[[270,72,6]] · QEC Challenge

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[[270,72,6]] d =

270

kd²/n

9.6

X/Z

0.0047

6.7082

layers

swaps

1336

Share this result

Distance

X/Z asymmetry 1 · d_X = 6, d_Z = 6 · 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 6 · witness weight 6 (claimed upper_bound)

witness operator (support, 6 qubits)

[67, 69, 113, 133, 249, 268]

d_Z 6 · witness weight 6 (claimed upper_bound)

witness operator (support, 6 qubits)

[33, 57, 62, 104, 168, 197]

certificate exact, d = 6 · CryptoMiniSat 5.14.7 SAT

X: no logical < 6 exists; Z: no logical < 6 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 3–6 (mean 4.5) · H_Z 3–6 (mean 4.5)

trapping sets H_X (1,3)×135 (2,4)×405 (3,3)×135 (smallest syndrome weight at each size, connected sets of up to 3 qubits)

full (size, syndrome weight): count census for H_X

(1,3): 135 (1,6): 135 (2,4): 405 (2,6): 135 (2,7): 2430 (2,10): 1620 (3,3): 135 (3,5): 1755 (3,6): 1755 (3,7): 1485 (3,8): 24165 (3,9): 7020 (3,10): 3510 (3,11): 45225 (3,12): 4230 (3,13): 4860 (3,14): 21600 (3,16): 1350

trapping sets H_Z (1,3)×135 (2,4)×405 (3,3)×135 (smallest syndrome weight at each size, connected sets of up to 3 qubits)

full (size, syndrome weight): count census for H_Z

witness diameter X 3.6056 · Z 5.3852 (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

X checkZ checkqubit site (138)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 1336 nearest-neighbor SWAPs per round in total, at most 11 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) of arXiv:2610.13880 (Table 2) over the abelian group C45 x C3 (GAP SmallGroup(135,2)): H_X = (L(a) | R(b)), H_Z = (R(b)^T | L(a)^T) with L and R the left and right regular representations, a = 1 + x⁶ y² + x¹⁰ + x²⁵ y² + x²⁷ + x⁴⁰ y, b = 1 + x³ y + x³⁶ in generators x (order 45) and y (order 3), i.e. the bivariate bicycle code with A = a(x,y), B = b(x,y). The stored matrices use the qubit ordering of the paper's database (record 23f7085fc401fb11, github.com/gideonlsx/bicycle-race @ aed705a, data/codes.jsonl, CC BY 4.0): qubits 0..134 are the left block and 135..269 the right block, group elements numbered as GAP's Elements(SmallGroup(135,2)) with e0 the identity, x = e7, y = e2, so a = e0 + e1 + e12 + e20 + e65 + e74, b = e0 + e3 + e76. Rebuilt from the database's group data; CSS commutation, k, check weight and both of the paper's witnesses were re-checked on the rebuilt matrices.

model Claude Fable 5.1 (Claude Code) (claimed, not verified)

reference arXiv:2610.13880

date 2026-10-12

notes Literature reconstruction. The paper states d = 6 exactly (d_X: ladder in the screen (frontier mode, exact_on_accept; cluster engine, symmetry roots); d_Z: ladder in the screen (frontier mode, exact_on_accept; cluster engine, symmetry roots); verification record: one engine). Readings here: qldpc submit's RIS (20,000 NumPy trials per side) and its 2,000,000-trial accelerator pass, plus the verifier's refutation search; witnessed upper bound, see notes/270-72-6.md.

family bivariate 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

[[270,72,6]] two-block code over C45 x C3 from the Bicycle Race census (arXiv:2610.13880), rebuilt from the paper's database

Direction & hypothesis

arXiv:2610.13880 (Gideon Lee, "Bicycle Race: small two-block codes on the Pareto frontier", 9 October 2026) enumerates about 10^8 two-block group-algebra codes C(a,b) of check weight five to nine over groups of order at most 160 (n <= 320), with exact distances, and publishes a database of 12,448 of them (github.com/gideonlsx/bicycle-race @ aed705a, file data/codes.jsonl, CC BY 4.0), each with a witness logical. The question here is narrow: which of the codes the paper tabulates (Tables 2, 3, 9 and 11, and the ones named in Sec. 3) advance the board's four-axis frontier (n, k, d, check weight) and are not already on it? This entry is one of the 28 that do.

