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[[450,8,16]] d ≤
n
450
k
8
d
16
kd²/n
4.551
w
6
X/Z
1
g
0.0711
r
4.0
layers
1
swaps
3042

Share this result

Distance

X/Z asymmetry 1 · d_X ≤ 16, d_Z ≤ 16 · w_X = 6, w_Z = 6 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 16 · witness weight 16 (claimed upper_bound)
witness operator (support, 16 qubits)
[18, 19, 79, 110, 111, 141, 143, 172, 173, 174, 175, 203, 207, 231, 259, 274]
d_Z 16 · witness weight 16 (claimed upper_bound)
witness operator (support, 16 qubits)
[103, 118, 131, 136, 142, 144, 151, 157, 170, 178, 330, 362, 369, 370, 393, 401]
certificate none yet · distance stands as a self-certified upper bound (d ≤)

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 6 · H_Z 6 (shortest cycle of each side’s Tanner graph; longer is friendlier to belief propagation)
check weights H_X 2–6 (mean 5.294) · H_Z 2–6 (mean 5.294)
qubit degrees H_X 1–3 (mean 2.6) · H_Z 1–3 (mean 2.6)
trapping sets H_X (1,1)×60 (2,0)×13 (3,0)×39 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,1): 60 (1,2): 60 (1,3): 330 (2,0): 13 (2,1): 81 (2,2): 251 (2,3): 309 (2,4): 2050 (3,0): 39 (3,1): 165 (3,2): 616 (3,3): 2092 (3,4): 2891 (3,5): 16995 (3,6): 281 (3,7): 2473
trapping sets H_Z (1,1)×60 (2,0)×13 (3,0)×37 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,1): 60 (1,2): 60 (1,3): 330 (2,0): 13 (2,1): 83 (2,2): 251 (2,3): 307 (2,4): 2050 (3,0): 37 (3,1): 173 (3,2): 610 (3,3): 2098 (3,4): 2879 (3,5): 16996 (3,6): 278 (3,7): 2473
witness diameter X 21.2132 · Z 18.7883 (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
r = 4
X checkZ checkqubit site (450)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 3042 nearest-neighbor SWAPs per round in total, at most 8 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 @dorakingx
provenance submitted through the challenge
novelty known parameter set; see provenance notes
construction Open-boundary planar bivariate-bicycle code (Liang, Eberhardt, Chen, arXiv:2504.08887, Sec. II and Table V) on an 15 x 15 grid with f = x + x2 + y2 and g = 1 + x2 y + x2 y2, built by the directional anyon-condensation truncation with the paper's footnote-6 corner resolution (research/local2d/planar.py build_open_directional(15, 15)); n = 2*152 = 450, all checks of weight <= 6. The submitted layout is SINGLE-LAYER with integer coordinates: qubit index q = c*225 + i*15 + j (block c in {0,1}, site (i,j)) sits at (i + j, j - i + c). That is the square lattice of spacing 1 rotated 45 degrees, with the two blocks on the two sublattices; one qubit per site, minimum spacing exactly 1 and maximum check diameter exactly 4.
model Claude Claude Opus 5 (Claude Code) (claimed, not verified)
builds on arXiv:2504.08887, arXiv:2308.07915
date 2026-09-07
notes Checked, not equivalent to any board entry. The gate reports no exact duplicate and no WL-equivalent entry. The other n=450 weight-6 board entry, [[450,8,26]], is a torus bivariate-bicycle code on Z_15 x Z_15 (A = x^2 y^14 + y^7 + x^13 y^3); this one is the open-boundary planar truncation of a different polynomial pair, with a different fingerprint and WL signature, and [[450,8,26]] dominates this code on (n, k, d, w) in every cell it shares with it. The construction family is published (arXiv:2504.08887, Table V lists L = 6..12); the L = 15 member and its distance are not, and the contribution here is the single-layer layout. Literature novelty unverified.
family bivariate bicycle (a tag, not a ranking)
locality 2D-local single (computed from the layout)
weight class weight ≤ 6 (computed)

How this code was found

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

[[450,8,16]] — open-boundary planar bivariate-bicycle code with a single-layer 2D-local layout

Direction & hypothesis

Target cell: 2D-local single-layer × weight-6. Its leader was [[16,4,4]] at kd²/n = 4.00 and nothing above 2.00 sat there at n ≥ 40, while the same board holds open-boundary planar bivariate-bicycle codes reaching kd²/n = 4.59 — but only as *bilayer* entries, because a two-block code is naturally drawn with one block per layer. The hypothesis was that the second layer is not needed: the two blocks are two sublattices of one planar lattice, and the only question is which sublattice offset keeps every check within the single-layer radius cap of 4.

