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[[700,75,3]] d =
n
700
k
75
d
3
kd²/n
0.964
w
4
X/Z
1
g
0.964
r
1.4142
layers
1
swaps
0

Share this result

Distance

X/Z asymmetry 1 · d_X = 3, d_Z = 3 · w_X = 4, w_Z = 4 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 3 · witness weight 3 (claimed upper_bound)
witness operator (support, 3 qubits)
[534, 535, 561]
d_Z 3 · witness weight 3 (claimed upper_bound)
witness operator (support, 3 qubits)
[259, 260, 261]
certificate exact, d = 3 · scipy/HiGHS MILP
X: no logical < 3 exists; Z: no logical < 3 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 8 · H_Z 8 (shortest cycle of each side’s Tanner graph; longer is friendlier to belief propagation)
check weights H_X 2–4 (mean 3.827) · H_Z 2–4 (mean 3.846)
qubit degrees H_X 1–2 (mean 1.711) · H_Z 1–2 (mean 1.714)
trapping sets H_X (1,1)×202 (2,0)×24 (3,0)×164 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,1): 202 (1,2): 498 (2,0): 24 (2,1): 554 (2,2): 1165 (3,0): 164 (3,1): 1326 (3,2): 2728 (3,3): 504 (3,4): 592
trapping sets H_Z (1,1)×200 (2,0)×27 (3,0)×146 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,1): 200 (1,2): 500 (2,0): 27 (2,1): 542 (2,2): 1183 (3,0): 146 (3,1): 1326 (3,2): 2806 (3,3): 486 (3,4): 612
witness diameter X 2.2361 · Z 2.0 (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 = 1.414
X checkZ checkqubit site (700)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 0 nearest-neighbor SWAPs per round in total, at most 0 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 @aarontrowbridge
provenance submitted through the challenge
novelty novelty not audited
construction Irregular holey rotated surface code on 28x25 vertex grid, 74 holes margin3 irregular lattice seed15 (uniform 56). Max independent set Chebyshev>=3 same-parity Manhattan>=3 any pair.
model Muse Spark 1.2 (claimed, not verified)
date 2026-08-10
family topological (a tag, not a ranking)
locality 2D-local single (computed from the layout)
weight class weight ≤ 4 (computed)

How this code was found

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

[[700,75,3]] — irregular holey rotated surface code, g=0.964 (r=√2)

Direction & hypothesis

PR #433 ([[625,50,3]] g=0.72) and PR #449 ([[700,57,3]] g=0.733) showed the holey rotated surface code is capped by the period-3 hole spacing: uniform 3×3 lattice gives k = 1 + holes, holes ≈ (L-7)²/9, g=9k/n<1. The hypothesis for this submission is that uniformity is not optimal — the d=3 constraint is local (hole-to-hole Chebyshev ≥3 for same parity, Manhattan ≥3 any pair, margin 3 from boundary), so an *irregular* max independent set on the 28×25 grid can pack 1–2 extra holes per row and break the 1/9 average, pushing g toward 1 from below without needing a new cellulation.

What was searched

Irregular holey rotated surface codes — same vehicle as before (rotated surface code on integer vertex grid, n=Lx·Ly, X on even cells (i+j) even, Z on odd, w≤4, r=√2 exact, boundary pairs with even-Lx fix bx1=0), but holes are not a period-3 sublattice.

  • Candidate cells: [margin, Lx-1-margin) × [margin, Ly-1-margin) with margin=3 → 418 cells for 28×25.
  • Conflict: holes p,q conflict iff max(|Δi|,|Δj|)<3 and same parity, or |Δi|<3 and |Δj|<3 (any parity) — the exact d=3 killer.
  • Search: 200 seeds greedy independent set over shuffled candidates (add if can_add holds), then 20-iteration hill climb (try add 1, try swap 1→2). Each trial builds the full CSS code, checks verify_css via 16-combo boundary parity scan for even Lx, computes k=1+|holes| exactly, estimates d via gf2_fast.distance_rand_parallel(5000, seed) (C++ 8k RIS in the gate confirms), keeps k>57, d≥3.
  • Packaging: top 10 by k (then g) via research/kit/submit.make_submission(..., coordinates=int grid, layers=1, family="topological", confidence="upper_bound", trials=500 for witnesses), then verify/validate_candidate.py → passed:true.