What was searched

Screen: the 45 distinct parameter triples in those tables were compared

with every CSS entry on main under the site's Pareto rule (an entry dominates when n <=, k >=, d >=, w <= with at least one strict), at the paper's check weight. Thirteen are already on the board at the same or a lower weight ([[60,4,8]], [[64,18,8]], [[84,14,10]], [[90,8,10]], [[90,12,9]], [[102,20,10]], [[144,12,12]], [[180,8,16]], [[182,6,18]], [[186,10,14]], [[192,8,16]], [[288,12,18]] and [[288,16,16]]); four are dominated by board entries ([[168,12,12]] by [[144,12,12]], [[198,8,16]] by [[180,8,16]], [[200,16,12]] by [[192,16,12]], and [[216,4,16]] by [[192,4,16]]); Table 9's [[192,12,14]] and [[192,16,12]] are Lin-Pryadko archive codes, not in the paper's database, and already on the board. The remaining 28 are new nondominated points and are filed one per PR.

This code: record 23f7085fc401fb11 of the database (Table 2 of the paper;

database labels standout, front, front-2D), over the abelian group C45 x C3 (GAP SmallGroup(135,2)), check weight 9 (block weights 6 + 3): a = 1 + x^6 y^2 + x^10 + x^25 y^2 + x^27 + x^40 y, b = 1 + x^3 y + x^36 in generators x (order 45) and y (order 3), i.e. the bivariate bicycle code with A = a(x,y), B = b(x,y). The stored matrices use the qubit ordering of the paper's database (record 23f7085fc401fb11, github.com/gideonlsx/bicycle-race @ aed705a, data/codes.jsonl, CC BY 4.0): qubits 0..134 are the left block and 135..269 the right block, group elements numbered as GAP's Elements(SmallGroup(135,2)) with e0 the identity, x = e7, y = e2, so a = e0 + e1 + e12 + e20 + e65 + e74, b = e0 + e3 + e76.

Rebuild: the generators' right-multiplication permutations in the

database's data/groups.jsonl give the multiplication table; then H_X = (L(a) | R(b)), H_Z = (R(b)^T | L(a)^T) with qubits 0..|G|-1 the left block. A short standalone NumPy script did this and checked CSS commutation, k = n - rank H_X - rank H_Z = 72, max check weight 9, and both of the paper's witnesses (weight 6 X, weight 6 Z, in the kernel of the other side's checks and outside its own stabilizer row space) before anything was submitted.

Distance: the paper states d = 6 exactly. Its record: d_X "ladder in the screen (frontier mode, exact_on_accept; cluster engine, symmetry roots)";

d_Z "ladder in the screen (frontier mode, exact_on_accept; cluster engine, symmetry roots)"; verification "one engine". Here, qldpc submit's own search (20,000 NumPy RIS trials per side, then a 2,000,000-trial accelerator pass) read d_X <= 6 and d_Z <= 6, and the verifier's refutation search found nothing lighter than 6.

Evidence trail

| instrument | trials | lightest logical | |---|---:|---:| | paper: exact search (record above) | exact | 6 on both sides, witnesses shipped with the record | | qldpc submit RIS (NumPy) + accelerator pass, per side | 20,000 + 2,000,000 | X 6, Z 6 | | the verifier's refutation gate (qldpc_verify, refute=True) | gate | nothing below 6 |

Claim: d <= 6 on both sides, a witnessed upper bound agreeing with the paper's exact distance. An exact certificate (verify/certify.py) is the maintainer-side tier and is not asserted here.

