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[[200,16,17]] d ≤
n
200
k
16
d
17
kd²/n
23.12
w
11
X/Z
1

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Distance

X/Z asymmetry 1 · d_X ≤ 17, d_Z ≤ 17 · w_X = 11, w_Z = 11 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 17 · witness weight 17 (claimed upper_bound)
witness found by @vprusso · accelerated RIS (research/kit distance_rand_witness), pair depth 32 · found at 107 trials · 2026-10-07
witness operator (support, 17 qubits)
[7, 42, 50, 51, 53, 64, 66, 74, 80, 82, 83, 91, 125, 138, 146, 186, 199]
d_Z 17 · witness weight 17 (claimed upper_bound)
witness found by @vprusso · accelerated RIS (research/kit distance_rand_witness), pair depth 32 · found at 107 trials · 2026-10-07
witness operator (support, 17 qubits)
[5, 7, 8, 16, 24, 26, 35, 37, 39, 48, 83, 91, 104, 144, 152, 160, 199]
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 4 · H_Z 4 (shortest cycle of each side’s Tanner graph; longer is friendlier to belief propagation)
check weights H_X 11 · H_Z 11
qubit degrees H_X 5–6 (mean 5.5) · H_Z 5–6 (mean 5.5)
trapping sets H_X (1,5)×100 (2,6)×400 (3,7)×1600 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,5): 100 (1,6): 100 (2,6): 400 (2,7): 200 (2,8): 800 (2,9): 2600 (2,10): 300 (3,7): 1600 (3,8): 2000 (3,9): 4800 (3,10): 20200 (3,11): 24700 (3,12): 40600 (3,13): 40800 (3,14): 2100 (3,15): 1100
trapping sets H_Z (1,5)×100 (2,6)×400 (3,7)×1600 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,5): 100 (1,6): 100 (2,6): 400 (2,7): 200 (2,8): 800 (2,9): 2600 (2,10): 300 (3,7): 1600 (3,8): 2000 (3,9): 4800 (3,10): 20200 (3,11): 24700 (3,12): 40600 (3,13): 40800 (3,14): 2100 (3,15): 1100

Construction & provenance

authors @vprusso
provenance literature baseline
construction Routing code of Zhang, Chen, Duan, Li, Wei, Hou, Kong, Wu and Guo (arXiv:2606.25330, Table 4) on the torus Z_40 x Z_10, routing sequence v = (1,0),(0,1),(1,0),(1,0),(6,1),(6,1),(6,1),(1,0),(1,0),(0,1),(1,0) and w the time reversal of v. Data qubits at sites (i, j) with i + j even (200 of 400 sites, indexed in row-major order of (i, j)); X syndromes at i odd, j even; Z syndromes at i even, j odd. At step t every X syndrome at r swaps with the data qubit at r + v_t and every Z syndrome with the data qubit at r + w_t (positions mod (40, 10)); a syndrome's check is the set of data qubits it swapped with over the 11 steps, so every check has weight 11. The translation (i, j) -> (i + 1, j + 1) maps the X checks onto the Z checks, so d_X = d_Z and the Z witness is the image of the X witness. Rebuilt from the paper's rule; the paper publishes no matrices.
model human (claimed, not verified)
reference arXiv:2606.25330
date 2026-10-07
notes Literature reconstruction for the board-filling campaign of issue #2863 (item L2). The paper states d = 17. Readings here: 200,000 trials 17; 2,000,000 trials 17; 10,000,000 trials 17 (X logical, seed 41). Witnessed upper bound, not certified. The paper's other weight-11 instance [[200,24,14]] rebuilds the same way and reads 14 at 10,000,000 trials but is dominated by the board's [[170,32,14]]; its eight weight-7 instances all rebuild to their stated parameters and are dominated at check weight 7.
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

[[200,16,17]] routing code of Zhang et al., rebuilt from the paper's routing rule

Direction & hypothesis

Issue #2863 (item L2) listed arXiv:2606.25330 as a paper whose abstract claims codes absent from the board: [[200,24,14]] and [[200,16,17]] at check weight 11, plus a weight-7 family. The paper publishes no check matrices, but its construction is a rule that determines every check, so the question was whether the instances rebuild to their stated parameters and whether any of them is Pareto-advancing on the board's four-axis test (n, k, d, check weight, dominators allowed only in a locality class at or below the candidate's). The appeal of the family, that every non-local coupling is parallel to the others, is a connectivity property the board does not price; it is recorded here and plays no part in the ranking.

