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[[264,88,4]] d =
n
264
k
88
d
4
kd²/n
5.333
w
9
X/Z
1
g
0.0039
r
6.0828
layers
2
swaps
1033

Share this result

Distance

X/Z asymmetry 1 · d_X = 4, d_Z = 4 · w_X = 9, w_Z = 9 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 4 · witness weight 4 (claimed upper_bound)
witness found by @mathysrennela · research/kit/surrogate.lightest_logical · found at 2000 trials · survived 2000 trials · 2026-10-12
witness operator (support, 4 qubits)
[94, 109, 113, 121]
d_Z 4 · witness weight 4 (claimed upper_bound)
witness found by @mathysrennela · research/kit/surrogate.lightest_logical · found at 2000 trials · survived 2000 trials · 2026-10-12
witness operator (support, 4 qubits)
[82, 88, 93, 99]
certificate exact, d = 4 · CryptoMiniSat 5.14.7 SAT
X: no logical < 4 exists; Z: no logical < 4 exists

Diagnostics

computed by the verifier from the parity checks, the layout, and the stored witnesses; shown as evidence, not used for ranking
girth H_X 4 · H_Z 4 (shortest cycle of each side’s Tanner graph; longer is friendlier to belief propagation)
check weights H_X 9 · H_Z 9
qubit degrees H_X 4–5 (mean 4.5) · H_Z 4–5 (mean 4.5)
trapping sets H_X (1,4)×132 (2,4)×132 (3,3)×792 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,4): 132 (1,5): 132 (2,4): 132 (2,5): 528 (2,6): 1122 (2,7): 1584 (2,8): 132 (3,3): 792 (3,4): 660 (3,5): 792 (3,6): 2904 (3,7): 9900 (3,8): 17952 (3,9): 17336 (3,10): 6072 (3,11): 1056 (3,12): 528
trapping sets H_Z (1,4)×132 (2,4)×132 (3,3)×792 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,4): 132 (1,5): 132 (2,4): 132 (2,5): 528 (2,6): 1122 (2,7): 1584 (2,8): 132 (3,3): 792 (3,4): 660 (3,5): 792 (3,6): 2904 (3,7): 9900 (3,8): 17952 (3,9): 17336 (3,10): 6072 (3,11): 1056 (3,12): 528
witness diameter X 5.099 · Z 3.1623 (Euclidean support diameter of the stored distance witnesses in the layout; an upper bound on the exhibited logicals’ spread, not a minimum over all logicals)

Verified 2D layout

as measured by the verifier: every check drawn over the submitted coordinates; the interaction radius is the longest dashed pair
layout contributed by @MathysRennela · Simulated annealing over integer-grid site assignments with the repo's own research/local2d/fold_layout.search_layout, single layer at radius 4 then two layers at 7, plus a divisor scan of the two-block index convention Z_l x Z_m which gives the tighter embedding here; radius and per-site occupancy re-measured with the verifier's own rule. · 2026-10-13
r = 6.083
X checkZ checkqubit site (136)2 qubits stacked (2 layers)dashed: the pair setting the interaction radiushover a check to isolate its qubits; click to pin — repeated clicks cycle through overlapping checks; click empty space to release
routing cost 1033 nearest-neighbor SWAPs per round in total, at most 9 for one check (heuristic: MST lower bound on the layout, with one lattice step = the minimum qubit spacing 1; not a rank)

Construction & provenance

authors Lee, Gideon
provenance literature baseline
construction Two-block group-algebra code C(a,b) over C66 x C2 = SmallGroup(132, 10) (order 132), elements numbered as in GAP Elements(SmallGroup(order,id)) with element 0 the identity. n = 2|G| = 264; H_X = [L(a)|R(b)], H_Z = [R(b)^T|L(a)^T]; a = {0, 1, 2, 13, 24}, b = {0, 2, 33, 48} as element indices. Check weight 9. Parameters and blocks taken from the public code database of arXiv:2610.13880v1 (Lee, 'Bicycle Race'), github.com/gideonlsx/bicycle-race.
model Mimo-V2.6-Flash (claimed, not verified)
reference arXiv:2610.13880
date 2026-10-12
notes Parameters and construction taken from the public database of arXiv:2610.13880v1. Distance is an upper bound certified by the witnesses attached here. Parameters and blocks taken from the public code database of arXiv:2610.13880v1 (Lee, 'Bicycle Race'), github.com/gideonlsx/bicycle-race @ aed705a, CC BY 4.0; rebuilt here with the repo's own group data. Distance is an upper bound certified by the attached witnesses, not the paper's exact distance.
family generalized bicycle (a tag, not a ranking)
locality 2D-local bilayer (computed from the layout)
weight class weight > 8 (computed)