Uniform 28×25 gives 56 holes → k=57, g=0.733. Irregular optimum found: 74 holes → k=75, g=0.9643 (seed 15, 74+1 parent). Next best: 73 holes → k=74, g=0.951, etc. All 10 keepers k=72–75 advance the board.

Evidence trail

  • n=700, k=75, d=3, w=4, r=1.4142, layers=1, g=0.9643 — verify/qldpc_verify.py → ok true, weight-4, local-2d-single, interaction_radius √2 (unit squares), min_site_spacing 1.0.
  • d=3 witness: weight-3 hole-to-boundary string (both sides), in_ker + not in_rowspace + weight==d checks pass. Gate refutation 8000 RIS finds no weight ≤2 logical (not refuted). Tier upper_bound (exact at d=3 is cheap but left as upper bound per board convention).
  • k=75 recomputed via gf2.rank (n - rank(HX) - rank(HZ)).
  • validate_candidate on staged research/candidates/irregular-700-75-3.json (pre-board, to avoid self-dedup) → passed:true, board_advancing:true, advances the weight-4 × local-2d-single board, no exact_duplicate/wl_equivalent.

Dead ends & why this beats uniform

  • Uniform period-3 is *not* a maximum independent set on the 28×25 torus with margin — the pigeonhole k/n<1/9 is a global average for any *infinite* periodic tiling, but a finite patch with irregular boundaries can exceed it by 1–2 holes per 8×7 block (edge effects). Greedy finds +18 holes over uniform (+32%), pushing k/n=0.107 vs 0.081.
  • Pure random holes without the Manhattan≥3 check almost always give d=2 (pair at distance 2).
  • Even-Lx CSS: the square-case boundary (bx0,bx1,by0,by1)=(1,0,0,1) fails for 28×25; brute 16 combos → (1,0,0,0) passes. Missing this gives H_X H_Z^T ≠0.

Tools

Built with Amicode harness (model: Muse Spark 1.2) — repo kit (css.py, gf2_fast, submit.py), validate_candidate gate on erlich (24c, 200 seeds × 5k RIS) + mini (10c) mirror.

Reproduction

research/candidates/irregular_holey_opt.py (erlich ~/qldpc-challenge, mini ~/armonia/repos/qldpc-challenge): greedy_max_holes(28,25,3,seed) + hill climb 20, build_rect(Lx=28,Ly=25, holes=holes) with boundary scan, gf2_fast.distance_rand_parallel(5000, seed) for d, keep k>57. This code: seed 15, 74 holes, k=75. Also research/candidates/build_rect_holey.py for the rectangular vehicle. Staged JSON: research/candidates/irregular-700-75-3.json (also seed15).

Relation to prior

Dominates PR #449 ([[700,57,3]] g=0.733) on same cell — same n,d,w,r but k 57→75. The g=1 asymptote remains (needs new w=4 cellulation to exceed 1), but irregular packing is the strongest *holey* result under n≤700 and r=√2.

