← back to the board
[[320,80,14]] d ≤
n
320
k
80
d
14
kd²/n
49.0
w
10
X/Z
1

Share this result

Distance

X/Z asymmetry 1 · d_X ≤ 14, d_Z ≤ 14 · w_X = 10, w_Z = 10 (max(d_X,d_Z)/min(d_X,d_Z); each side carries its own earned tier: = certified exact, ≤ witness upper bound)
d_X 14 · witness weight 14 (claimed upper_bound)
witness operator (support, 14 qubits)
[0, 26, 27, 69, 86, 128, 135, 148, 161, 207, 251, 268, 270, 294]
d_Z 14 · witness weight 14 (claimed upper_bound)
witness operator (support, 14 qubits)
[0, 28, 39, 64, 116, 117, 159, 160, 161, 225, 226, 237, 266, 309]
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 10 · H_Z 10
qubit degrees H_X 3–4 (mean 3.75) · H_Z 3–4 (mean 3.75)
trapping sets H_X (1,3)×80 (2,4)×560 (3,4)×520 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_X
(1,3): 80 (1,4): 240 (2,4): 560 (2,5): 1920 (2,6): 2480 (3,4): 520 (3,5): 4960 (3,6): 20640 (3,7): 43280 (3,8): 40120 (3,9): 4960 (3,10): 2880
trapping sets H_Z (1,3)×80 (2,4)×560 (3,4)×520 (smallest syndrome weight at each size, connected sets of up to 3 qubits)
full (size, syndrome weight): count census for H_Z
(1,3): 80 (1,4): 240 (2,4): 560 (2,5): 1920 (2,6): 2480 (3,4): 520 (3,5): 4960 (3,6): 20640 (3,7): 43280 (3,8): 40120 (3,9): 4960 (3,10): 2880

Construction & provenance

authors Okada, Koki and Kasai, Kenta
provenance literature baseline
construction CPM-PP pair-partition code (arXiv:2609.35601v1): J=3, L=8, P=20, Table 1 row 2; check matrices reconstructed from the published exponent arrays and F4 coefficient assignment, distances re-verified here
model MiMo-V2.6-Flash (claimed, not verified)
reference arXiv:2609.35601v1
date 2026-09-29
notes Reproduction of the Table 1 row 2 instance (P = 20) of arXiv:2609.35601v1 (Okada and Kasai), reconstructed from the published exponent arrays, F4 coefficient assignment and companion-matrix expansion. The reconstruction reproduces that paper's Table 2 invariants exactly: commuting CSS checks, rank 6P on each side (k = 4P = 80), quaternary and binary row weight 8 and 10, column weights 3 on 4P columns and 4 on 12P columns, girth 6 (quaternary) and 4 (binary). Equivalence to existing entries was checked on the base branch: no CSS entry is dominated by, or dominates, this one on (n, k, d, max check weight), and both this [[320,80,14]] and this (n,k) pair are new to codes/. Distance is re-verified here as a witness-backed upper bound (X = 14, Z = 14 from 20,000 RIS trials per side plus a 2,000,000-trial accelerator pass at seed 0); the paper claims the same value exact by exhaustive zero-syndrome search, which this repository does not certify at k = 80. The P = 20 row 1 instance [[320,80,13]] was reconstructed too and dropped: one instance per (n,k), and this one carries the higher d. Reconstructed by MiMo-V2.6-Flash; PR opened by @MathysRennela.
family pair-partition CPM (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

[[320,80,14]] CPM-PP pair-partition code reproduced from arXiv:2609.35601v1

Direction & hypothesis

Target cell: CSS, weight-9plus x unrestricted (max check weight 10, no layout). The base branch's CSS entries at n = 320 top out at k = 66, and no CSS entry anywhere satisfies n <= 320, k >= 80, d >= 14 at check weight <= 10. The hypothesis was deliberately narrow: Okada and Kasai publish complete construction data for seven quasi-cyclic pair-partition codes, so the question was not whether a good code could be found but whether their claimed distances survive this repository's independent refutation gate. The board was expected to gain a Pareto co-leader rather than a displacer, because w = 10 keeps this family from dominating the weight-8 and weight-9 incumbents that still hold better n or k.