What was searched

The routing rule, implemented from Section II of the paper: on the torus Z_l x Z_m the data qubits sit at sites (i, j) with i + j even, X syndromes at i odd and j even, Z syndromes at i even and j odd. At step t every X syndrome at position r swaps with the data qubit at r + v_t and every Z syndrome with the data qubit at r + w_t, positions taken mod (l, m); a syndrome's check is the set of data qubits it swapped with over the T steps, so the check weight is T. For this code l = 40, m = 10, T = 11, v = (1,0), (0,1), (1,0), (1,0), (6,1), (6,1), (6,1), (1,0), (1,0), (0,1), (1,0), and w is the time reversal of v, as the paper's Table 4 states. The two check families commute, k = 16 by GF(2) rank, every check has weight 11, and the translation (i, j) -> (i + 1, j + 1) maps the X checks onto the Z checks, so d_X = d_Z and a witness on one side maps to the other.

All ten instances of the paper's Tables 3 and 4 were rebuilt the same way, each to its stated (n, k) with its stated d as the reading:

| paper | (l, m) | w | reading (trials) | board | |---|---|---|---|---| | [[200,16,17]] | (40, 10) | 11 | 17 (10,000,000) | undominated, this entry | | [[200,24,14]] | (20, 20) | 11 | 14 (10,000,000) | dominated by [[170,32,14]] | | [[54,8,6]] | (18, 6) | 7 | 6 (500,000) | on the board at these parameters | | [[70,8,7]] | (14, 10) | 7 | 7 (500,000) | dominated by [[62,10,7]], [[60,8,8]] | | [[80,8,8]] | (16, 10) | 7 | 8 (500,000) | on the board at these parameters | | [[90,8,9]] | (18, 10) | 7 | 9 (500,000) | dominated by [[90,8,11]], [[84,10,9]] | | [[100,8,10]] | (20, 10) | 7 | 10 (500,000) | dominated by [[90,8,11]], [[96,8,11]] | | [[110,8,11]] | (22, 10) | 7 | 11 (500,000) | on the board at these parameters | | [[140,8,12]] | (28, 10) | 7 | 12 (500,000) | dominated by [[120,8,14]], [[120,8,12]] | | [[140,8,13]] | (28, 10) | 7 | 13 (500,000) | dominated by [[120,8,14]], [[140,8,14]] |

Evidence trail

Both witnesses were re-verified in GF(2) (zero syndrome against the opposite checks, outside the row space of the same-type checks) before they were written; verify/qldpc_verify.py re-checks them.

| instrument | trials | seed | lightest logical | |---|---:|---:|---:| | accelerated RIS, pair depth 32 (research/kit/surrogate.py) | 200,000 | 5 | 17 | | accelerated RIS, pair depth 32 | 2,000,000 | 5 | 17 | | accelerated RIS, pair depth 32 | 10,000,000 | 41 | 17 (X logical) | | the gate's own refutation (verify/validate_candidate.py) | 8,000 | gate | nothing below 17 |

The Z witness is the image of the X witness under the translation (i, j) -> (i + 1, j + 1), which maps H_X onto H_Z, so the X-side budget covers both sides. Final claim: d <= 17 on both sides, a witnessed upper bound at 10,000,000 trials per side; the paper states d = 17. The board's cell leaders have been attacked at 300,000,000 GPU trials per side; this entry has not.

Dead ends

Nine of the paper's ten instances do not advance the board: three are already on it at the same parameters and six are dominated at check weight 7 or 11 by existing entries (table above). [[200,24,14]] holds its claimed distance to 10,000,000 trials and is still out, because [[170,32,14]] has fewer qubits and more logicals at the same distance and weight 10.

Tools

Claude Fable 5.1 (Claude Code) with the repository kit: the routing rule implemented in Python with NumPy, verify/gf2.py for ranks and witness checks, research/kit/surrogate.py (fast backend) for the readings, verify/validate_candidate.py for the gate, and a nauty canonical-form check of the Tanner graph against the board and the literature data (no isomorphic code found). About 25 minutes of laptop time for the ten instances including the two 10,000,000-trial passes.

