{
 "schema_version": "0.1",
 "name": "[[160,50,2]] 2BGA",
 "code_type": "CSS",
 "n": 160,
 "k": 50,
 "checks": {
  "X": [
   [
    0,
    1,
    80,
    81,
    136,
    154
   ],
   [
    0,
    1,
    80,
    81,
    143,
    150
   ],
   [
    2,
    6,
    82,
    98,
    124,
    132
   ],
   [
    3,
    7,
    82,
    83,
    87,
    98
   ],
   [
    4,
    8,
    84,
    103,
    155,
    158
   ],
   [
    5,
    9,
    85,
    89,
    151,
    159
   ],
   [
    2,
    6,
    86,
    91,
    124,
    132
   ],
   [
    3,
    7,
    83,
    86,
    87,
    91
   ],
   [
    4,
    8,
    88,
    96,
    151,
    159
   ],
   [
    5,
    9,
    85,
    89,
    155,
    158
   ],
   [
    10,
    17,
    80,
    81,
    90,
    113
   ],
   [
    11,
    18,
    86,
    91,
    147,
    153
   ],
   [
    12,
    19,
    92,
    115,
    141,
    148
   ],
   [
    13,
    20,
    90,
    93,
    100,
    113
   ],
   [
    14,
    21,
    94,
    99,
    107,
    119
   ],
   [
    15,
    22,
    92,
    95,
    102,
    115
   ],
   [
    16,
    23,
    88,
    96,
    143,
    150
   ],
   [
    10,
    17,
    80,
    81,
    97,
    105
   ],
   [
    11,
    18,
    82,
    98,
    140,
    157
   ],
   [
    12,
    19,
    99,
    107,
    141,
    148
   ],
   [
    13,
    20,
    93,
    97,
    100,
    105
   ],
   [
    14,
    21,
    92,
    101,
    111,
    115
   ],
   [
    15,
    22,
    95,
    99,
    102,
    107
   ],
   [
    16,
    23,
    84,
    103,
    136,
    154
   ],
   [
    24,
    32,
    83,
    87,
    104,
    129
   ],
   [
    25,
    33,
    88,
    96,
    97,
    105
   ],
   [
    26,
    34,
    85,
    89,
    106,
    131
   ],
   [
    27,
    35,
    99,
    107,
    140,
    157
   ],
   [
    28,
    36,
    104,
    108,
    116,
    129
   ],
   [
    29,
    37,
    109,
    114,
    123,
    135
   ],
   [
    30,
    38,
    106,
    110,
    118,
    131
   ],
   [
    31,
    39,
    86,
    91,
    101,
    111
   ],
   [
    24,
    32,
    83,
    87,
    112,
    121
   ],
   [
    25,
    33,
    84,
    90,
    103,
    113
   ],
   [
    26,
    34,
    85,
    89,
    114,
    123
   ],
   [
    27,
    35,
    92,
    115,
    147,
    153
   ],
   [
    28,
    36,
    108,
    112,
    116,
    121
   ],
   [
    29,
    37,
    106,
    117,
    127,
    131
   ],
   [
    30,
    38,
    110,
    114,
    118,
    123
   ],
   [
    31,
    39,
    82,
    94,
    98,
    119
   ],
   [
    40,
    48,
    93,
    100,
    120,
    144
   ],
   [
    41,
    49,
    101,
    111,
    112,
    121
   ],
   [
    42,
    50,
    95,
    102,
    122,
    146
   ],
   [
    43,
    51,
    84,
    103,
    114,
    123
   ],
   [
    44,
    52,
    120,
    124,
    132,
    144
   ],
   [
    45,
    53,
    125,
    130,
    139,
    149
   ],
   [
    46,
    54,
    122,
    126,
    134,
    146
   ],
   [
    47,
    55,
    97,
    105,
    117,
    127
   ],
   [
    40,
    48,
    93,
    100,
    128,
    137
   ],
   [
    41,
    49,
    94,
    104,
    119,
    129
   ],
   [
    42,
    50,
    95,
    102,
    130,
    139
   ],
   [
    43,
    51,
    88,
    96,
    106,
    131
   ],
   [
    44,
    52,
    124,
    128,
    132,
    137
   ],
   [
    45,
    53,
    122,
    133,
    142,
    146
   ],
   [
    46,
    54,
    126,
    130,
    134,
    139
   ],
   [
    47,
    55,
    90,
    109,
    113,
    135
   ],
   [
    56,
    63,
    108,
    116,
    136,