What was searched

No construction search. All seven instances of Table 1 of arXiv:2609.35601v1 were reconstructed from the published data alone (J = 3, L = 8, exponent arrays, F4 coefficient assignment, companion-matrix expansion). Six fit the admissibility cap, and of those one instance per (n,k) pair was submitted, so this entry is the P = 20, Table 1 row 2 instance. The seventh instance, [[2048,512,24]], exceeds the blocklength cap and stays a bar rather than a submission.

Screening per instance, all reproduced exactly: CSS commutation H_X H_Z^T = 0 over GF(2), check rank 6P on each side (hence k = 16P - 12P = 4P), quaternary row weight 8, binary row weight 10, column weights 3 on 4P columns and 4 on 12P columns, and the Table 2 girth pair 6 (quaternary) / 4 (binary). Nothing was tuned or re-searched; the numbers either come back or the reconstruction is wrong.

Evidence trail

The submit gate for this instance: 20,000 Python RIS trials per side, then a 2,000,000-trial accelerator pass, both at seed 0. Lightest logical found on each side was d = 14, matching the paper's claimed distance, with both witnesses written into codes/320-80-14.json. verify/qldpc_verify.py on the written entry exits 0 and reports earned_distance X = 14, Z = 14, d = 14, all upper_bound, including the distance_not_refuted check. The paper states these distances are exact, by an exhaustive zero-syndrome search; this repository records only the witness-backed upper bound, because verify/certify.py is out of its envelope at k = 80. CI re-runs a deeper refutation search on the PR itself and the weekly sweep keeps re-testing, so a wrong d would surface as a refutation rather than a quiet pass.

Dead ends

  • One instance per (n,k) was submitted for this batch. Two of the six in-cap

    • instances [[320,80,13]] (P = 20, Table 1 row 1) and [[352,88,15]] (P = 22, row 3) were reconstructed and then dropped: at their own (n,k) they would sit dominated beside a higher-d sibling from the same table.

  • Its own sibling is the second bullet above: this entry is the higher-d one

    • of the P = 20 row pair, so the trade was d = 14 over d = 13 at the same blocklength and the same k.

  • [[2048,512,24]] cannot be submitted at all: n = 2048 is past the n <= 700

    • cap, and the n <= 1000 extension needs w <= 8 and d <= 40 while this family sits at w = 10. It stays a published bar.

  • Exact certification was not attempted. verify/certify.py is measured to

    • hold only at d <= 13 and k <= 12, and these codes run to k = 80, so every claim here is an upper bound by design rather than a shortfall of the search.

  • A weight-8 sibling would compete in a much thinner cell, but the paper's

    • invertibility obstruction rules out the all-ones coefficient choice for J > 1, and the surviving coefficients are what push the binary check weight from 8 to 10. That variant was not pursued in this batch.

Tools

Model: MiMo-V2.6-Flash, driving an opencode agent session opened by @MathysRennela, who opened this PR. Repo tooling: ./qldpc submit for the witness search and packaging, verify/qldpc_verify.py for the local gate, verify/check_prose.py and verify/prepush_prose_check.sh for the prose gate. Roughly 7 minutes of wall clock per instance, dominated by the 2,000,000-trial accelerator pass; the matrix reconstruction itself is instant.