Reproduction

Build the torus and the routing rule as described above with l = 40, m = 10 and the sequence v (w its reversal); index the data qubits in row-major order of (i, j) over the sites with i + j even; the X check of the syndrome that starts at (i, j) is the set of data qubits it swaps with over the 11 steps, likewise for Z. The JSON carries the resulting check matrices and both witnesses, so the entry can be verified without rerunning the construction. The builder is committed with the campaign record of issue #2863.

Parity checks

X-checks 100 (max weight 11) · Z-checks 100 (max weight 11)
H_X (100 checks, sparse supports)
[10, 15, 21, 24, 31, 34, 39, 40, 66, 127, 188] [11, 16, 20, 22, 30, 32, 35, 41, 67, 128, 189] [12, 17, 21, 23, 31, 33, 36, 42, 68, 129, 185] [13, 18, 22, 24, 32, 34, 37, 43, 69, 125, 186] [14, 19, 20, 23, 30, 33, 38, 44, 65, 126, 187] [20, 25, 31, 34, 41, 44, 49, 50, 76, 137, 198] [21, 26, 30, 32, 40, 42, 45, 51, 77, 138, 199] [22, 27, 31, 33, 41, 43, 46, 52, 78, 139, 195] [23, 28, 32, 34, 42, 44, 47, 53, 79, 135, 196] [24, 29, 30, 33, 40, 43, 48, 54, 75, 136, 197] [8, 30, 35, 41, 44, 51, 54, 59, 60, 86, 147] [9, 31, 36, 40, 42, 50, 52, 55, 61, 87, 148] [5, 32, 37, 41, 43, 51, 53, 56, 62, 88, 149] [6, 33, 38, 42, 44, 52, 54, 57, 63, 89, 145] [7, 34, 39, 40, 43, 50, 53, 58, 64, 85, 146] [18, 40, 45, 51, 54, 61, 64, 69, 70, 96, 157] [19, 41, 46, 50, 52, 60, 62, 65, 71, 97, 158] [15, 42, 47, 51, 53, 61, 63, 66, 72, 98, 159] [16, 43, 48, 52, 54, 62, 64, 67, 73, 99, 155] [17, 44, 49, 50, 53, 60, 63, 68, 74, 95, 156] [28, 50, 55, 61, 64, 71, 74, 79, 80, 106, 167] [29, 51, 56, 60, 62, 70, 72, 75, 81, 107, 168] [25, 52, 57, 61, 63, 71, 73, 76, 82, 108, 169] [26, 53, 58, 62, 64, 72, 74, 77, 83, 109, 165] [27, 54, 59, 60, 63, 70, 73, 78, 84, 105, 166] [38, 60, 65, 71, 74, 81, 84, 89, 90, 116, 177] [39, 61, 66, 70, 72, 80, 82, 85, 91, 117, 178] [35, 62, 67, 71, 73, 81, 83, 86, 92, 118, 179] [36, 63, 68, 72, 74, 82, 84, 87, 93, 119, 175] [37, 64, 69, 70, 73, 80, 83, 88, 94, 115, 176] [48, 70, 75, 81, 84, 91, 94, 99, 100, 126, 187] [49, 71, 76, 80, 82, 90, 92, 95, 101, 127, 188] [45, 72, 77, 81, 83, 91, 93, 96, 102, 128, 189] [46, 73, 78, 82, 84, 92, 94, 97, 103, 129, 185] [47, 74, 79, 80, 83, 90, 93, 98, 104, 125, 186] [58, 80, 85, 91, 94, 101, 104, 109, 110, 136, 197] [59, 81, 86, 90, 92, 100, 102, 105, 111, 137, 198] [55, 82, 87, 91, 93, 101, 103, 106, 112, 138, 199] [56, 83, 88, 92, 94, 102, 104, 107, 113, 139, 195] [57, 84, 89, 90, 93, 100, 103, 108, 114, 135, 196] [7, 68, 90, 95, 101, 104, 111, 114, 119, 120, 146] [8, 69, 91, 96, 100, 102, 110, 112, 115, 121, 147] [9, 65, 92, 97, 101, 103, 111, 113, 116, 122, 