How this code was found

the research note submitted with this code · raw markdown · all notes

[[264,88,4]] — two-block group-algebra code over C66 x C2

Direction & hypothesis

Cell weight-9plus x unrestricted, CSS board. The argument is coverage, not discovery: this code is published in arXiv:2610.13880v1 (Lee, "Bicycle Race"), and nothing on the board occupied this (n, k, d, w) point. It advances the four-axis Pareto frontier by moving into a cell that was empty at these parameters.

What was searched

Not a search for new codes. The arXiv:2610.13880v1 database (github.com/gideonlsx/bicycle-race @ aed705a, CC BY 4.0, 12,448 records) was rebuilt here from its group and block data, then screened against every CSS entry on main under the site's Pareto rule (n <=, k >=, d >=, w <= with at least one strict) within the same weight class. Records whose parameters the paper already tabulates, and candidates claimed by other open filings, were removed first. Distances were re-searched locally:

  • X side: research/kit/surrogate.lightest_logical at 2,000 trials
  • Z side: research/kit/surrogate.lightest_logical at 2,000 trials

Evidence trail

Witness-backed upper bound, not an exact distance. The attached X and Z operators were found by the searches above and re-checked by the verifier's own criteria (in ker(opposite) and outside rowspace(own)). verify/validate_candidate.py reports passed: true and board_advancing: true, with d_only_gain: false.

The paper states an exact distance for this record, verified there with a second exact engine plus GAP rebuild and independent upper-bound attacks. That exactness is not claimed here; the board records what the witness certifies.

Dead ends

  • Direct sums of two board codes: rejected, CONTRIBUTING.md requires a single

    • connected Tanner graph and a connected stabilizer group.

  • Fitting a single-layer 2D layout to reach the local-2d cells: searched with

    • research/local2d/fold_layout.search_layout, best radii 10–13 against a ceiling of 4.0, so these codes stay unrestricted.

  • Hypergraph products of two parents from this pool: connectivity passes, but n

    • multiplies (two ~250-qubit parents give n = 80,010).

Tools

Model: Mimo-V2.6-Flash (self-reported, provenance.model), driving OpenCode. Rebuild: research/kit/group_algebra.build_2bga from the database's data/groups.jsonl Cayley table. Witness search: research/kit/surrogate (numpy backend, 2,000 trials/side screening) with the gf2_fast accelerator for longer runs. Gate: research/kit/coordination.py gate, which runs verify/validate_candidate.py unchanged. Search run by @mathysrennela.

Reproduction

from group_algebra import build_2bga
# a and b are element indices from github.com/gideonlsx/bicycle-race @ aed705a data/codes.jsonl
HX, HZ = build_2bga(mul, a, b)   # mul from data/groups.jsonl, n = 2|G| = 264

Parameters are also spelled out in provenance.construction of codes/264-88-4.json.