Dead ends

The 17 tabulated codes listed above add nothing to the board and were not

filed.

Only the tabulated codes were screened. The database's 2,435 codes labelled

as lying on the paper's own front are a larger pool a later pass could screen against the board the same way.

Tools

Claude Fable 5.1 (Claude Code): a standalone NumPy rebuild script (the construction above, from the database's group data), cli/qldpc.py submit for the witness search, the verifier and the PR draft, and verify/qldpc_verify.py on the final JSON.

Reproduction

Clone github.com/gideonlsx/bicycle-race @ aed705a and run its scripts/codes.py on record 23f7085fc401fb11: it rebuilds the code from data/groups.jsonl and data/codes.jsonl and checks the witnesses in pure Python. Or build it from the construction above. The JSON here carries both check matrices and both witnesses, so the entry verifies without the download.

Parity checks

X-checks 135 (max weight 9) · Z-checks 135 (max weight 9)

H_X (135 checks, sparse supports)

[0, 15, 29, 37, 56, 100, 135, 187, 234] [0, 1, 11, 43, 48, 114, 136, 204, 248] [2, 17, 32, 49, 59, 117, 137, 189, 210] [3, 11, 33, 52, 62, 81, 135, 138, 253] [4, 5, 34, 53, 82, 119, 139, 181, 213] [1, 5, 20, 60, 65, 123, 140, 221, 257] [2, 6, 14, 25, 66, 126, 141, 206, 227] [3, 7, 20, 27, 69, 74, 136, 142, 262] [4, 8, 9, 28, 70, 128, 143, 198, 230] [5, 9, 34, 72, 78, 82, 144, 212, 232] [10, 25, 36, 55, 75, 85, 137, 145, 214] [11, 15, 37, 56, 76, 129, 146, 147, 235] [0, 12, 27, 57, 88, 104, 138, 147, 264] [13, 16, 28, 58, 78, 105, 139, 148, 207] [14, 17, 32, 59, 75, 79, 149, 208, 237] [6, 15, 23, 39, 83, 130, 150, 223, 241] [7, 16, 34, 41, 86, 91, 140, 151, 266] [8, 17, 18, 42, 87, 132, 152, 215, 244] [4, 9, 18, 28, 89, 95, 153, 229, 246] [10, 19, 31, 39, 47, 92, 141, 154, 231] [0, 11, 20, 48, 93, 133, 155, 156, 249] [1, 12, 21, 41, 50, 99, 142, 156, 268] [13, 22, 24, 42, 51, 95, 143, 157, 224] [2, 14, 23, 25, 92, 96, 158, 225, 251] [4, 16, 24, 58, 97, 105, 144, 159, 236] [17, 25, 32, 59, 98, 102, 160, 161, 252] [2, 26, 47, 61, 80, 108, 145, 161, 237] [27, 33, 48, 62, 81, 100, 146, 162, 164] [5, 28, 34, 82, 97, 101, 163, 165, 254] [3, 29, 50, 83, 110, 