148] [5, 66, 93, 98, 102, 104, 112, 114, 117, 123, 149] [6, 67, 94, 99, 100, 103, 110, 113, 118, 124, 145] [17, 78, 100, 105, 111, 114, 121, 124, 129, 130, 156] [18, 79, 101, 106, 110, 112, 120, 122, 125, 131, 157] [19, 75, 102, 107, 111, 113, 121, 123, 126, 132, 158] [15, 76, 103, 108, 112, 114, 122, 124, 127, 133, 159] [16, 77, 104, 109, 110, 113, 120, 123, 128, 134, 155] [27, 88, 110, 115, 121, 124, 131, 134, 139, 140, 166] [28, 89, 111, 116, 120, 122, 130, 132, 135, 141, 167] [29, 85, 112, 117, 121, 123, 131, 133, 136, 142, 168] [25, 86, 113, 118, 122, 124, 132, 134, 137, 143, 169] [26, 87, 114, 119, 120, 123, 130, 133, 138, 144, 165] [37, 98, 120, 125, 131, 134, 141, 144, 149, 150, 176] [38, 99, 121, 126, 130, 132, 140, 142, 145, 151, 177] [39, 95, 122, 127, 131, 133, 141, 143, 146, 152, 178] [35, 96, 123, 128, 132, 134, 142, 144, 147, 153, 179] [36, 97, 124, 129, 130, 133, 140, 143, 148, 154, 175] [47, 108, 130, 135, 141, 144, 151, 154, 159, 160, 186] [48, 109, 131, 136, 140, 142, 150, 152, 155, 161, 187] [49, 105, 132, 137, 141, 143, 151, 153, 156, 162, 188] [45, 106, 133, 138, 142, 144, 152, 154, 157, 163, 189] [46, 107, 134, 139, 140, 143, 150, 153, 158, 164, 185] [57, 118, 140, 145, 151, 154, 161, 164, 169, 170, 196] [58, 119, 141, 146, 150, 152, 160, 162, 165, 171, 197] [59, 115, 142, 147, 151, 153, 161, 163, 166, 172, 198] [55, 116, 143, 148, 152, 154, 162, 164, 167, 173, 199] [56, 117, 144, 149, 150, 153, 160, 163, 168, 174, 195] [6, 67, 128, 150, 155, 161, 164, 171, 174, 179, 180] [7, 68, 129, 151, 156, 160, 162, 170, 172, 175, 181] [8, 69, 125, 152, 157, 161, 163, 171, 173, 176, 182] [9, 65, 126, 153, 158, 162, 164, 172, 174, 177, 183] [5, 66, 127, 154, 159, 160, 163, 170, 173, 178, 184] [16, 77, 138, 160, 165, 171, 174, 181, 184, 189, 190] [17, 78, 139, 161, 166, 170, 172, 180, 182, 185, 191] [18, 79, 135, 162, 167, 171, 173, 181, 183, 186, 192] [19, 75, 136, 163, 168, 172, 174, 182, 184, 187, 193] [15, 76, 137, 164, 169, 170, 173, 180, 183, 188, 194] [0, 26, 87, 148, 170, 175, 181, 184, 191, 194, 199] [1, 27, 88, 149, 171, 176, 180, 182, 190, 192, 195] [2, 28, 89, 145, 172, 177, 181, 183, 191, 193, 196] [3, 29, 85, 146, 173, 178, 182, 184, 192, 194, 197] [4, 25, 86, 147, 174, 179, 180, 183, 190, 193, 198] [1, 4, 9, 10, 36, 97, 158, 180, 185, 191, 194] [0, 2, 5, 11, 37, 98, 159, 181, 186, 190, 192] [1, 3, 6, 12, 38, 99, 155, 182, 187, 191, 193] [2, 4, 7, 13, 39, 95, 156, 183, 188, 192, 194] [0, 3, 8, 14, 35, 96, 157, 184, 189, 190, 193] [1, 4, 11, 14, 19, 20, 46, 107, 168, 190, 195] [0, 2, 10, 12, 15, 21, 47, 108, 169, 191, 196] [1, 3, 11, 13, 16, 22, 48, 109, 165, 192, 197] [2, 4, 12, 14, 17, 23, 49, 105, 166, 193, 198] [0, 3, 10, 13, 18, 24, 45, 106, 167, 194, 199] [0, 5, 11, 14, 21, 24, 29, 30, 56, 117, 178] [1, 6, 10, 12, 20, 22, 25, 31, 57, 118, 179] [2, 7, 11, 13, 21, 23, 26, 32, 58, 119, 175] [3, 8, 12, 14, 22, 24, 27, 33, 59, 115, 176] [4, 9, 10, 13, 20, 23, 28, 34, 55, 116, 177]