Parity checks

X-checks 132 (max weight 9) · Z-checks 132 (max weight 9)
H_X (132 checks, sparse supports)
[0, 1, 2, 13, 24, 132, 134, 238, 252] [0, 1, 5, 8, 18, 133, 137, 244, 247] [0, 2, 5, 6, 15, 132, 134, 244, 247] [3, 5, 6, 8, 24, 135, 140, 249, 259] [4, 7, 9, 25, 36, 136, 141, 250, 260] [1, 2, 3, 5, 10, 133, 137, 238, 252] [2, 3, 6, 13, 18, 138, 145, 254, 256] [4, 7, 14, 19, 30, 139, 146, 255, 257] [1, 3, 8, 13, 15, 135, 140, 254, 256] [4, 9, 14, 16, 27, 136, 141, 255, 257] [5, 10, 13, 15, 18, 142, 150, 227, 242] [11, 14, 16, 19, 36, 143, 151, 258, 263] [12, 17, 20, 37, 48, 135, 144, 145, 152] [0, 6, 8, 10, 13, 138, 145, 249, 259] [7, 9, 11, 14, 21, 139, 146, 250, 260] [2, 8, 10, 15, 24, 147, 156, 233, 236] [9, 11, 16, 25, 30, 148, 157, 261, 262] [12, 17, 26, 31, 42, 138, 140, 149, 158] [1, 6, 10, 18, 24, 142, 150, 233, 236] [7, 11, 19, 25, 27, 143, 151, 261, 262] [12, 20, 26, 28, 39, 138, 140, 144, 152] [14, 21, 25, 27, 30, 153, 162, 239, 253] [22, 26, 28, 31, 48, 142, 154, 156, 163] [23, 29, 32, 49, 60, 143, 155, 157, 164] [0, 3, 15, 18, 24, 147, 156, 227, 242] [4, 16, 19, 21, 25, 148, 157, 258, 263] [17, 20, 22, 26, 33, 135, 145, 149, 158] [9, 19, 21, 27, 36, 159, 168, 245, 248] [20, 22, 28, 37, 42, 147, 150, 160, 169] [23, 29, 38, 43, 54, 148, 151, 161, 170] [7, 16, 21, 30, 36, 153, 162, 245, 248] [17, 22, 31, 37, 39, 147, 150, 154, 163] [23, 32, 38, 40, 51, 148, 151, 155, 164] [26, 33, 37, 39, 42, 132, 137, 165, 174] [34, 38, 40, 43, 60, 153, 166, 168, 175] [35, 41, 44, 61, 72, 154, 167, 169, 176] [4, 11, 27, 30, 36, 159, 168, 239, 253] [12, 28, 31, 33, 37, 142, 156, 160, 169] [29, 32, 34, 38, 45, 143, 157, 161, 170] [20, 31, 33, 39, 48, 133, 134, 171, 180] [32, 34, 40, 49, 54, 159, 162, 172, 181] [35, 41, 50, 55, 66, 160, 163, 173, 182] [17, 28, 33, 42, 48, 133, 134, 165, 174] [29, 34, 43, 49, 51, 159, 162, 166, 175] [35, 44, 50, 52, 63, 160, 163, 167, 176] [38, 45, 49, 51, 54, 136, 146, 177, 186] [46, 50, 52, 55, 72, 165, 178, 180, 187] [47, 53, 56, 73, 84, 166, 179, 181, 188] [12, 22, 39, 42, 48, 132, 137, 171, 180] [23, 40, 43, 45, 49, 153, 168, 172, 181] [41, 44, 46, 50, 57, 154, 169, 173, 182] [32, 43, 45, 51, 60, 139, 141, 183, 192] [44, 46, 52, 61, 66, 171, 174, 184, 193] [47, 53, 62, 67, 78, 172, 175, 185, 194] [29, 40, 45, 54, 60, 139, 141, 177, 186] [41, 46, 55, 61, 63, 171, 174, 178, 187] [47, 56, 62, 64, 75, 172, 175, 179, 188] [50, 57, 61, 63, 66, 144, 158, 189, 198] [58, 62, 64, 67, 84, 177, 190, 192, 199] [59, 65, 68, 85, 96, 178, 191, 193, 200] [23, 34, 51, 54, 60, 136, 146, 183, 192] [35, 52, 55, 57, 61, 165, 180, 184, 193] [53, 56, 58, 62, 69, 166, 181, 185, 194] [44, 55, 57, 63, 72, 149, 152, 195, 204] [56, 58, 64, 73, 78, 183, 186, 196, 205] [59, 65, 74, 79, 90, 184, 187, 197, 206] [41, 52, 57, 66, 72, 149, 152, 189, 198] [53, 58, 67, 73, 75, 183, 186, 