What was searched

Codes: the open-boundary planar BB family of Liang, Eberhardt and Chen (arXiv:2504.08887, Sec. II and Table V), f = x + x² + y², g = 1 + x²y + x²y², built with the repository's own research/local2d/planar.py (build_open_directional, the directional anyon-condensation truncation with the paper's footnote-6 corner resolution). Square grids L = 13..18 and the rectangles 14×16, 15×16, 15×17 and their transposes were built and screened; k = 8 for all of them and every check has weight ≤ 6. Screened distances (200k fast-RIS trials) give kd²/n = 4.00 (L=13), 4.59 (L=14, already on the board as [[392,8,15]]), 4.55 (L=15), 4.52 (L=16), 4.48 (L=17), 4.46 (L=18); the rectangles reach at most 4.27 (15×16) and L = 19 exceeds the n ≤ 700 cap. L = 15 is the best member that is not already on the board.

Layout: qubit (site (i, j), block c ∈ {0,1}) placed at i·u + j·v + c·t, with the largest check diameter minimised over (u, v, t) subject to unit qubit spacing (Nelder-Mead, 150 random restarts). The optimum is a plateau at radius 4, and its cleanest representative is fully isotropic: u = √2·(1,0), v = √2·(0,1), t = (v − u)/2. Rotating that by 45° makes every coordinate an integer, which is the submitted layout:

qubit (site (i, j), block c) -> (i + j, j - i + c)

so the two blocks occupy the two sublattices of the unit square lattice. The verifier measures interaction radius exactly 4, one qubit per site, minimum spacing exactly 1, and derives the class local-2d-single.

What matters is the *offset*, not the metric. The same isotropic lattice with the other deep hole, t = (u + v)/2, gives radius √17 = 4.123 and misses the cap; the two offsets differ by a lattice vector, so they are the same point set but a different relative embedding of the two blocks, and only one of them is short enough. Anisotropic lattices also reach 4 — the optimum holds for u ⟂ v, |u|² + |v|² = 4, t = (v − u)/2 whenever |u| lies in [√1.5, √2.5] — but they buy nothing over the isotropic representative.

The layout sits exactly at the class cap, and that is forced rather than tuned: for this check shape the largest check diameter equals 4 × (minimum spacing), so under the required unit spacing the radius cannot be below 4.0. A direct search confirms it: demanding radius ≤ 3.99 drives the spacing to 0.9975.

Evidence trail

Distance, fresh-seed fast-RIS ladder (lightest logical found per rung): 16 @20k → 16 @200k → 16 @1M → 16 @5M, four independent seeds, no drop at any rung. The X witness of weight 16 is the one found at 20k trials and re-verified by the GF(2) stack; the packaging search found a Z witness of the same weight. Claim: d ≤ 16, an upper bound, not exact. Unlike the algebraic bicycle families this one does not inflate: the neighbouring sizes behave the same way ([[512,8,17]]: 17 at 20k, 200k, 1M and 5M; [[648,8,19]]: 19 at all four rungs), consistent with the published exact distances 4, 6, 9, 12 at L = 6, 8, 10, 12.

Gate verdict (verify/validate_candidate.py): passed, not refuted, no exact and no WL-equivalent board entry, "advances the weight-6 x local-2d-single board".

Two caveats a reader should have:

  • On the board's other headline score this code is *worse* than the entry it

    • passes: geometric efficiency g = 4kd²/(n ρ² r⁴) = 0.071 here, against 0.16 for [[16,4,4]] and 1.564 for the cell's best. Buying locality at r = 4 costs r⁴.

  • The layout is size-independent: the identical integer placement applied to the

    • board's [[392,8,15]] (the L = 14 member of the same family, currently a bilayer entry) also measures radius 4 and would lead this cell at kd²/n = 4.59. This submission's cell leadership therefore rests on a retrofit nobody has done, not on an advantage of L = 15.

Dead ends

  • Every weight-6 code in our own unrestricted-cell haul with a higher kd²/n is

    • out of reach of any 2D layout: the best check-shape diameters we could reach for them are 4.17, 4.83 and 5.02, and folding a torus roughly doubles the shape diameter, i.e. 8.4–10.0 against the bilayer cap of 7.0.