H_Z (100 checks, sparse supports)
[5, 11, 16, 19, 26, 29, 30, 35, 62, 123, 184] [6, 12, 15, 17, 25, 27, 31, 36, 63, 124, 180] [7, 13, 16, 18, 26, 28, 32, 37, 64, 120, 181] [8, 14, 17, 19, 27, 29, 33, 38, 60, 121, 182] [9, 10, 15, 18, 25, 28, 34, 39, 61, 122, 183] [15, 21, 26, 29, 36, 39, 40, 45, 72, 133, 194] [16, 22, 25, 27, 35, 37, 41, 46, 73, 134, 190] [17, 23, 26, 28, 36, 38, 42, 47, 74, 130, 191] [18, 24, 27, 29, 37, 39, 43, 48, 70, 131, 192] [19, 20, 25, 28, 35, 38, 44, 49, 71, 132, 193] [4, 25, 31, 36, 39, 46, 49, 50, 55, 82, 143] [0, 26, 32, 35, 37, 45, 47, 51, 56, 83, 144] [1, 27, 33, 36, 38, 46, 48, 52, 57, 84, 140] [2, 28, 34, 37, 39, 47, 49, 53, 58, 80, 141] [3, 29, 30, 35, 38, 45, 48, 54, 59, 81, 142] [14, 35, 41, 46, 49, 56, 59, 60, 65, 92, 153] [10, 36, 42, 45, 47, 55, 57, 61, 66, 93, 154] [11, 37, 43, 46, 48, 56, 58, 62, 67, 94, 150] [12, 38, 44, 47, 49, 57, 59, 63, 68, 90, 151] [13, 39, 40, 45, 48, 55, 58, 64, 69, 91, 152] [24, 45, 51, 56, 59, 66, 69, 70, 75, 102, 163] [20, 46, 52, 55, 57, 65, 67, 71, 76, 103, 164] [21, 47, 53, 56, 58, 66, 68, 72, 77, 104, 160] [22, 48, 54, 57, 59, 67, 69, 73, 78, 100, 161] [23, 49, 50, 55, 58, 65, 68, 74, 79, 101, 162] [34, 55, 61, 66, 69, 76, 79, 80, 85, 112, 173] [30, 56, 62, 65, 67, 75, 77, 81, 86, 113, 174] [31, 57, 63, 66, 68, 76, 78, 82, 87, 114, 170] [32, 58, 64, 67, 69, 77, 79, 83, 88, 110, 171] [33, 59, 60, 65, 68, 75, 78, 84, 89, 111, 172] [44, 65, 71, 76, 79, 86, 89, 90, 95, 122, 183] [40, 66, 72, 75, 77, 85, 87, 91, 96, 123, 184] [41, 67, 73, 76, 78, 86, 88, 92, 97, 124, 180] [42, 68, 74, 77, 79, 87, 89, 93, 98, 120, 181] [43, 69, 70, 75, 78, 85, 88, 94, 99, 121, 182] [54, 75, 81, 86, 89, 96, 99, 100, 105, 132, 193] [50, 76, 82, 85, 87, 95, 97, 101, 106, 133, 194] [51, 77, 83, 86, 88, 96, 98, 102, 107, 134, 190] [52, 78, 84, 87, 89, 97, 99, 103, 108, 130, 191] [53, 79, 80, 85, 88, 95, 98, 104, 109, 131, 192] [3, 64, 85, 91, 96, 99, 106, 109, 110, 115, 142] [4, 60, 86, 92, 95, 97, 105, 107, 111, 116, 143] [0, 61, 87, 93, 96, 98, 106, 108, 112, 117, 144] [1, 62, 88, 94, 97, 99, 107, 109, 113, 118, 140] [2, 63, 89, 90, 95, 98, 105, 108, 114, 119, 141] [13, 74, 95, 101, 106, 109, 116, 119, 120, 125, 152] [14, 70, 96, 102, 105, 107, 115, 117, 121, 126, 153] [10, 71, 97, 103, 106, 108, 116, 118, 122, 127, 154] [11, 72, 98, 104, 107, 109, 117, 119, 123, 128, 150] [12, 73, 99, 100, 105, 108, 115, 118, 