Reproduction

Rebuild (H_X, H_Z) from arXiv:2609.35601v1 with no other input:

1. Set J = 3, L = 8, P = 20, and q = (5,7,4,6,2,0,3,1). 2. Take D from Table 1 row 2 and the row shift r = (0, 18, 17) of that table: D rows are 0 9 18 17 18 0 17 9 / 0 18 3 5 0 18 3 5 / 0 1 17 13 13 17 1 0. Form E with eq (32): e[i][l] = -D[i][q[l]] + r[i] + D[0][l] (mod P). 3. Coefficient arrays, eqs (24) and (25), the same for all seven instances, over F4 = {0, 1, w, w2} with w2 = w + 1 and w^3 = 1: eps = [1,w,w2,1,w,1,1,w2]; [w,1,1,w2,1,w,w2,1]; [w2,1,1,w,1,w2,w,1] delta = [1,w2,w,1,w2,1,1,w]; then rows 1 and 2 of delta equal rows 1 and 2 of eps. 4. Pair partitions, Sec. 3: M1 = {05,17,24,36}, M2 = {04,15,26,37}, M3 = {07,16,25,34}, M4 = {04,15,23,67}, M5 = {07,13,25,46}. Use M = [[M1,M2,M3],[M3,M1,M4],[M2,M5,M1]] for P in {20,26} and M = [[M1,M2,M3],[M3,M1,M2],[M2,M3,M1]] for P in {22,28}. 5. F4 checks, eq (4): HX[i][l] = eps[i][l] * C(e[i][l]) and HZ[i][l] = delta[i][l] * C(D[i][l]), each a P x P block, where C(s) is the P x P circulant permutation matrix with a 1 at (row a, column a - s mod P). This gives two 3P x 8P matrices over F4. 6. Expand entrywise with the companion matrices of eq (18): 0 -> 0, 1 -> I2, w -> [[0,1],[1,1]], w2 -> [[1,1],[1,0]]. The result is binary H_X, H_Z of shape 6P x 16P = 320 columns. 7. Confirm H_X H_Z^T = 0, rank 6P on each side, k = 4P = 80, max row weight 10, and column weights 3 (4P columns) and 4 (12P columns).

Only after those agree should a distance search be run; the witnesses in codes/320-80-14.json are the ones this entry stands on.