121, 147, 164, 183] [4, 30, 35, 51, 84, 122, 148, 165, 232] [2, 31, 36, 55, 85, 102, 149, 166, 233] [8, 18, 32, 42, 103, 109, 167, 243, 255] [19, 33, 45, 56, 64, 106, 150, 168, 245] [1, 20, 34, 65, 107, 134, 169, 170, 258] [5, 21, 35, 58, 67, 113, 151, 170, 269] [22, 36, 38, 59, 68, 109, 152, 171, 238] [6, 23, 37, 39, 106, 110, 172, 239, 260] [8, 13, 24, 38, 51, 111, 153, 173, 250] [2, 14, 25, 39, 112, 116, 174, 175, 261] [6, 26, 40, 54, 64, 73, 154, 175, 251] [3, 27, 41, 65, 74, 114, 155, 176, 178] [4, 9, 28, 42, 111, 115, 177, 179, 263] [7, 29, 43, 67, 76, 118, 156, 178, 200] [8, 30, 44, 46, 68, 77, 157, 179, 246] [6, 10, 31, 45, 47, 116, 158, 180, 247] [9, 13, 35, 46, 84, 122, 159, 181, 254] [14, 36, 47, 55, 85, 117, 160, 182, 184] [15, 37, 48, 52, 56, 118, 183, 185, 264] [10, 49, 73, 87, 103, 124, 149, 161, 184] [11, 50, 57, 74, 88, 104, 162, 185, 187] [9, 16, 51, 58, 105, 119, 163, 186, 188] [12, 52, 76, 106, 125, 130, 164, 187, 209] [13, 53, 60, 77, 107, 131, 144, 165, 188] [10, 14, 54, 61, 80, 108, 166, 189, 252] [17, 22, 38, 55, 68, 120, 167, 190, 259] [6, 23, 39, 56, 121, 125, 191, 192, 265] [15, 40, 57, 71, 81, 90, 168, 192, 260] [7, 41, 58, 82, 91, 123, 169, 193, 195] [8, 18, 42, 59, 120, 124, 194, 196, 267] [16, 43, 60, 84, 93, 127, 170, 195, 217] [17, 44, 61, 63, 85, 94, 171, 196, 255] [15, 19, 45, 62, 64, 125, 172, 197, 256] [18, 22, 30, 46, 63, 77, 173, 198, 263] [10, 23, 31, 47, 64, 126, 174, 199, 201] [0, 11, 48, 65, 69, 127, 200, 202, 268] [19, 49, 66, 79, 90, 98, 158, 175, 201] [12, 20, 50, 67, 91, 99, 176, 202, 204] [13, 18, 24, 51, 68, 128, 177, 203, 205] [21, 52, 69, 93, 100, 129, 178, 204, 226] [22, 53, 70, 72, 94, 101, 153, 179, 205] [19, 23, 26, 54, 71, 73, 180, 206, 261] [24, 30, 60, 72, 107, 131, 163, 181, 207] [25, 31, 61, 73, 80, 108, 182, 208, 210] [0, 33, 62, 74, 81, 129, 183, 209, 211] [26, 75, 98, 109, 120, 132, 166, 184, 210] [27, 76, 83, 99, 110, 121, 135, 185, 211] [24, 28, 35, 77, 84, 122, 186, 212, 213] [30, 78, 86, 101, 123, 134, 159, 188, 213] [26, 31, 79, 87, 103, 124, 160, 189, 214] [32, 36, 44, 63, 80, 94, 190, 215, 267] [19, 37, 45, 64, 81, 130, 191, 216, 218] [1, 20, 65, 82, 86, 131, 217, 219, 269] [33, 66, 