124, 129, 151] [23, 84, 105, 111, 116, 119, 126, 129, 130, 135, 162] [24, 80, 106, 112, 115, 117, 125, 127, 131, 136, 163] [20, 81, 107, 113, 116, 118, 126, 128, 132, 137, 164] [21, 82, 108, 114, 117, 119, 127, 129, 133, 138, 160] [22, 83, 109, 110, 115, 118, 125, 128, 134, 139, 161] [33, 94, 115, 121, 126, 129, 136, 139, 140, 145, 172] [34, 90, 116, 122, 125, 127, 135, 137, 141, 146, 173] [30, 91, 117, 123, 126, 128, 136, 138, 142, 147, 174] [31, 92, 118, 124, 127, 129, 137, 139, 143, 148, 170] [32, 93, 119, 120, 125, 128, 135, 138, 144, 149, 171] [43, 104, 125, 131, 136, 139, 146, 149, 150, 155, 182] [44, 100, 126, 132, 135, 137, 145, 147, 151, 156, 183] [40, 101, 127, 133, 136, 138, 146, 148, 152, 157, 184] [41, 102, 128, 134, 137, 139, 147, 149, 153, 158, 180] [42, 103, 129, 130, 135, 138, 145, 148, 154, 159, 181] [53, 114, 135, 141, 146, 149, 156, 159, 160, 165, 192] [54, 110, 136, 142, 145, 147, 155, 157, 161, 166, 193] [50, 111, 137, 143, 146, 148, 156, 158, 162, 167, 194] [51, 112, 138, 144, 147, 149, 157, 159, 163, 168, 190] [52, 113, 139, 140, 145, 148, 155, 158, 164, 169, 191] [2, 63, 124, 145, 151, 156, 159, 166, 169, 170, 175] [3, 64, 120, 146, 152, 155, 157, 165, 167, 171, 176] [4, 60, 121, 147, 153, 156, 158, 166, 168, 172, 177] [0, 61, 122, 148, 154, 157, 159, 167, 169, 173, 178] [1, 62, 123, 149, 150, 155, 158, 165, 168, 174, 179] [12, 73, 134, 155, 161, 166, 169, 176, 179, 180, 185] [13, 74, 130, 156, 162, 165, 167, 175, 177, 181, 186] [14, 70, 131, 157, 163, 166, 168, 176, 178, 182, 187] [10, 71, 132, 158, 164, 167, 169, 177, 179, 183, 188] [11, 72, 133, 159, 160, 165, 168, 175, 178, 184, 189] [22, 83, 144, 165, 171, 176, 179, 186, 189, 190, 195] [23, 84, 140, 166, 172, 175, 177, 185, 187, 191, 196] [24, 80, 141, 167, 173, 176, 178, 186, 188, 192, 197] [20, 81, 142, 168, 174, 177, 179, 187, 189, 193, 198] [21, 82, 143, 169, 170, 175, 178, 185, 188, 194, 199] [0, 5, 32, 93, 154, 175, 181, 186, 189, 196, 199] [1, 6, 33, 94, 150, 176, 182, 185, 187, 195, 197] [2, 7, 34, 90, 151, 177, 183, 186, 188, 196, 198] [3, 8, 30, 91, 152, 178, 184, 187, 189, 197, 199] [4, 9, 31, 92, 153, 179, 180, 185, 188, 195, 198] [6, 9, 10, 15, 42, 103, 164, 185, 191, 196, 199] [5, 7, 11, 16, 43, 104, 160, 186, 192, 195, 197] [6, 8, 12, 17, 44, 100, 161, 187, 193, 196, 198] [7, 9, 13, 18, 40, 101, 162, 188, 194, 197, 199] [5, 8, 14, 19, 41, 102, 163, 189, 190, 195, 198] [1, 6, 9, 16, 19, 20, 25, 52, 113, 174, 195] [2, 5, 7, 15, 17, 21, 26, 53, 114, 170, 196] [3, 6, 8, 16, 18, 22, 27, 54, 110, 171, 197] [4, 7, 9, 17, 19, 23, 28, 50, 111, 172, 198] [0, 5, 8, 15, 18, 24, 29, 51, 112, 173, 199]
Code ID 200-16-17 · download JSON · raw on GitHub