    154
   ],
   [
    57,
    64,
    117,
    127,
    128,
    137
   ],
   [
    58,
    65,
    110,
    118,
    138,
    156
   ],
   [
    59,
    66,
    94,
    119,
    130,
    139
   ],
   [
    60,
    67,
    140,
    145,
    152,
    157
   ],
   [
    61,
    68,
    138,
    141,
    148,
    156
   ],
   [
    62,
    69,
    112,
    121,
    133,
    142
   ],
   [
    56,
    63,
    108,
    116,
    143,
    150
   ],
   [
    57,
    64,
    109,
    120,
    135,
    144
   ],
   [
    58,
    65,
    110,
    118,
    145,
    152
   ],
   [
    59,
    66,
    101,
    111,
    122,
    146
   ],
   [
    60,
    67,
    138,
    147,
    153,
    156
   ],
   [
    61,
    68,
    141,
    145,
    148,
    152
   ],
   [
    62,
    69,
    104,
    125,
    129,
    149
   ],
   [
    70,
    74,
    133,
    142,
    143,
    150
   ],
   [
    71,
    75,
    126,
    134,
    151,
    159
   ],
   [
    72,
    76,
    109,
    135,
    145,
    152
   ],
   [
    73,
    77,
    128,
    137,
    147,
    153
   ],
   [
    70,
    74,
    125,
    136,
    149,
    154
   ],
   [
    71,
    75,
    126,
    134,
    155,
    158
   ],
   [
    72,
    76,
    117,
    127,
    138,
    156
   ],
   [
    73,
    77,
    120,
    140,
    144,
    157
   ],
   [
    78,
    79,
    125,
    149,
    155,
    158
   ],
   [
    78,
    79,
    133,
    142,
    151,
    159
   ]
  ],
  "Z": [
   [
    0,
    1,
    10,
    17,
    80,
    81
   ],
   [
    0,
    1,
    10,
    17,
    80,
    81
   ],
   [
    2,
    3,
    18,
    39,
    82,
    86
   ],
   [
    3,
    7,
    24,
    32,
    83,
    87
   ],
   [
    4,
    23,
    33,
    43,
    84,
    88
   ],
   [
    5,
    9,
    26,
    34,
    85,
    89
   ],
   [
    6,
    7,
    11,
    31,
    82,
    86
   ],
   [
    3,
    7,
    24,
    32,
    83,
    87
   ],
   [
    8,
    16,
    25,
    51,
    84,
    88
   ],
   [
    5,
    9,
    26,
    34,
    85,
    89
   ],
   [
    10,
    13,
    33,
    55,
    90,
    97
   ],
   [
    6,
    7,
    11,
    31,
    91,
    98
   ],
   [
    12,
    15,
    21,
    35,
    92,
    99
   ],
   [
    13,
    20,
    40,
    48,
    93,
    100
   ],
   [
    14,
    39,
    49,
    59,
    94,
    101
   ],
   [
    15,
    22,
    42,
    50,
    95,
    102
   ],
   [
    8,
    16,
    25,
    51,
    96,
    103
   ],
   [
    17,
    20,
    25,
    47,
    90,
    97
   ],
   [
    2,
    3,
    18,
    39,
    91,
    98
   ],
   [
    14,
    19,
    22,
    27,
    92,
    99
   ],
   [
    13,
    20,
    40,
    48,
    93,
    100
   ],
   [
    21,
    31,
    41,
    66,
    94,
    101
   ],
   [
    15,
    22,
    42,
    50,
    95,
    102
   ],
   [
    4,
    23,
    33,
    43,
    96,
    103
   ],
   [
    24,
    28,
    49,
    69,
    104,
    112
   ],
   [
    17,
    20,
    25,
    47,
    105,
    113
   ],
   [
    26,
    30,
    37,
    51,
    106,
    114
   ],
   [
    14,
    19,
    22,
    27,
    107,
    115
   ],
   [
    28,
    36,
    56,
    63,
    108,
    116
   ],
   [
    29,
    55,
    64,
    72,
    109,
    117
   ],
   [
    30,
    38,
    58,
    65,
    110,
    118
   ],
   [
    21,
    31,
    41,
    66,
    111,
    119
   ],
   [
    32,
    36,
    41,
    62,
    104,
    112
   ],
   [
    10,
    13,
    33,
    55,
    105,
    113
   ],
   [
    29,
    34,
    38,
    43,
    106,
    114
   ],
   [
    12,
    15,
    21,
    35,
    107,
    115
   ],