  • The isotropic lattice with the wrong deep hole, t = (u + v)/2: radius √17.
  • Rectangular grids trade distance for qubits at this size and lose: 15×16 gives

    • [[480,8,16]] at 4.27, 14×16 gives [[448,8,15]] at 4.02.

Tools

Claude Opus 5 (Claude Code) as the agent; the repository's own research/local2d/planar.py for the construction, gf2_fast (make fast) for every distance search, scipy Nelder-Mead for the layout optimisation, and verify/validate_candidate.py as the only gate. Compute: one Apple M2 Pro (12 cores), well under an hour for this code.

Reproduction

import sys; sys.path.insert(0, "research/local2d")
from planar import build_open_directional
HX, HZ = build_open_directional(15, 15)   # n = 2*15^2 = 450, k = 8, max check weight 6
# layout: qubit q = c*225 + i*15 + j  ->  (i + j, j - i + c)
coords = [(i + j, j - i + c) for c in (0, 1) for i in range(15) for j in range(15)]

Parity checks

X-checks 221 (max weight 6) · Z-checks 221 (max weight 6)
H_X (221 checks, sparse supports)
[0, 226, 227] [1, 227, 228] [2, 228, 229] [3, 229, 230] [4, 230, 231] [5, 231, 232] [6, 232, 233] [7, 233, 234] [8, 234, 235] [9, 235, 236] [10, 236, 237] [11, 237, 238] [12, 238, 239] [0, 15, 241, 242] [1, 16, 242, 243] [2, 17, 243, 244] [3, 18, 244, 245] [4, 19, 245, 246] [5, 20, 246, 247] [6, 21, 247, 248] [7, 22, 248, 249] [8, 23, 249, 250] [9, 24, 250, 251] [10, 25, 251, 252] [11, 26, 252, 253] [12, 27, 253, 254] [2, 15, 30, 225, 256, 257] [3, 16, 31, 226, 257, 258] [4, 17, 32, 227, 258, 259] [5, 18, 33, 228, 259, 260] [6, 19, 34, 229, 260, 261] [7, 20, 35, 230, 261, 262] [8, 21, 36, 231, 262, 263] [9, 22, 37, 232, 263, 264] [10, 23, 38, 233, 264, 265] [11, 24, 39, 234, 265, 266] [12, 25, 40, 235, 266, 267] [13, 26, 41, 236, 267, 268] [14, 27, 42, 237, 268, 269] [17, 30, 45, 240, 271, 272] [18, 31, 46, 241, 272, 273] [19, 32, 47, 242, 273, 274] [20, 33, 48, 243, 274, 275] [21, 34, 49, 244, 275, 276] [22, 35, 50, 245, 276, 277] [23, 36, 51, 246, 277, 278] [24, 37, 52, 247, 278, 279] [25, 38, 53, 248, 279, 280] [26, 39, 54, 249, 280, 281] [27, 40, 55, 250, 281, 282] [28, 41, 56, 251, 282, 283] [29, 42, 57, 252, 283, 284] [32, 45, 60, 255, 286, 287] [33, 46, 61, 256, 287, 288] [34, 47, 62, 257, 288, 289] [35, 48, 63, 258, 289, 290] [36, 49, 64, 259, 290, 291] [37, 50, 65, 260, 291, 292] [38, 51, 66, 261, 292, 293] [39, 52, 67, 262, 293, 294] [40, 53, 68, 263, 294, 295] [41, 54, 69, 264, 295, 296] [42, 55, 70, 265, 296, 297] [43, 56, 71, 266, 297, 298] [44, 57, 72, 267, 298, 299] [47, 60, 75, 270, 301, 302] [48, 61, 76, 271, 302, 303] [49, 62, 77, 272, 303, 304] [50, 63, 78, 273, 304, 305] [51, 64, 79, 274, 305, 306] [52, 65, 80, 275, 306, 307] [53, 66, 81, 276, 307, 308] [54, 67, 82, 277, 308, 309] [55, 68, 83, 278, 309, 310] [56, 69, 84, 279, 310, 311] [57, 70, 85, 280, 311, 312] [58, 71, 86, 281, 312, 313] [59, 72, 87, 282, 313, 314] [62, 75, 90, 285, 316, 317] [63, 76, 91, 286, 317, 318] [64, 77, 92, 287, 318, 319] [65, 78, 93, 