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[[420,18,26]] d ≤
n
420
k
18
d
26
kd²/n
28.971
w
8
X/Z
1

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Distance

X/Z asymmetry 1 · d_X ≤ 26, d_Z ≤ 26 · w_X = 8, w_Z = 8 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 26 · witness weight 26 (claimed upper_bound)
witness found by @vprusso · verify/ris_gpu.py (build/ris_gpu, NVIDIA A40) · found at 3×108 trials · survived 3×108 trials · 2026-09-27
witness operator (support, 26 qubits)
[2, 39, 51, 67, 79, 85, 95, 97, 103, 144, 156, 184, 190, 202, 224, 261, 289, 301, 307, 313, 329, 335, 342, 366, 394, 412]
d_Z 26 · witness weight 26 (claimed upper_bound)
witness found by @vprusso · verify/ris_gpu.py (build/ris_gpu, NVIDIA A40) · found at 3×108 trials · survived 3×108 trials · 2026-09-27
witness operator (support, 26 qubits)
[0, 6, 12, 24, 52, 86, 92, 105, 111, 117, 129, 157, 191, 197, 210, 216, 228, 234, 262, 274, 315, 321, 333, 339, 367, 379]
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 8 · H_Z 8
qubit degrees H_X 4 · H_Z 4
trapping sets H_X (1,4)×420 (2,6)×5880 (3,6)×3150 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,4): 420 (2,6): 5880 (3,6): 3150 (3,8): 114030 (3,10): 11760
trapping sets H_Z (1,4)×420 (2,6)×5880 (3,6)×3150 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,4): 420 (2,6): 5880 (3,6): 3150 (3,8): 114030 (3,10): 11760

Construction & provenance

authors @vprusso
provenance submitted through the challenge
novelty novelty not audited
construction Periodic bivariate-bicycle code on Z_70 x Z_3 (n = 2*l*m = 420): x = S_70 tensor I_3, y = I_70 tensor S_3 (cyclic shifts), qubit index i*m + j in each block; A = x0y0 + x1y1 + x23y0 + x32y1, B = x0y0 + x7y1 + x45y2 + x66y0; H_X = [A|B], H_Z = [B^T|A^T] (research/kit/bb.py build_bb(70, 3, [[0, 0], [1, 1], [23, 0], [32, 1]], [[0, 0], [7, 1], [45, 2], [66, 0]])). gcd(70, 3) = 1, so Z_70 x Z_3 is cyclic of order 210 and the code is the cyclic generalized-bicycle code over Z_210 with a(z) = z0 + z1 + z93 + z172, b(z) = z0 + z7 + z66 + z185 (CRT relabeling x^a y^b -> z^t, t = a mod 70, t = b mod 3).
model Claude Claude Fable 5.1 (Claude Code) (claimed, not verified)
date 2026-09-27
family other (a tag, not a ranking)
locality unrestricted (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

[[420,18,26]] weight-8 coprime bivariate-bicycle code on Z_70 x Z_3

Construction

Periodic bivariate-bicycle code on Z_70 x Z_3 (n = 2*l*m = 420): x = S_70 tensor I_3, y = I_70 tensor S_3 (cyclic shifts), qubit index i*m + j in each block; A = x^0y^0 + x^1y^1 + x^23y^0 + x^32y^1, B = x^0y^0 + x^7y^1 + x^45y^2 + x^66y^0; H_X = [A|B], H_Z = [B^T|A^T]. Since gcd(70, 3) = 1 the group Z_70 x Z_3 is cyclic of order 210, so this is equally a cyclic generalized-bicycle code.

Every check has weight exactly 8.

Distance evidence

The distance is a witness-backed upper bound from randomized information-set search. Both witnesses in the submission were proposed on an A40 and verified on the CPU against the published check matrices before filing.

| trials per side | lightest logical found | |---|---| | 300 | 30 | | 2,000 | 26 | | 20,000 | 26 | | 300,000,000 | X 26, Z 26 |

The claim has not moved since the 2,000-trial rung, and the two sides agree exactly at the deepest rung. Five orders of magnitude of additional search found nothing lighter.

What is not claimed

This code carries no circuit-level or logical-error-rate measurement. It was generated in a search whose objective was a memory-experiment comparison against the rotated surface code, but it did not reach that stage, so nothing here speaks to its performance under a decoder. The submission is a claim about n, k, d, and check weight only.

The distance is an upper bound, not a certificate. A lighter logical operator would refute it, and the witnesses above are published so that anyone can try.

Reproduction

import sys; sys.path.insert(0, "research/kit")
from bb import build_bb
HX, HZ = build_bb(l=70, m=3, A_terms=[[0, 0], [1, 1], [23, 0], [32, 1]], B_terms=[[0, 0], [7, 1], [45, 2], [66, 0]])

Parity checks

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