   [
    28,
    36,
    56,
    63,
    108,
    116
   ],
   [
    37,
    47,
    57,
    76,
    109,
    117
   ],
   [
    30,
    38,
    58,
    65,
    110,
    118
   ],
   [
    14,
    39,
    49,
    59,
    111,
    119
   ],
   [
    40,
    44,
    64,
    77,
    120,
    128
   ],
   [
    32,
    36,
    41,
    62,
    121,
    129
   ],
   [
    42,
    46,
    53,
    66,
    122,
    130
   ],
   [
    29,
    34,
    38,
    43,
    123,
    131
   ],
   [
    2,
    6,
    44,
    52,
    124,
    132
   ],
   [
    45,
    69,
    74,
    78,
    125,
    133
   ],
   [
    46,
    54,
    71,
    75,
    126,
    134
   ],
   [
    37,
    47,
    57,
    76,
    127,
    135
   ],
   [
    48,
    52,
    57,
    73,
    120,
    128
   ],
   [
    24,
    28,
    49,
    69,
    121,
    129
   ],
   [
    45,
    50,
    54,
    59,
    122,
    130
   ],
   [
    26,
    30,
    37,
    51,
    123,
    131
   ],
   [
    2,
    6,
    44,
    52,
    124,
    132
   ],
   [
    53,
    62,
    70,
    79,
    125,
    133
   ],
   [
    46,
    54,
    71,
    75,
    126,
    134
   ],
   [
    29,
    55,
    64,
    72,
    127,
    135
   ],
   [
    0,
    23,
    56,
    74,
    136,
    143
   ],
   [
    48,
    52,
    57,
    73,
    137,
    144
   ],
   [
    58,
    61,
    67,
    76,
    138,
    145
   ],
   [
    45,
    50,
    54,
    59,
    139,
    146
   ],
   [
    18,
    27,
    60,
    77,
    140,
    147
   ],
   [
    12,
    19,
    61,
    68,
    141,
    148
   ],
   [
    53,
    62,
    70,
    79,
    142,
    149
   ],
   [
    1,
    16,
    63,
    70,
    136,
    143
   ],
   [
    40,
    44,
    64,
    77,
    137,
    144
   ],
   [
    60,
    65,
    68,
    72,
    138,
    145
   ],
   [
    42,
    46,
    53,
    66,
    139,
    146
   ],
   [
    11,
    35,
    67,
    73,
    140,
    147
   ],
   [
    12,
    19,
    61,
    68,
    141,
    148
   ],
   [
    45,
    69,
    74,
    78,
    142,
    149
   ],
   [
    1,
    16,
    63,
    70,
    150,
    154
   ],
   [
    5,
    8,
    71,
    79,
    151,
    155
   ],
   [
    60,
    65,
    68,
    72,
    152,
    156
   ],
   [
    11,
    35,
    67,
    73,
    153,
    157
   ],
   [
    0,
    23,
    56,
    74,
    150,
    154
   ],
   [
    4,
    9,
    75,
    78,
    151,
    155
   ],
   [
    58,
    61,
    67,
    76,
    152,
    156
   ],
   [
    18,
    27,
    60,
    77,
    153,
    157
   ],
   [
    4,
    9,
    75,
    78,
    158,
    159
   ],
   [
    5,
    8,
    71,
    79,
    158,
    159
   ]
  ]
 },
 "distance": {
  "d": 2,
  "X": {
   "value": 2,
   "confidence": "upper_bound",
   "witness": [
    122,
    130
   ]
  },
  "Z": {
   "value": 2,
   "confidence": "upper_bound",
   "witness": [
    128,
    137
   ]
  }
 },
 "provenance": {
  "authors": [
   "@MathysRennela"
  ],
  "construction": "2BGA (arXiv:2306.16400) on SmallGroup(80,25), from github.com/QEC-pages/2BGA-codes @ 403d194c3f98f0cadc236aecbc4a8b6139ccf23c, nonabelian.zip, diswtnonabelian_wt6wtL2_order80_k50.txt, line 1. nonidentity supports a=[2], b=[2, 11, 18].",
  "references": [],
  "date": "2026-09-19",
  "notes": "Literature reproduction of a published 2BGA code (arXiv:2306.16400; github.com/QEC-pages/2BGA-codes @ 403d194c3f98f0cadc236aecbc4a8b6139ccf23c). Checked against the live board: not equivalent to any existing entry.",
  "model": "DeepSeek V4 Flash 0731",
  "origin": "submission"
 },
 "family": "generalized-bicycle"
}