Parity checks

X-checks 120 (max weight 10) · Z-checks 120 (max weight 10)
H_X (120 checks, sparse supports)
[0, 41, 80, 81, 120, 161, 200, 240, 280, 281] [1, 40, 41, 80, 121, 160, 161, 201, 241, 280] [2, 43, 82, 83, 122, 163, 202, 242, 282, 283] [3, 42, 43, 82, 123, 162, 163, 203, 243, 282] [4, 45, 84, 85, 124, 165, 204, 244, 284, 285] [5, 44, 45, 84, 125, 164, 165, 205, 245, 284] [6, 47, 86, 87, 126, 167, 206, 246, 286, 287] [7, 46, 47, 86, 127, 166, 167, 207, 247, 286] [8, 49, 88, 89, 128, 169, 208, 248, 288, 289] [9, 48, 49, 88, 129, 168, 169, 209, 249, 288] [10, 51, 90, 91, 130, 171, 210, 250, 290, 291] [11, 50, 51, 90, 131, 170, 171, 211, 251, 290] [12, 53, 92, 93, 132, 173, 212, 252, 292, 293] [13, 52, 53, 92, 133, 172, 173, 213, 253, 292] [14, 55, 94, 95, 134, 175, 214, 254, 294, 295] [15, 54, 55, 94, 135, 174, 175, 215, 255, 294] [16, 57, 96, 97, 136, 177, 216, 256, 296, 297] [17, 56, 57, 96, 137, 176, 177, 217, 257, 296] [18, 59, 98, 99, 138, 179, 218, 258, 298, 299] [19, 58, 59, 98, 139, 178, 179, 219, 259, 298] [20, 61, 100, 101, 140, 181, 220, 260, 300, 301] [21, 60, 61, 100, 141, 180, 181, 221, 261, 300] [22, 63, 102, 103, 142, 183, 222, 262, 302, 303] [23, 62, 63, 102, 143, 182, 183, 223, 263, 302] [24, 65, 104, 105, 144, 185, 224, 264, 304, 305] [25, 64, 65, 104, 145, 184, 185, 225, 265, 304] [26, 67, 106, 107, 146, 187, 226, 266, 306, 307] [27, 66, 67, 106, 147, 186, 187, 227, 267, 306] [28, 69, 108, 109, 148, 189, 228, 268, 308, 309] [29, 68, 69, 108, 149, 188, 189, 229, 269, 308] [30, 71, 110, 111, 150, 191, 230, 270, 310, 311] [31, 70, 71, 110, 151, 190, 191, 231, 271, 310] [32, 73, 112, 113, 152, 193, 232, 272, 312, 313] [33, 72, 73, 112, 153, 192, 193, 233, 273, 312] [34, 75, 114, 115, 154, 195, 234, 274, 314, 315] [35, 74, 75, 114, 155, 194, 195, 235, 275, 314] [36, 77, 116, 117, 156, 197, 236, 276, 316, 317] [37, 76, 77, 116, 157, 196, 197, 237, 277, 316] [38, 79, 118, 119, 158, 199, 238, 278, 318, 319] [39, 78, 79, 118, 159, 198, 199, 239, 279, 318] [1, 48, 114, 142, 143, 174, 239, 264, 265, 308] [0, 1, 49, 115, 142, 175, 238, 239, 264, 309] [3, 50, 116, 144, 145, 176, 201, 266, 267, 310] [2, 3, 51, 117, 144, 177, 200, 201, 266, 311] [5, 52, 118, 146, 147, 178, 203, 268, 269, 312] [4, 5, 53, 119, 146, 179, 202, 203, 268, 313] [7, 54, 80, 148, 149, 180, 205, 270, 271, 314] [6, 7, 55, 81, 148, 181, 204, 205, 270, 315] [9, 56, 82, 150, 151, 182, 207, 272, 273, 316] [8, 9, 57, 83, 150, 183, 206, 207, 272, 317] [11, 58, 84, 152, 153, 184, 209, 274, 275, 318] [10, 11, 59, 85, 152, 185, 208, 209, 274, 319] [13, 60, 86, 154, 155, 186, 211, 276, 277, 280] [12, 13, 61, 87, 154, 187, 210, 211, 276, 281] [15, 62, 88, 156, 157, 188, 213, 278, 279, 282] [14, 15, 63, 89, 156, 189, 212, 213, 278, 283] [17, 64, 90, 158, 159, 190, 215, 240, 241, 284] [16, 17, 65, 91, 158, 191, 214, 215, 240, 285] [19, 66, 92, 120, 121, 192, 217, 242, 243, 