288, 319, 320] [66, 79, 94, 289, 320, 321] [67, 80, 95, 290, 321, 322] [68, 81, 96, 291, 322, 323] [69, 82, 97, 292, 323, 324] [70, 83, 98, 293, 324, 325] [71, 84, 99, 294, 325, 326] [72, 85, 100, 295, 326, 327] [73, 86, 101, 296, 327, 328] [74, 87, 102, 297, 328, 329] [77, 90, 105, 300, 331, 332] [78, 91, 106, 301, 332, 333] [79, 92, 107, 302, 333, 334] [80, 93, 108, 303, 334, 335] [81, 94, 109, 304, 335, 336] [82, 95, 110, 305, 336, 337] [83, 96, 111, 306, 337, 338] [84, 97, 112, 307, 338, 339] [85, 98, 113, 308, 339, 340] [86, 99, 114, 309, 340, 341] [87, 100, 115, 310, 341, 342] [88, 101, 116, 311, 342, 343] [89, 102, 117, 312, 343, 344] [92, 105, 120, 315, 346, 347] [93, 106, 121, 316, 347, 348] [94, 107, 122, 317, 348, 349] [95, 108, 123, 318, 349, 350] [96, 109, 124, 319, 350, 351] [97, 110, 125, 320, 351, 352] [98, 111, 126, 321, 352, 353] [99, 112, 127, 322, 353, 354] [100, 113, 128, 323, 354, 355] [101, 114, 129, 324, 355, 356] [102, 115, 130, 325, 356, 357] [103, 116, 131, 326, 357, 358] [104, 117, 132, 327, 358, 359] [107, 120, 135, 330, 361, 362] [108, 121, 136, 331, 362, 363] [109, 122, 137, 332, 363, 364] [110, 123, 138, 333, 364, 365] [111, 124, 139, 334, 365, 366] [112, 125, 140, 335, 366, 367] [113, 126, 141, 336, 367, 368] [114, 127, 142, 337, 368, 369] [115, 128, 143, 338, 369, 370] [116, 129, 144, 339, 370, 371] [117, 130, 145, 340, 371, 372] [118, 131, 146, 341, 372, 373] [119, 132, 147, 342, 373, 374] [122, 135, 150, 345, 376, 377] [123, 136, 151, 346, 377, 378] [124, 137, 152, 347, 378, 379] [125, 138, 153, 348, 379, 380] [126, 139, 154, 349, 380, 381] [127, 140, 155, 350, 381, 382] [128, 141, 156, 351, 382, 383] [129, 142, 157, 352, 383, 384] [130, 143, 158, 353, 384, 385] [131, 144, 159, 354, 385, 386] [132, 145, 160, 355, 386, 387] [133, 146, 161, 356, 387, 388] [134, 147, 162, 357, 388, 389] [137, 150, 165, 360, 391, 392] [138, 151, 166, 361, 392, 393] [139, 152, 167, 362, 393, 394] [140, 153, 168, 363, 394, 395] [141, 154, 169, 364, 395, 396] [142, 155, 170, 365, 396, 397] [143, 156, 171, 366, 397, 398] [144, 157, 172, 367, 398, 399] [145, 158, 173, 368, 399, 400] [146, 159, 174, 369, 400, 401] [147, 160, 175, 370, 401, 402] [148, 161, 176, 371, 402, 403] [149, 162, 177, 372, 403, 404] [152, 165, 180, 375, 406, 407] [153, 166, 181, 376, 407, 408] [154, 167, 182, 377, 408, 409] [155, 168, 183, 378, 409, 410] [156, 169, 184, 379, 410, 411] [157, 170, 185, 380, 411, 412] [158, 171, 186, 381, 412, 413] [159, 172, 187, 382, 413, 414] [160, 173, 188, 383, 414, 415] [161, 174, 189, 384, 415, 416] [162, 175, 190, 385, 416, 417] [163, 176, 191, 386, 417, 418] [164, 177, 192, 387, 418, 419] [167, 180, 195, 390, 421, 422] [168, 181, 196, 391, 422, 423] [169, 182, 197, 392, 423, 424] [170, 183, 198, 393, 424, 425] [171, 184, 199, 394, 425, 426] [172, 185, 200, 395, 426, 427] [173, 186, 201, 396, 427, 428] [174, 187, 202, 397, 428, 429] [175, 188, 203, 398, 429, 430] [176, 189, 204, 399, 430, 431] [177, 190, 205, 