83, 96, 104, 112, 172, 192, 218] [21, 34, 67, 84, 105, 113, 193, 219, 221] [22, 32, 38, 68, 85, 132, 194, 220, 222] [35, 69, 86, 107, 114, 133, 195, 221, 240] [36, 70, 87, 89, 108, 115, 167, 196, 222] [33, 37, 40, 71, 88, 90, 197, 223, 265] [38, 44, 53, 72, 89, 101, 177, 198, 224] [26, 39, 45, 54, 73, 90, 199, 225, 227] [1, 3, 27, 74, 91, 133, 200, 226, 228] [40, 75, 92, 102, 112, 117, 180, 201, 227] [29, 41, 76, 93, 113, 118, 136, 202, 228] [30, 38, 42, 46, 77, 94, 203, 229, 230] [44, 78, 95, 97, 115, 119, 173, 205, 230] [40, 45, 49, 79, 96, 98, 174, 206, 231] [46, 53, 86, 97, 123, 134, 186, 207, 232] [47, 54, 87, 98, 103, 124, 137, 208, 233] [3, 48, 57, 88, 99, 104, 209, 234, 235] [50, 100, 106, 118, 125, 130, 138, 211, 235] [46, 51, 60, 101, 107, 131, 139, 212, 236] [49, 54, 102, 109, 120, 132, 182, 214, 237] [55, 61, 70, 89, 103, 115, 194, 215, 238] [40, 56, 62, 71, 90, 104, 216, 239, 241] [5, 7, 41, 91, 105, 134, 217, 240, 242] [57, 92, 106, 116, 121, 126, 197, 218, 241] [43, 58, 93, 107, 122, 127, 140, 219, 242] [44, 55, 59, 63, 94, 108, 220, 243, 244] [61, 95, 109, 111, 124, 128, 190, 222, 244] [57, 62, 66, 96, 110, 112, 191, 223, 245] [63, 70, 78, 97, 111, 119, 203, 224, 246] [49, 64, 71, 79, 98, 112, 141, 225, 247] [7, 12, 50, 65, 99, 113, 226, 248, 249] [52, 67, 100, 114, 127, 129, 142, 228, 249] [53, 63, 68, 72, 101, 115, 143, 229, 250] [66, 71, 75, 102, 116, 117, 199, 231, 251] [73, 79, 109, 117, 120, 132, 145, 233, 252] [12, 74, 83, 110, 118, 121, 146, 234, 253] [72, 77, 86, 119, 123, 134, 148, 236, 254] [80, 87, 95, 111, 120, 128, 220, 238, 255] [66, 81, 88, 96, 112, 121, 150, 239, 256] [16, 21, 67, 82, 113, 122, 240, 257, 258] [69, 84, 114, 123, 131, 133, 151, 242, 258] [70, 80, 85, 89, 115, 124, 152, 243, 259] [83, 88, 92, 116, 125, 126, 216, 245, 260] [75, 90, 96, 102, 117, 126, 154, 247, 261] [21, 29, 76, 91, 118, 127, 155, 248, 262] [78, 89, 94, 97, 119, 128, 157, 250, 263] [29, 99, 106, 125, 129, 130, 162, 253, 264] [92, 104, 110, 116, 126, 130, 168, 256, 265] [35, 43, 93, 105, 127, 131, 169, 257, 266] [95, 103, 108, 111, 128, 132, 171, 259, 267] [43, 52, 100, 113, 129, 133, 176, 262, 268] [60, 69, 114, 122, 133, 134, 193, 266, 269]