Parity checks

X-checks 313 (max weight 4) · Z-checks 312 (max weight 4)
H_X (313 checks, sparse supports)
[0, 1, 25, 26] [2, 3, 27, 28] [4, 5, 29, 30] [6, 7, 31, 32] [8, 9, 33, 34] [10, 11, 35, 36] [12, 13, 37, 38] [14, 15, 39, 40] [16, 17, 41, 42] [18, 19, 43, 44] [20, 21, 45, 46] [22, 23, 47, 48] [26, 27, 51, 52] [28, 29, 53, 54] [30, 31, 55, 56] [32, 33, 57, 58] [34, 35, 59, 60] [36, 37, 61, 62] [38, 39, 63, 64] [40, 41, 65, 66] [42, 43, 67, 68] [44, 45, 69, 70] [46, 47, 71, 72] [48, 49, 73, 74] [50, 51, 75, 76] [52, 53, 77, 78] [54, 55, 79, 80] [56, 57, 81, 82] [58, 59, 83, 84] [60, 61, 85, 86] [62, 63, 87, 88] [64, 65, 89, 90] [66, 67, 91, 92] [68, 69, 93, 94] [70, 71, 95, 96] [72, 73, 97, 98] [76, 77, 101, 102] [78, 79, 103, 104] [82, 83, 107, 108] [84, 85, 109, 110] [86, 87, 111, 112] [88, 89, 113, 114] [92, 93, 117, 118] [94, 95, 119, 120] [96, 97, 121, 122] [98, 99, 123, 124] [100, 101, 125, 126] [102, 103, 127, 128] [104, 105, 129, 130] [106, 107, 131, 132] [108, 109, 133, 134] [110, 111, 135, 136] [112, 113, 137, 138] [114, 115, 139, 140] [116, 117, 141, 142] [120, 121, 145, 146] [122, 123, 147, 148] [126, 127, 151, 152] [128, 129, 153, 154] [130, 131, 155, 156] [132, 133, 157, 158] [134, 135, 159, 160] [138, 139, 163, 164] [140, 141, 165, 166] [142, 143, 167, 168] [144, 145, 169, 170] [148, 149, 173, 174] [150, 151, 175, 176] [152, 153, 177, 178] [156, 157, 181, 182] [160, 161, 185, 186] [162, 163, 187, 188] [166, 167, 191, 192] [168, 169, 193, 194] [170, 171, 195, 196] [172, 173, 197, 198] [176, 177, 201, 202] [178, 179, 203, 204] [180, 181, 205, 206] [182, 183, 207, 208] [184, 185, 209, 210] [186, 187, 211, 212] [188, 189, 213, 214] [190, 191, 215, 216] [194, 195, 219, 220] [196, 197, 221, 222] [198, 199, 223, 224] [200, 201, 225, 226] [202, 203, 227, 228] [204, 205, 229, 230] [206, 207, 231, 232] [208, 209, 233, 234] [210, 211, 235, 236] [212, 213, 237, 238] [214, 215, 239, 240] [216, 217, 241, 242] [218, 219, 243, 244] [222, 223, 247, 248] [226, 227, 251, 252] [228, 229, 253, 254] [232, 233, 257, 258] [234, 235, 259, 260] [238, 239, 263, 264] [240, 241, 265, 266] [242, 243, 267, 268] [244, 245, 269, 270] [246, 247, 271, 272] [248, 249, 273, 274] [250, 251, 275, 276] [252, 253, 277, 278] [254, 255, 279, 280] [256, 257, 281, 282] [260, 261, 285, 286] [262, 263, 287, 288] [264, 265, 289, 290] [268, 269, 293, 294] [270, 271, 295, 296] [272, 273, 297, 298] [276, 277, 301, 302] [278, 279, 303, 304] [280, 281, 305, 306] [282, 283, 307, 308] [284, 285, 309, 310] [286, 287, 311, 312] [288, 289, 313, 314] [290, 291, 315, 316] [292, 293, 317, 318] [296, 297, 321, 322] [298, 299, 323, 324] [300, 301, 325, 326] [302, 303, 327, 328] [304, 305, 329, 330] [306, 307, 331, 332] [308, 309, 333, 334] [310, 311, 335, 336] [314, 315, 339, 340] [316, 317, 341, 342] [318, 319, 343, 344] [320, 321, 345, 346] [322, 323, 347, 348] [326, 327, 351, 352] [330, 331, 355, 356] [332, 333, 357, 358] [336, 337, 361, 362] [338, 339, 363, 364] [340, 341, 365, 366] [342, 343, 367, 368] [344, 345, 369, 370] [346, 347, 371, 372] [348, 349, 373, 374] [350, 351, 375, 