286] [18, 19, 67, 93, 120, 193, 216, 217, 242, 287] [21, 68, 94, 122, 123, 194, 219, 244, 245, 288] [20, 21, 69, 95, 122, 195, 218, 219, 244, 289] [23, 70, 96, 124, 125, 196, 221, 246, 247, 290] [22, 23, 71, 97, 124, 197, 220, 221, 246, 291] [25, 72, 98, 126, 127, 198, 223, 248, 249, 292] [24, 25, 73, 99, 126, 199, 222, 223, 248, 293] [27, 74, 100, 128, 129, 160, 225, 250, 251, 294] [26, 27, 75, 101, 128, 161, 224, 225, 250, 295] [29, 76, 102, 130, 131, 162, 227, 252, 253, 296] [28, 29, 77, 103, 130, 163, 226, 227, 252, 297] [31, 78, 104, 132, 133, 164, 229, 254, 255, 298] [30, 31, 79, 105, 132, 165, 228, 229, 254, 299] [33, 40, 106, 134, 135, 166, 231, 256, 257, 300] [32, 33, 41, 107, 134, 167, 230, 231, 256, 301] [35, 42, 108, 136, 137, 168, 233, 258, 259, 302] [34, 35, 43, 109, 136, 169, 232, 233, 258, 303] [37, 44, 110, 138, 139, 170, 235, 260, 261, 304] [36, 37, 45, 111, 138, 171, 234, 235, 260, 305] [39, 46, 112, 140, 141, 172, 237, 262, 263, 306] [38, 39, 47, 113, 140, 173, 236, 237, 262, 307] [0, 1, 54, 88, 155, 196, 226, 227, 257, 298] [0, 55, 89, 154, 155, 197, 226, 256, 257, 299] [2, 3, 56, 90, 157, 198, 228, 229, 259, 300] [2, 57, 91, 156, 157, 199, 228, 258, 259, 301] [4, 5, 58, 92, 159, 160, 230, 231, 261, 302] [4, 59, 93, 158, 159, 161, 230, 260, 261, 303] [6, 7, 60, 94, 121, 162, 232, 233, 263, 304] [6, 61, 95, 120, 121, 163, 232, 262, 263, 305] [8, 9, 62, 96, 123, 164, 234, 235, 265, 306] [8, 63, 97, 122, 123, 165, 234, 264, 265, 307] [10, 11, 64, 98, 125, 166, 236, 237, 267, 308] [10, 65, 99, 124, 125, 167, 236, 266, 267, 309] [12, 13, 66, 100, 127, 168, 238, 239, 269, 310] [12, 67, 101, 126, 127, 169, 238, 268, 269, 311] [14, 15, 68, 102, 129, 170, 200, 201, 271, 312] [14, 69, 103, 128, 129, 171, 200, 270, 271, 313] [16, 17, 70, 104, 131, 172, 202, 203, 273, 314] [16, 71, 105, 130, 131, 173, 202, 272, 273, 315] [18, 19, 72, 106, 133, 174, 204, 205, 275, 316] [18, 73, 107, 132, 133, 175, 204, 274, 275, 317] [20, 21, 74, 108, 135, 176, 206, 207, 277, 318] [20, 75, 109, 134, 135, 177, 206, 276, 277, 319] [22, 23, 76, 110, 137, 178, 208, 209, 279, 280] [22, 77, 111, 136, 137, 179, 208, 278, 279, 281] [24, 25, 78, 112, 139, 180, 210, 211, 241, 282] [24, 79, 113, 138, 139, 181, 210, 240, 241, 283] [26, 27, 40, 114, 141, 182, 212, 213, 243, 284] [26, 41, 115, 140, 141, 183, 212, 242, 243, 285] [28, 29, 42, 116, 143, 184, 214, 215, 245, 286] [28, 43, 117, 142, 143, 185, 214, 244, 245, 287] [30, 31, 44, 118, 145, 186, 216, 217, 247, 288] [30, 45, 119, 144, 145, 187, 216, 246, 247, 289] [32, 33, 46, 80, 147, 188, 218, 219, 249, 290] [32, 47, 81, 146, 147, 189, 218, 248, 249, 291] [34, 35, 48, 82, 149, 190, 220, 221, 251, 292] [34, 49, 83, 148, 149, 191, 220, 250, 251, 293] [36, 37, 50, 84, 151, 192, 222, 223, 253, 294] [36, 51, 85, 150, 151, 193, 222, 252, 253, 295] [38, 39, 52, 86, 153, 194, 224, 225, 255, 296] [38, 53, 87, 152, 153, 195, 224, 254, 255, 297]