H_Z (135 checks, sparse supports)

[0, 3, 76, 135, 136, 147, 155, 200, 209] [1, 7, 93, 136, 140, 156, 169, 217, 226] [2, 10, 98, 137, 141, 158, 161, 166, 174] [3, 12, 100, 138, 142, 164, 176, 226, 234] [4, 13, 101, 139, 143, 153, 159, 165, 177] [5, 16, 107, 139, 140, 144, 163, 170, 240] [6, 19, 112, 141, 150, 172, 175, 180, 191] [7, 21, 114, 142, 151, 178, 193, 240, 248] [8, 22, 115, 143, 152, 167, 173, 179, 194] [9, 24, 53, 143, 144, 153, 177, 181, 186] [10, 26, 117, 145, 154, 180, 184, 189, 199] [11, 27, 118, 136, 138, 146, 155, 185, 200] [11, 12, 29, 147, 156, 187, 202, 248, 253] [13, 30, 119, 148, 157, 173, 181, 188, 203] [14, 31, 49, 141, 149, 158, 174, 182, 189] [15, 33, 121, 135, 146, 150, 183, 192, 197] [16, 35, 123, 148, 151, 159, 186, 195, 257] [17, 36, 124, 137, 149, 152, 160, 190, 196] [18, 38, 70, 152, 153, 167, 194, 198, 203] [19, 40, 126, 154, 168, 197, 201, 206, 216] [20, 41, 127, 140, 142, 155, 169, 202, 217] [20, 21, 43, 156, 170, 204, 219, 257, 262] [22, 44, 128, 157, 171, 190, 198, 205, 220] [23, 45, 66, 150, 158, 172, 191, 199, 206] [24, 46, 78, 157, 159, 173, 203, 207, 212] [25, 47, 79, 141, 145, 158, 160, 174, 208] [25, 26, 49, 161, 175, 206, 210, 214, 225] [27, 50, 129, 142, 147, 162, 176, 211, 226] [28, 51, 72, 143, 148, 153, 163, 177, 212] [27, 29, 52, 135, 164, 178, 228, 262, 264] [28, 30, 53, 165, 179, 198, 207, 213, 229] [31, 54, 75, 154, 166, 180, 199, 208, 214] [32, 55, 87, 137, 149, 160, 167, 215, 220] [33, 57, 130, 138, 162, 168, 209, 218, 223] [34, 58, 131, 139, 144, 151, 163, 169, 219] [34, 35, 60, 165, 170, 181, 212, 221, 266] [36, 61, 132, 145, 166, 171, 182, 215, 222] [37, 62, 83, 135, 146, 172, 183, 216, 223] [38, 63, 95, 171, 173, 190, 220, 224, 229] [39, 64, 96, 150, 154, 172, 174, 191, 225] [39, 40, 66, 175, 192, 223, 227, 231, 239] [41, 67, 133, 151, 156, 176, 193, 228, 240] [42, 68, 89, 152, 157, 167, 177, 194, 229] [41, 43, 69, 136, 178, 195, 242, 266, 268] [42, 44, 70, 179, 196, 215, 224, 230, 243] [45, 71, 92, 168, 180, 197, 216, 225, 231] [4, 46, 72, 179, 181, 198, 229, 232, 236] [47, 73, 102, 154, 161, 180, 182, 199, 233] [29, 48, 74, 136, 155, 162, 183, 200, 234] [47, 49, 75, 137, 184, 201, 231, 237, 247] [48, 50, 76, 156, 164, 185, 202, 235, 248] [51, 77, 97, 157, 165, 173, 186, 203, 236] [0, 50, 52, 138, 183, 187, 204, 249, 268] [51, 53, 78, 139, 188, 205, 224, 232, 250] [2, 54, 79, 175, 189, 206, 225, 233, 237] [55, 80, 109, 145, 166, 182, 190, 238, 243] [56, 81, 110, 135, 146, 168, 183, 191, 239] [56, 57, 83, 147, 185, 192, 234, 241, 245] [58, 84, 134, 148, 159, 170, 186, 193, 242] [59, 85, 103, 137, 149, 160, 171, 194, 243] [58, 60, 86, 140, 188, 195, 207, 236, 269] [59, 61, 87, 161, 189, 196, 208, 238, 244] [62, 88, 106, 138, 162, 197, 209, 239, 245] [8, 63, 89, 196, 198, 215, 243, 246, 250] [64, 90, 116, 168, 175, 197, 199, 216, 247] [43, 65, 91, 140, 169, 176, 200, 217, 248] [64, 66, 92, 141, 201, 218, 245, 251, 256] [65, 67, 93, 170, 178, 202, 219, 249, 257] [68, 94, 111, 