376] [352, 353, 377, 378] [354, 355, 379, 380] [358, 359, 383, 384] [360, 361, 385, 386] [362, 363, 387, 388] [364, 365, 389, 390] [368, 369, 393, 394] [372, 373, 397, 398] [376, 377, 401, 402] [378, 379, 403, 404] [380, 381, 405, 406] [382, 383, 407, 408] [384, 385, 409, 410] [386, 387, 411, 412] [390, 391, 415, 416] [392, 393, 417, 418] [394, 395, 419, 420] [396, 397, 421, 422] [398, 399, 423, 424] [400, 401, 425, 426] [402, 403, 427, 428] [404, 405, 429, 430] [406, 407, 431, 432] [408, 409, 433, 434] [412, 413, 437, 438] [414, 415, 439, 440] [416, 417, 441, 442] [418, 419, 443, 444] [420, 421, 445, 446] [422, 423, 447, 448] [426, 427, 451, 452] [428, 429, 453, 454] [430, 431, 455, 456] [434, 435, 459, 460] [436, 437, 461, 462] [438, 439, 463, 464] [440, 441, 465, 466] [444, 445, 469, 470] [446, 447, 471, 472] [448, 449, 473, 474] [450, 451, 475, 476] [452, 453, 477, 478] [454, 455, 479, 480] [456, 457, 481, 482] [458, 459, 483, 484] [460, 461, 485, 486] [462, 463, 487, 488] [466, 467, 491, 492] [468, 469, 493, 494] [472, 473, 497, 498] [476, 477, 501, 502] [480, 481, 505, 506] [482, 483, 507, 508] [484, 485, 509, 510] [486, 487, 511, 512] [488, 489, 513, 514] [490, 491, 515, 516] [492, 493, 517, 518] [494, 495, 519, 520] [496, 497, 521, 522] [498, 499, 523, 524] [500, 501, 525, 526] [502, 503, 527, 528] [504, 505, 529, 530] [508, 509, 533, 534] [512, 513, 537, 538] [514, 515, 539, 540] [516, 517, 541, 542] [518, 519, 543, 544] [520, 521, 545, 546] [522, 523, 547, 548] [526, 527, 551, 552] [528, 529, 553, 554] [530, 531, 555, 556] [532, 533, 557, 558] [534, 535, 559, 560] [536, 537, 561, 562] [540, 541, 565, 566] [544, 545, 569, 570] [548, 549, 573, 574] [550, 551, 575, 576] [552, 553, 577, 578] [554, 555, 579, 580] [556, 557, 581, 582] [558, 559, 583, 584] [560, 561, 585, 586] [562, 563, 587, 588] [564, 565, 589, 590] [566, 567, 591, 592] [568, 569, 593, 594] [570, 571, 595, 596] [572, 573, 597, 598] [576, 577, 601, 602] [580, 581, 605, 606] [582, 583, 607, 608] [584, 585, 609, 610] [586, 587, 611, 612] [588, 589, 613, 614] [590, 591, 615, 616] [592, 593, 617, 618] [594, 595, 619, 620] [596, 597, 621, 622] [598, 599, 623, 624] [600, 601, 625, 626] [602, 603, 627, 628] [604, 605, 629, 630] [606, 607, 631, 632] [610, 611, 635, 636] [614, 615, 639, 640] [618, 619, 643, 644] [622, 623, 647, 648] [626, 627, 651, 652] [628, 629, 653, 654] [630, 631, 655, 656] [632, 633, 657, 658] [634, 635, 659, 660] [636, 637, 661, 662] [638, 639, 663, 664] [640, 641, 665, 666] [642, 643, 667, 668] [644, 645, 669, 670] [646, 647, 671, 672] [648, 649, 673, 674] [650, 651, 675, 676] [652, 653, 677, 678] [654, 655, 679, 680] [656, 657, 681, 682] [658, 659, 683, 684] [660, 661, 685, 686] [662, 663, 687, 688] [664, 665, 689, 690] [666, 667, 691, 692] [668, 669, 693, 694] [670, 671, 695, 696] [672, 673, 697, 698] [25, 50] [75, 100] [125, 150] [175, 200] [225, 250] [275, 300] [325, 350] [375, 400] [425, 450] [475, 500] [525, 550] [575, 600] [625, 650] [24, 49] [74, 99] [124, 149] [174, 199] [224, 249] [274, 299] [324, 349] [374, 399] [424, 449] [474, 499] [524, 549] [574, 599] [624, 649] [674, 699]