H_Z (120 checks, sparse supports)
[0, 68, 69, 117, 124, 196, 197, 200, 244, 309] [1, 68, 116, 117, 125, 196, 201, 245, 308, 309] [2, 70, 71, 119, 126, 198, 199, 202, 246, 311] [3, 70, 118, 119, 127, 198, 203, 247, 310, 311] [4, 72, 73, 81, 128, 160, 161, 204, 248, 313] [5, 72, 80, 81, 129, 160, 205, 249, 312, 313] [6, 74, 75, 83, 130, 162, 163, 206, 250, 315] [7, 74, 82, 83, 131, 162, 207, 251, 314, 315] [8, 76, 77, 85, 132, 164, 165, 208, 252, 317] [9, 76, 84, 85, 133, 164, 209, 253, 316, 317] [10, 78, 79, 87, 134, 166, 167, 210, 254, 319] [11, 78, 86, 87, 135, 166, 211, 255, 318, 319] [12, 40, 41, 89, 136, 168, 169, 212, 256, 281] [13, 40, 88, 89, 137, 168, 213, 257, 280, 281] [14, 42, 43, 91, 138, 170, 171, 214, 258, 283] [15, 42, 90, 91, 139, 170, 215, 259, 282, 283] [16, 44, 45, 93, 140, 172, 173, 216, 260, 285] [17, 44, 92, 93, 141, 172, 217, 261, 284, 285] [18, 46, 47, 95, 142, 174, 175, 218, 262, 287] [19, 46, 94, 95, 143, 174, 219, 263, 286, 287] [20, 48, 49, 97, 144, 176, 177, 220, 264, 289] [21, 48, 96, 97, 145, 176, 221, 265, 288, 289] [22, 50, 51, 99, 146, 178, 179, 222, 266, 291] [23, 50, 98, 99, 147, 178, 223, 267, 290, 291] [24, 52, 53, 101, 148, 180, 181, 224, 268, 293] [25, 52, 100, 101, 149, 180, 225, 269, 292, 293] [26, 54, 55, 103, 150, 182, 183, 226, 270, 295] [27, 54, 102, 103, 151, 182, 227, 271, 294, 295] [28, 56, 57, 105, 152, 184, 185, 228, 272, 297] [29, 56, 104, 105, 153, 184, 229, 273, 296, 297] [30, 58, 59, 107, 154, 186, 187, 230, 274, 299] [31, 58, 106, 107, 155, 186, 231, 275, 298, 299] [32, 60, 61, 109, 156, 188, 189, 232, 276, 301] [33, 60, 108, 109, 157, 188, 233, 277, 300, 301] [34, 62, 63, 111, 158, 190, 191, 234, 278, 303] [35, 62, 110, 111, 159, 190, 235, 279, 302, 303] [36, 64, 65, 113, 120, 192, 193, 236, 240, 305] [37, 64, 112, 113, 121, 192, 237, 241, 304, 305] [38, 66, 67, 115, 122, 194, 195, 238, 242, 307] [39, 66, 114, 115, 123, 194, 239, 243, 306, 307] [1, 78, 100, 138, 139, 160, 239, 260, 261, 298] [0, 1, 79, 101, 138, 161, 238, 239, 260, 299] [3, 40, 102, 140, 141, 162, 201, 262, 263, 300] [2, 3, 41, 103, 140, 163, 200, 201, 262, 301] [5, 42, 104, 142, 143, 164, 203, 264, 265, 302] [4, 5, 43, 105, 142, 165, 202, 203, 264, 303] [7, 44, 106, 144, 145, 166, 205, 266, 267, 304] [6, 7, 45, 107, 144, 167, 204, 205, 266, 305] [9, 46, 108, 146, 147, 168, 207, 268, 269, 306] [8, 9, 47, 109, 146, 169, 206, 207, 268, 307] [11, 48, 110, 148, 149, 170, 209, 270, 271, 308] [10, 11, 49, 111, 148, 171, 208, 209, 270, 309] [13, 50, 112, 150, 151, 172, 211, 272, 273, 310] [12, 13, 51, 113, 150, 173, 210, 211, 272, 311] [15, 52, 114, 152, 153, 174, 213, 274, 275, 312] [14, 15, 53, 115, 152, 175, 212, 213, 274, 313] [17, 54, 116, 154, 155, 176, 215, 276, 277, 314] [16, 17, 55, 117, 154, 177, 214, 215, 276, 315] [19, 56, 118, 156, 157, 178, 217, 278, 279, 316] [18, 19, 57, 119, 156, 179, 216, 217, 278, 