190, 199] [59, 68, 74, 76, 87, 184, 187, 191, 200] [62, 69, 73, 75, 78, 155, 170, 201, 210] [70, 74, 76, 79, 96, 189, 202, 204, 211] [71, 77, 80, 97, 108, 190, 203, 205, 212] [35, 46, 63, 66, 72, 144, 158, 195, 204] [47, 64, 67, 69, 73, 177, 192, 196, 205] [65, 68, 70, 74, 81, 178, 193, 197, 206] [56, 67, 69, 75, 84, 161, 164, 207, 216] [68, 70, 76, 85, 90, 195, 198, 208, 217] [71, 77, 86, 91, 102, 196, 199, 209, 218] [53, 64, 69, 78, 84, 161, 164, 201, 210] [65, 70, 79, 85, 87, 195, 198, 202, 211] [71, 80, 86, 88, 99, 196, 199, 203, 212] [74, 81, 85, 87, 90, 167, 182, 213, 222] [82, 86, 88, 91, 108, 201, 214, 216, 223] [83, 89, 92, 109, 119, 202, 215, 217, 224] [47, 58, 75, 78, 84, 155, 170, 207, 216] [59, 76, 79, 81, 85, 189, 204, 208, 217] [77, 80, 82, 86, 93, 190, 205, 209, 218] [68, 79, 81, 87, 96, 173, 176, 219, 228] [80, 82, 88, 97, 102, 207, 210, 220, 229] [83, 89, 98, 103, 114, 208, 211, 221, 230] [65, 76, 81, 90, 96, 173, 176, 213, 222] [77, 82, 91, 97, 99, 207, 210, 214, 223] [83, 92, 98, 100, 111, 208, 211, 215, 224] [86, 93, 97, 99, 102, 179, 194, 225, 234] [94, 98, 100, 103, 119, 213, 226, 228, 235] [95, 101, 104, 120, 127, 214, 227, 229, 236] [59, 70, 87, 90, 96, 167, 182, 219, 228] [71, 88, 91, 93, 97, 201, 216, 220, 229] [89, 92, 94, 98, 105, 202, 217, 221, 230] [80, 91, 93, 99, 108, 185, 188, 231, 240] [92, 94, 100, 109, 114, 219, 222, 232, 241] [95, 101, 110, 115, 124, 220, 223, 233, 242] [77, 88, 93, 102, 108, 185, 188, 225, 234] [89, 94, 103, 109, 111, 219, 222, 226, 235] [95, 104, 110, 112, 122, 220, 223, 227, 236] [98, 105, 109, 111, 114, 191, 206, 237, 246] [106, 110, 112, 115, 127, 225, 238, 240, 247] [107, 113, 116, 128, 131, 226, 239, 241, 248] [71, 82, 99, 102, 108, 179, 194, 231, 240] [83, 100, 103, 105, 109, 213, 228, 232, 241] [101, 104, 106, 110, 117, 214, 229, 233, 242] [92, 103, 105, 111, 119, 197, 200, 243, 251] [104, 106, 112, 120, 124, 231, 234, 244, 252] [107, 113, 121, 125, 130, 232, 235, 245, 253] [89, 100, 105, 114, 119, 197, 200, 237, 246] [101, 106, 115, 120, 122, 231, 234, 238, 247] [107, 116, 121, 123, 129, 232, 235, 239, 248] [110, 117, 120, 122, 124, 203, 218, 249, 256] [118, 121, 123, 125, 131, 237, 250, 251, 257] [83, 94, 111, 114, 119, 191, 206, 243, 251] [95, 112, 115, 117, 120, 225, 240, 244, 252] [113, 116, 118, 121, 126, 226, 241, 245, 253] [104, 115, 117, 122, 127, 209, 212, 254, 259] [116, 118, 123, 128, 130, 243, 246, 255, 260] [101, 112, 117, 124, 127, 209, 212, 249, 256] [113, 118, 125, 128, 129, 243, 246, 250, 257] [121, 126, 128, 129, 130, 215, 230, 258, 262] [95, 106, 122, 124, 127, 203, 218, 254, 259] [107, 123, 125, 126, 128, 237, 251, 255, 260] [116, 125, 126, 129, 131, 221, 224, 261, 263] [113, 123, 126, 130, 131, 221, 224, 258, 262] [107, 118, 129, 130, 131, 215, 230, 261, 263]
H_Z (132 checks, sparse supports)
