",
   "witness": [
    8,
    34,
    36,
    65,
    86,
    96,
    100,
    110,
    128,
    149,
    156,
    167,
    174,
    210,
    260,
    271,
    274,
    280,
    281,
    285,
    289,
    294,
    314,
    326
   ]
  },
  "Z": {
   "value": 24,
   "confidence": "upper_bound",
   "witness": [
    11,
    32,
    69,
    72,
    78,
    87,
    96,
    112,
    122,
    131,
    137,
    142,
    146,
    159,
    176,
    191,
    210,
    220,
    225,
    288,
    293,
    296,
    298,
    305
   ]
  }
 },
 "provenance": {
  "authors": [
   "Zijian Liang",
   "Ke Liu",
   "Hao Song",
   "Yu-An Chen"
  ],
  "construction": "Twisted-torus bivariate-bicycle code from Generalized toric codes on twisted tori for quantum error correction (PRX Quantum 6, 020357, 2025). Stabilizers f(x,y)=1+x+x^-6y^2, g(x,y)=1+y+x^2y^5 on the abelian quotient group Z^2/L with twist basis a_1=[0, 55], a_2=[3, 23] (n=2|det[a_1,a_2]|=2*165). Reconstructed from the published polynomials and twist; CSS form H_X=[f|g], H_Z=[gbar|fbar].",
  "references": [
   "arXiv:2503.03827"
  ],
  "date": "2025",
  "notes": "Reconstructed baseline from Liang, Liu, Song, Chen, Generalized toric codes on twisted tori for quantum error correction (PRX Quantum 6, 020357, 2025), arXiv:2503.03827. The [[n,k,d]] parameter set and stabilizer polynomials are published in that paper; this entry reproduces them. Distance is an upper bound per the paper (probabilistic for d>20); the witness is the surrogate logical of that weight. Seeded to fill a board coverage gap at this block size, not a discovery.",
  "origin": "baseline",
  "novelty": "known_parameters"
 },
 "family": "bivariate-bicycle"
}