400, 431, 432] [178, 191, 206, 401, 432, 433] [179, 192, 207, 402, 433, 434] [182, 195, 210, 405, 436, 437] [183, 196, 211, 406, 437, 438] [184, 197, 212, 407, 438, 439] [185, 198, 213, 408, 439, 440] [186, 199, 214, 409, 440, 441] [187, 200, 215, 410, 441, 442] [188, 201, 216, 411, 442, 443] [189, 202, 217, 412, 443, 444] [190, 203, 218, 413, 444, 445] [191, 204, 219, 414, 445, 446] [192, 205, 220, 415, 446, 447] [193, 206, 221, 416, 447, 448] [194, 207, 222, 417, 448, 449] [197, 210, 420] [198, 211, 421] [199, 212, 422] [200, 213, 423] [201, 214, 424] [202, 215, 425] [203, 216, 426] [204, 217, 427] [205, 218, 428] [206, 219, 429] [207, 220, 430] [208, 221, 431] [209, 222, 432] [212, 435] [213, 436] [214, 437] [215, 438] [216, 439] [217, 440] [218, 441] [219, 442] [220, 443] [221, 444] [222, 445] [223, 446] [224, 447]
H_Z (221 checks, sparse supports)
[30, 225, 240] [0, 31, 226, 241] [0, 1, 32, 227, 242, 255] [1, 2, 33, 228, 243, 256] [2, 3, 34, 229, 244, 257] [3, 4, 35, 230, 245, 258] [4, 5, 36, 231, 246, 259] [5, 6, 37, 232, 247, 260] [6, 7, 38, 233, 248, 261] [7, 8, 39, 234, 249, 262] [8, 9, 40, 235, 250, 263] [9, 10, 41, 236, 251, 264] [10, 11, 42, 237, 252, 265] [11, 12, 43, 238, 253, 266] [12, 13, 44, 239, 254, 267] [13, 14, 268] [14, 269] [45, 240, 255] [15, 46, 241, 256] [15, 16, 47, 242, 257, 270] [16, 17, 48, 243, 258, 271] [17, 18, 49, 244, 259, 272] [18, 19, 50, 245, 260, 273] [19, 20, 51, 246, 261, 274] [20, 21, 52, 247, 262, 275] [21, 22, 53, 248, 263, 276] [22, 23, 54, 249, 264, 277] [23, 24, 55, 250, 265, 278] [24, 25, 56, 251, 266, 279] [25, 26, 57, 252, 267, 280] [26, 27, 58, 253, 268, 281] [27, 28, 59, 254, 269, 282] [28, 29, 283] [29, 284] [60, 255, 270] [30, 61, 256, 271] [30, 31, 62, 257, 272, 285] [31, 32, 63, 258, 273, 286] [32, 33, 64, 259, 274, 287] [33, 34, 65, 260, 275, 288] [34, 35, 66, 261, 276, 289] [35, 36, 67, 262, 277, 290] [36, 37, 68, 263, 278, 291] [37, 38, 69, 264, 279, 292] [38, 39, 70, 265, 280, 293] [39, 40, 71, 266, 281, 294] [40, 41, 72, 267, 282, 295] [41, 42, 73, 268, 283, 296] [42, 43, 74, 269, 284, 297] [43, 44, 298] [44, 299] [75, 270, 285] [45, 76, 271, 286] [45, 46, 77, 272, 287, 300] [46, 47, 78, 273, 288, 301] [47, 48, 79, 274, 289, 302] [48, 49, 80, 275, 290, 303] [49, 50, 81, 276, 291, 304] [50, 51, 82, 277, 292, 305] [51, 52, 83, 278, 293, 306] [52, 53, 84, 279, 294, 307] [53, 54, 85, 280, 295, 308] [54, 55, 86, 281, 296, 309] [55, 56, 87, 282, 297, 310] [56, 57, 88, 283, 298, 311] [57, 58, 89, 284, 299, 312] [58, 59, 313] [59, 314] [90, 285, 300] [60, 91, 286, 301] [60, 61, 92, 287, 302, 315] [61, 62, 93, 288, 303, 316] [62, 63, 94, 289, 304, 317] [63, 64, 95, 290, 305, 318] [64, 65, 96, 291, 306, 319] [65, 66, 97, 292, 307, 320] [66, 67, 98, 293, 308, 321] [67, 68, 99, 294, 309, 322] [68, 69, 100, 295, 310, 323] [69, 70, 101, 296, 311, 324] [70, 71, 102, 297, 312, 325] [71, 72, 103, 298, 313, 326] [72, 73, 104, 299, 314, 327] [73, 74, 328] [74, 329] [105, 300, 315] [75, 