[0, 2, 33, 48, 132, 133, 134, 145, 156] [1, 5, 39, 42, 132, 133, 137, 140, 150] [0, 2, 39, 42, 132, 134, 137, 138, 147] [3, 8, 12, 26, 135, 137, 138, 140, 156] [4, 9, 45, 60, 136, 139, 141, 157, 168] [1, 5, 33, 48, 133, 134, 135, 137, 142] [6, 13, 17, 20, 134, 135, 138, 145, 150] [7, 14, 51, 54, 136, 139, 146, 151, 162] [3, 8, 17, 20, 133, 135, 140, 145, 147] [4, 9, 51, 54, 136, 141, 146, 148, 159] [10, 18, 22, 37, 137, 142, 145, 147, 150] [11, 19, 23, 38, 143, 146, 148, 151, 168] [12, 20, 57, 72, 144, 149, 152, 169, 180] [6, 12, 13, 26, 132, 138, 140, 142, 145] [7, 14, 45, 60, 139, 141, 143, 146, 153] [15, 24, 28, 31, 134, 140, 142, 147, 156] [16, 25, 29, 32, 141, 143, 148, 157, 162] [17, 26, 63, 66, 144, 149, 158, 163, 174] [10, 18, 28, 31, 133, 138, 142, 150, 156] [11, 19, 29, 32, 139, 143, 151, 157, 159] [12, 20, 63, 66, 144, 152, 158, 160, 171] [21, 30, 34, 49, 146, 153, 157, 159, 162] [22, 31, 35, 50, 154, 158, 160, 163, 180] [23, 32, 69, 84, 155, 161, 164, 181, 192] [15, 22, 24, 37, 132, 135, 147, 150, 156] [16, 23, 25, 38, 136, 148, 151, 153, 157] [17, 26, 57, 72, 149, 152, 154, 158, 165] [27, 36, 40, 43, 141, 151, 153, 159, 168] [28, 37, 41, 44, 152, 154, 160, 169, 174] [29, 38, 75, 78, 155, 161, 170, 175, 186] [21, 30, 40, 43, 139, 148, 153, 162, 168] [22, 31, 41, 44, 149, 154, 163, 169, 171] [23, 32, 75, 78, 155, 164, 170, 172, 183] [33, 42, 46, 61, 158, 165, 169, 171, 174] [34, 43, 47, 62, 166, 170, 172, 175, 192] [35, 44, 81, 96, 167, 173, 176, 193, 204] [27, 34, 36, 49, 136, 143, 159, 162, 168] [28, 35, 37, 50, 144, 160, 163, 165, 169] [29, 38, 69, 84, 161, 164, 166, 170, 177] [39, 48, 52, 55, 152, 163, 165, 171, 180] [40, 49, 53, 56, 164, 166, 172, 181, 186] [41, 50, 87, 90, 167, 173, 182, 187, 198] [33, 42, 52, 55, 149, 160, 165, 174, 180] [34, 43, 53, 56, 161, 166, 175, 181, 183] [35, 44, 87, 90, 167, 176, 182, 184, 195] [45, 54, 58, 73, 170, 177, 181, 183, 186] [46, 55, 59, 74, 178, 182, 184, 187, 204] [47, 56, 93, 108, 179, 185, 188, 205, 216] [39, 46, 48, 61, 144, 154, 171, 174, 180] [40, 47, 49, 62, 155, 172, 175, 177, 181] [41, 50, 81, 96, 173, 176, 178, 182, 189] [51, 60, 64, 67, 164, 175, 177, 183, 192] [52, 61, 65, 68, 176, 178, 184, 193, 198] [53, 62, 99, 102, 179, 185, 194, 199, 210] [45, 54, 64, 67, 161, 172, 177, 186, 192] [46, 55, 65, 68, 173, 178, 187, 193, 195] [47, 56, 99, 102, 179, 188, 194, 196, 207] [57, 66, 70, 85, 182, 189, 193, 195, 198] [58, 67, 71, 86, 190, 194, 196, 199, 216] [59, 68, 105, 119, 191, 197, 200, 217, 228] [51, 58, 60, 73, 155, 166, 183, 186, 192] [52, 59, 61, 74, 167, 184, 187, 189, 193] [53, 62, 93, 108, 185, 188, 190, 194, 201] [63, 72, 76, 79, 176, 187, 189, 195, 204] [64, 73, 77, 80, 188, 190, 196, 205, 210] [65, 74, 111, 114, 191, 197, 206, 211, 222] [57, 66, 76, 79, 173, 184, 189, 198, 204] [58, 67, 77, 80, 185, 190, 199, 205, 207] [59, 