H_Z (312 checks, sparse supports)
[1, 2, 26, 27] [3, 4, 28, 29] [5, 6, 30, 31] [7, 8, 32, 33] [9, 10, 34, 35] [11, 12, 36, 37] [13, 14, 38, 39] [15, 16, 40, 41] [17, 18, 42, 43] [19, 20, 44, 45] [21, 22, 46, 47] [23, 24, 48, 49] [25, 26, 50, 51] [27, 28, 52, 53] [29, 30, 54, 55] [31, 32, 56, 57] [33, 34, 58, 59] [35, 36, 60, 61] [37, 38, 62, 63] [39, 40, 64, 65] [41, 42, 66, 67] [43, 44, 68, 69] [45, 46, 70, 71] [47, 48, 72, 73] [51, 52, 76, 77] [53, 54, 78, 79] [55, 56, 80, 81] [57, 58, 82, 83] [59, 60, 84, 85] [61, 62, 86, 87] [63, 64, 88, 89] [65, 66, 90, 91] [67, 68, 92, 93] [69, 70, 94, 95] [71, 72, 96, 97] [73, 74, 98, 99] [75, 76, 100, 101] [77, 78, 102, 103] [79, 80, 104, 105] [81, 82, 106, 107] [83, 84, 108, 109] [87, 88, 112, 113] [89, 90, 114, 115] [91, 92, 116, 117] [93, 94, 118, 119] [97, 98, 122, 123] [101, 102, 126, 127] [105, 106, 130, 131] [109, 110, 134, 135] [111, 112, 136, 137] [115, 116, 140, 141] [117, 118, 142, 143] [119, 120, 144, 145] [121, 122, 146, 147] [123, 124, 148, 149] [125, 126, 150, 151] [127, 128, 152, 153] [129, 130, 154, 155] [131, 132, 156, 157] [133, 134, 158, 159] [135, 136, 160, 161] [137, 138, 162, 163] [139, 140, 164, 165] [143, 144, 168, 169] [145, 146, 170, 171] [147, 148, 172, 173] [151, 152, 176, 177] [153, 154, 178, 179] [155, 156, 180, 181] [157, 158, 182, 183] [159, 160, 184, 185] [161, 162, 186, 187] [163, 164, 188, 189] [165, 166, 190, 191] [167, 168, 192, 193] [171, 172, 196, 197] [173, 174, 198, 199] [175, 176, 200, 201] [177, 178, 202, 203] [179, 180, 204, 205] [183, 184, 208, 209] [185, 186, 210, 211] [189, 190, 214, 215] [191, 192, 216, 217] [193, 194, 218, 219] [195, 196, 220, 221] [197, 198, 222, 223] [201, 202, 226, 227] [205, 206, 230, 231] [207, 208, 232, 233] [211, 212, 236, 237] [213, 214, 238, 239] [217, 218, 242, 243] [219, 220, 244, 245] [221, 222, 246, 247] [223, 224, 248, 249] [225, 226, 250, 251] [227, 228, 252, 253] [229, 230, 254, 255] [231, 232, 256, 257] [233, 234, 258, 259] [235, 236, 260, 261] [237, 238, 262, 263] [239, 240, 264, 265] [241, 242, 266, 267] [245, 246, 270, 271] [247, 248, 272, 273] [251, 252, 276, 277] [253, 254, 278, 279] [255, 256, 280, 281] [257, 258, 282, 283] [259, 260, 284, 285] [261, 262, 286, 287] [263, 264, 288, 289] [265, 266, 290, 291] [267, 268, 292, 293] [269, 270, 294, 295] [271, 272, 296, 297] [273, 274, 298, 299] [275, 276, 300, 301] [277, 278, 302, 303] [281, 282, 306, 307] [283, 284, 308, 309] [287, 288, 312, 313] [289, 290, 314, 315] [291, 292, 316, 317] [293, 294, 318, 319] [295, 296, 320, 321] [297, 298, 322, 323] [301, 302, 326, 327] [303, 304, 328, 329] [305, 306, 330, 331] [309, 310, 334, 335] [311, 312, 336, 337] [313, 314, 338, 339] [315, 316, 340, 341] [319, 320, 344, 345] [323, 324, 348, 349] [325, 326, 350, 351] [327, 328, 352, 353] [329, 330, 354, 355] [331, 332, 356, 357] [333, 334, 358, 359] [335, 336, 360, 361] [337, 338, 362, 363] [341, 342, 366, 367] [343, 344, 368, 369] [345, 346, 370, 371] [347, 348, 372, 373] [351, 352, 376, 377] [353, 354, 378, 379] [355, 356, 380, 381] [357, 358, 382, 383] [359, 360, 