171, 179, 190, 203, 220, 250] [1, 67, 69, 142, 200, 204, 221, 258, 269] [68, 70, 95, 143, 205, 222, 238, 246, 259] [6, 71, 96, 192, 206, 223, 239, 247, 251] [13, 72, 97, 144, 205, 207, 224, 250, 254] [14, 73, 98, 175, 184, 206, 208, 225, 252] [52, 74, 99, 142, 176, 185, 209, 226, 253] [2, 73, 75, 145, 149, 210, 227, 251, 261] [74, 76, 100, 146, 178, 187, 211, 228, 262] [9, 77, 101, 179, 188, 198, 212, 229, 254] [4, 77, 78, 144, 148, 213, 230, 246, 263] [10, 79, 102, 149, 201, 214, 231, 247, 252] [17, 80, 103, 161, 189, 208, 215, 255, 259] [81, 104, 125, 138, 162, 192, 209, 216, 256] [60, 82, 105, 139, 144, 163, 193, 217, 257] [81, 83, 106, 150, 164, 211, 218, 253, 260] [82, 84, 107, 165, 181, 195, 212, 219, 258] [85, 108, 120, 145, 166, 182, 196, 220, 259] [5, 84, 86, 151, 213, 217, 221, 232, 254] [85, 87, 109, 152, 184, 214, 222, 233, 255] [15, 88, 110, 147, 185, 223, 234, 256, 260] [22, 89, 111, 153, 222, 224, 238, 259, 263] [23, 90, 112, 192, 201, 223, 225, 239, 261] [69, 91, 113, 151, 193, 202, 226, 240, 262] [6, 90, 92, 154, 158, 227, 241, 260, 265] [91, 93, 114, 155, 195, 204, 228, 242, 266] [18, 94, 115, 196, 205, 215, 229, 243, 263] [8, 94, 95, 153, 157, 230, 244, 255, 267] [19, 96, 116, 158, 218, 231, 245, 256, 261] [9, 30, 97, 159, 163, 230, 232, 246, 263] [31, 98, 117, 160, 201, 210, 231, 233, 247] [0, 99, 118, 156, 202, 211, 234, 248, 264] [11, 99, 100, 135, 162, 204, 235, 249, 268] [24, 101, 119, 163, 205, 213, 224, 236, 250] [14, 26, 102, 160, 166, 227, 237, 251, 261] [36, 103, 120, 167, 184, 214, 233, 238, 267] [37, 104, 121, 147, 185, 218, 234, 239, 265] [86, 105, 122, 148, 159, 186, 219, 240, 266] [15, 104, 106, 168, 172, 187, 235, 241, 264] [105, 107, 123, 169, 188, 207, 221, 236, 242] [32, 108, 124, 161, 189, 208, 222, 243, 267] [17, 108, 109, 167, 171, 210, 237, 244, 252] [33, 110, 125, 164, 172, 211, 245, 253, 265] [18, 44, 111, 173, 177, 244, 246, 255, 267] [45, 112, 126, 174, 218, 227, 245, 247, 256] [1, 113, 127, 170, 219, 228, 248, 257, 268] [20, 113, 114, 136, 176, 221, 249, 258, 269] [38, 115, 128, 177, 222, 230, 238, 250, 259] [23, 40, 116, 174, 180, 241, 251, 260, 265] [25, 54, 117, 137, 182, 227, 251, 252, 261] [3, 118, 129, 178, 183, 228, 235, 253, 262] [28, 46, 119, 139, 186, 230, 246, 254, 263] [32, 61, 120, 190, 194, 210, 237, 252, 255] [62, 121, 130, 164, 191, 211, 241, 253, 256] [5, 122, 131, 165, 181, 212, 242, 257, 269] [34, 122, 123, 140, 193, 213, 232, 254, 258] [55, 124, 132, 184, 194, 214, 233, 244, 259] [37, 57, 125, 187, 191, 197, 235, 260, 264] [39, 71, 126, 141, 199, 241, 260, 261, 265] [7, 127, 133, 195, 200, 242, 249, 262, 266] [42, 63, 128, 143, 203, 244, 255, 263, 267] [12, 48, 129, 146, 204, 209, 249, 264, 268] [56, 88, 130, 150, 187, 216, 235, 264, 265] [16, 131, 134, 188, 207, 217, 236, 258, 266] [59, 80, 132, 152, 210, 220, 237, 252, 267] [21, 65, 133, 155, 221, 226, 258, 268, 269] [35, 82, 134, 169, 213, 232, 240, 254, 269]

Code ID 270-72-6 · download JSON · raw on GitHub