68, 111, 114, 191, 200, 206, 208, 219] [69, 78, 82, 97, 194, 201, 205, 207, 210] [70, 79, 83, 98, 202, 206, 208, 211, 228] [71, 80, 117, 127, 203, 209, 212, 229, 240] [63, 70, 72, 85, 167, 178, 195, 198, 204] [64, 71, 73, 86, 179, 196, 199, 201, 205] [65, 74, 105, 119, 197, 200, 202, 206, 213] [75, 84, 88, 91, 188, 199, 201, 207, 216] [76, 85, 89, 92, 200, 202, 208, 217, 222] [77, 86, 122, 124, 203, 209, 218, 223, 234] [69, 78, 88, 91, 185, 196, 201, 210, 216] [70, 79, 89, 92, 197, 202, 211, 217, 219] [71, 80, 122, 124, 203, 212, 218, 220, 231] [81, 90, 94, 109, 206, 213, 217, 219, 222] [82, 91, 95, 110, 214, 218, 220, 223, 240] [83, 92, 126, 131, 215, 221, 224, 241, 251] [75, 82, 84, 97, 179, 190, 207, 210, 216] [76, 83, 85, 98, 191, 208, 211, 213, 217] [77, 86, 117, 127, 209, 212, 214, 218, 225] [87, 96, 100, 103, 200, 211, 213, 219, 228] [88, 97, 101, 104, 212, 214, 220, 229, 234] [89, 98, 129, 130, 215, 221, 230, 235, 246] [81, 90, 100, 103, 197, 208, 213, 222, 228] [82, 91, 101, 104, 209, 214, 223, 229, 231] [83, 92, 129, 130, 215, 224, 230, 232, 243] [93, 102, 106, 120, 218, 225, 229, 231, 234] [94, 103, 107, 121, 226, 230, 232, 235, 251] [10, 24, 95, 104, 227, 233, 236, 252, 259] [87, 94, 96, 109, 191, 202, 219, 222, 228] [88, 95, 97, 110, 203, 220, 223, 225, 229] [89, 98, 126, 131, 221, 224, 226, 230, 237] [99, 108, 112, 115, 212, 223, 225, 231, 240] [100, 109, 113, 116, 224, 226, 232, 241, 246] [15, 18, 101, 110, 227, 233, 242, 247, 256] [93, 102, 112, 115, 209, 220, 225, 234, 240] [94, 103, 113, 116, 221, 226, 235, 241, 243] [15, 18, 95, 104, 227, 236, 242, 244, 254] [105, 114, 118, 128, 230, 237, 241, 243, 246] [0, 5, 106, 115, 238, 242, 244, 247, 259] [21, 36, 107, 116, 239, 245, 248, 260, 263] [99, 106, 108, 120, 203, 214, 231, 234, 240] [100, 107, 109, 121, 215, 232, 235, 237, 241] [10, 24, 101, 110, 233, 236, 238, 242, 249] [111, 119, 123, 125, 224, 235, 237, 243, 251] [1, 2, 112, 120, 236, 238, 244, 252, 256] [27, 30, 113, 121, 239, 245, 253, 257, 262] [105, 114, 123, 125, 221, 232, 237, 246, 251] [1, 2, 106, 115, 233, 238, 247, 252, 254] [27, 30, 107, 116, 239, 248, 253, 255, 261] [3, 13, 117, 124, 242, 249, 252, 254, 256] [4, 14, 118, 125, 250, 253, 255, 257, 263] [111, 118, 119, 128, 215, 226, 243, 246, 251] [0, 5, 112, 120, 227, 244, 247, 249, 252] [21, 36, 113, 121, 245, 248, 250, 253, 258] [6, 8, 122, 127, 236, 247, 249, 254, 259] [7, 9, 123, 128, 248, 250, 255, 260, 262] [6, 8, 117, 124, 233, 244, 249, 256, 259] [7, 9, 118, 125, 245, 250, 257, 260, 261] [11, 25, 126, 130, 253, 258, 260, 261, 262] [3, 13, 122, 127, 227, 238, 254, 256, 259] [4, 14, 123, 128, 239, 255, 257, 258, 260] [16, 19, 129, 131, 248, 257, 258, 261, 263] [16, 19, 126, 130, 245, 255, 258, 262, 263] [11, 25, 129, 131, 239, 250, 261, 262, 263]
Code ID 264-88-4 · download JSON · raw on GitHub