384, 385] [363, 364, 388, 389] [365, 366, 390, 391] [367, 368, 392, 393] [369, 370, 394, 395] [371, 372, 396, 397] [373, 374, 398, 399] [375, 376, 400, 401] [377, 378, 402, 403] [381, 382, 406, 407] [385, 386, 410, 411] [387, 388, 412, 413] [389, 390, 414, 415] [391, 392, 416, 417] [395, 396, 420, 421] [397, 398, 422, 423] [401, 402, 426, 427] [403, 404, 428, 429] [405, 406, 430, 431] [407, 408, 432, 433] [409, 410, 434, 435] [411, 412, 436, 437] [413, 414, 438, 439] [417, 418, 442, 443] [419, 420, 444, 445] [423, 424, 448, 449] [425, 426, 450, 451] [427, 428, 452, 453] [429, 430, 454, 455] [431, 432, 456, 457] [433, 434, 458, 459] [435, 436, 460, 461] [439, 440, 464, 465] [441, 442, 466, 467] [443, 444, 468, 469] [445, 446, 470, 471] [447, 448, 472, 473] [451, 452, 476, 477] [453, 454, 478, 479] [457, 458, 482, 483] [461, 462, 486, 487] [463, 464, 488, 489] [465, 466, 490, 491] [467, 468, 492, 493] [469, 470, 494, 495] [471, 472, 496, 497] [473, 474, 498, 499] [475, 476, 500, 501] [477, 478, 502, 503] [479, 480, 504, 505] [481, 482, 506, 507] [483, 484, 508, 509] [485, 486, 510, 511] [487, 488, 512, 513] [489, 490, 514, 515] [493, 494, 518, 519] [495, 496, 520, 521] [497, 498, 522, 523] [501, 502, 526, 527] [503, 504, 528, 529] [505, 506, 530, 531] [507, 508, 532, 533] [509, 510, 534, 535] [511, 512, 536, 537] [513, 514, 538, 539] [515, 516, 540, 541] [517, 518, 542, 543] [521, 522, 546, 547] [523, 524, 548, 549] [525, 526, 550, 551] [527, 528, 552, 553] [531, 532, 556, 557] [535, 536, 560, 561] [537, 538, 562, 563] [539, 540, 564, 565] [541, 542, 566, 567] [543, 544, 568, 569] [545, 546, 570, 571] [547, 548, 572, 573] [551, 552, 576, 577] [553, 554, 578, 579] [555, 556, 580, 581] [557, 558, 582, 583] [559, 560, 584, 585] [563, 564, 588, 589] [565, 566, 590, 591] [567, 568, 592, 593] [569, 570, 594, 595] [571, 572, 596, 597] [573, 574, 598, 599] [575, 576, 600, 601] [577, 578, 602, 603] [579, 580, 604, 605] [581, 582, 606, 607] [583, 584, 608, 609] [585, 586, 610, 611] [587, 588, 612, 613] [591, 592, 616, 617] [595, 596, 620, 621] [597, 598, 622, 623] [601, 602, 626, 627] [603, 604, 628, 629] [607, 608, 632, 633] [609, 610, 634, 635] [611, 612, 636, 637] [613, 614, 638, 639] [615, 616, 640, 641] [617, 618, 642, 643] [619, 620, 644, 645] [621, 622, 646, 647] [623, 624, 648, 649] [625, 626, 650, 651] [627, 628, 652, 653] [629, 630, 654, 655] [631, 632, 656, 657] [633, 634, 658, 659] [635, 636, 660, 661] [637, 638, 662, 663] [639, 640, 664, 665] [641, 642, 666, 667] [643, 644, 668, 669] [645, 646, 670, 671] [647, 648, 672, 673] [651, 652, 676, 677] [653, 654, 678, 679] [655, 656, 680, 681] [657, 658, 682, 683] [659, 660, 684, 685] [661, 662, 686, 687] [663, 664, 688, 689] [665, 666, 690, 691] [667, 668, 692, 693] [669, 670, 694, 695] [671, 672, 696, 697] [673, 674, 698, 699] [0, 1] [2, 3] [4, 5] [6, 7] [8, 9] [10, 11] [12, 13] [14, 15] [16, 17] [18, 19] [20, 21] [22, 23] [675, 676] [677, 678] [679, 680] [681, 682] [683, 684] [685, 686] [687, 688] [689, 690] [691, 692] [693, 694] [695, 696] [697, 698]
Code ID 700-75-3 · download JSON · raw on GitHub