106, 301, 316] [75, 76, 107, 302, 317, 330] [76, 77, 108, 303, 318, 331] [77, 78, 109, 304, 319, 332] [78, 79, 110, 305, 320, 333] [79, 80, 111, 306, 321, 334] [80, 81, 112, 307, 322, 335] [81, 82, 113, 308, 323, 336] [82, 83, 114, 309, 324, 337] [83, 84, 115, 310, 325, 338] [84, 85, 116, 311, 326, 339] [85, 86, 117, 312, 327, 340] [86, 87, 118, 313, 328, 341] [87, 88, 119, 314, 329, 342] [88, 89, 343] [89, 344] [120, 315, 330] [90, 121, 316, 331] [90, 91, 122, 317, 332, 345] [91, 92, 123, 318, 333, 346] [92, 93, 124, 319, 334, 347] [93, 94, 125, 320, 335, 348] [94, 95, 126, 321, 336, 349] [95, 96, 127, 322, 337, 350] [96, 97, 128, 323, 338, 351] [97, 98, 129, 324, 339, 352] [98, 99, 130, 325, 340, 353] [99, 100, 131, 326, 341, 354] [100, 101, 132, 327, 342, 355] [101, 102, 133, 328, 343, 356] [102, 103, 134, 329, 344, 357] [103, 104, 358] [104, 359] [135, 330, 345] [105, 136, 331, 346] [105, 106, 137, 332, 347, 360] [106, 107, 138, 333, 348, 361] [107, 108, 139, 334, 349, 362] [108, 109, 140, 335, 350, 363] [109, 110, 141, 336, 351, 364] [110, 111, 142, 337, 352, 365] [111, 112, 143, 338, 353, 366] [112, 113, 144, 339, 354, 367] [113, 114, 145, 340, 355, 368] [114, 115, 146, 341, 356, 369] [115, 116, 147, 342, 357, 370] [116, 117, 148, 343, 358, 371] [117, 118, 149, 344, 359, 372] [118, 119, 373] [119, 374] [150, 345, 360] [120, 151, 346, 361] [120, 121, 152, 347, 362, 375] [121, 122, 153, 348, 363, 376] [122, 123, 154, 349, 364, 377] [123, 124, 155, 350, 365, 378] [124, 125, 156, 351, 366, 379] [125, 126, 157, 352, 367, 380] [126, 127, 158, 353, 368, 381] [127, 128, 159, 354, 369, 382] [128, 129, 160, 355, 370, 383] [129, 130, 161, 356, 371, 384] [130, 131, 162, 357, 372, 385] [131, 132, 163, 358, 373, 386] [132, 133, 164, 359, 374, 387] [133, 134, 388] [134, 389] [165, 360, 375] [135, 166, 361, 376] [135, 136, 167, 362, 377, 390] [136, 137, 168, 363, 378, 391] [137, 138, 169, 364, 379, 392] [138, 139, 170, 365, 380, 393] [139, 140, 171, 366, 381, 394] [140, 141, 172, 367, 382, 395] [141, 142, 173, 368, 383, 396] [142, 143, 174, 369, 384, 397] [143, 144, 175, 370, 385, 398] [144, 145, 176, 371, 386, 399] [145, 146, 177, 372, 387, 400] [146, 147, 178, 373, 388, 401] [147, 148, 179, 374, 389, 402] [148, 149, 403] [149, 404] [180, 375, 390] [150, 181, 376, 391] [150, 151, 182, 377, 392, 405] [151, 152, 183, 378, 393, 406] [152, 153, 184, 379, 394, 407] [153, 154, 185, 380, 395, 408] [154, 155, 186, 381, 396, 409] [155, 156, 187, 382, 397, 410] [156, 157, 188, 383, 398, 411] [157, 158, 189, 384, 399, 412] [158, 159, 190, 385, 400, 413] [159, 160, 191, 386, 401, 414] [160, 161, 192, 387, 402, 415] [161, 162, 193, 388, 403, 416] [162, 163, 194, 389, 404, 417] [163, 164, 418] [164, 419] [195, 390, 405] [165, 196, 391, 406] [165, 166, 197, 392, 407, 420] [166, 167, 198, 393, 408, 421] [167, 168, 199, 394, 409, 422] [168, 169, 200, 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Code ID 450-8-16 · download JSON · raw on GitHub