317] [21, 58, 80, 158, 159, 180, 219, 240, 241, 318] [20, 21, 59, 81, 158, 181, 218, 219, 240, 319] [23, 60, 82, 120, 121, 182, 221, 242, 243, 280] [22, 23, 61, 83, 120, 183, 220, 221, 242, 281] [25, 62, 84, 122, 123, 184, 223, 244, 245, 282] [24, 25, 63, 85, 122, 185, 222, 223, 244, 283] [27, 64, 86, 124, 125, 186, 225, 246, 247, 284] [26, 27, 65, 87, 124, 187, 224, 225, 246, 285] [29, 66, 88, 126, 127, 188, 227, 248, 249, 286] [28, 29, 67, 89, 126, 189, 226, 227, 248, 287] [31, 68, 90, 128, 129, 190, 229, 250, 251, 288] [30, 31, 69, 91, 128, 191, 228, 229, 250, 289] [33, 70, 92, 130, 131, 192, 231, 252, 253, 290] [32, 33, 71, 93, 130, 193, 230, 231, 252, 291] [35, 72, 94, 132, 133, 194, 233, 254, 255, 292] [34, 35, 73, 95, 132, 195, 232, 233, 254, 293] [37, 74, 96, 134, 135, 196, 235, 256, 257, 294] [36, 37, 75, 97, 134, 197, 234, 235, 256, 295] [39, 76, 98, 136, 137, 198, 237, 258, 259, 296] [38, 39, 77, 99, 136, 199, 236, 237, 258, 297] [0, 1, 76, 106, 135, 174, 226, 227, 277, 280] [0, 77, 107, 134, 135, 175, 226, 276, 277, 281] [2, 3, 78, 108, 137, 176, 228, 229, 279, 282] [2, 79, 109, 136, 137, 177, 228, 278, 279, 283] [4, 5, 40, 110, 139, 178, 230, 231, 241, 284] [4, 41, 111, 138, 139, 179, 230, 240, 241, 285] [6, 7, 42, 112, 141, 180, 232, 233, 243, 286] [6, 43, 113, 140, 141, 181, 232, 242, 243, 287] [8, 9, 44, 114, 143, 182, 234, 235, 245, 288] [8, 45, 115, 142, 143, 183, 234, 244, 245, 289] [10, 11, 46, 116, 145, 184, 236, 237, 247, 290] [10, 47, 117, 144, 145, 185, 236, 246, 247, 291] [12, 13, 48, 118, 147, 186, 238, 239, 249, 292] [12, 49, 119, 146, 147, 187, 238, 248, 249, 293] [14, 15, 50, 80, 149, 188, 200, 201, 251, 294] [14, 51, 81, 148, 149, 189, 200, 250, 251, 295] [16, 17, 52, 82, 151, 190, 202, 203, 253, 296] [16, 53, 83, 150, 151, 191, 202, 252, 253, 297] [18, 19, 54, 84, 153, 192, 204, 205, 255, 298] [18, 55, 85, 152, 153, 193, 204, 254, 255, 299] [20, 21, 56, 86, 155, 194, 206, 207, 257, 300] [20, 57, 87, 154, 155, 195, 206, 256, 257, 301] [22, 23, 58, 88, 157, 196, 208, 209, 259, 302] [22, 59, 89, 156, 157, 197, 208, 258, 259, 303] [24, 25, 60, 90, 159, 198, 210, 211, 261, 304] [24, 61, 91, 158, 159, 199, 210, 260, 261, 305] [26, 27, 62, 92, 121, 160, 212, 213, 263, 306] [26, 63, 93, 120, 121, 161, 212, 262, 263, 307] [28, 29, 64, 94, 123, 162, 214, 215, 265, 308] [28, 65, 95, 122, 123, 163, 214, 264, 265, 309] [30, 31, 66, 96, 125, 164, 216, 217, 267, 310] [30, 67, 97, 124, 125, 165, 216, 266, 267, 311] [32, 33, 68, 98, 127, 166, 218, 219, 269, 312] [32, 69, 99, 126, 127, 167, 218, 268, 269, 313] [34, 35, 70, 100, 129, 168, 220, 221, 271, 314] [34, 71, 101, 128, 129, 169, 220, 270, 271, 315] [36, 37, 72, 102, 131, 170, 222, 223, 273, 316] [36, 73, 103, 130, 131, 171, 222, 272, 273, 317] [38, 39, 74, 104, 133, 172, 224, 225, 275, 318] [38, 75, 105, 132, 133, 173, 224, 274, 275, 319]
Code ID 320-80-14 · download JSON · raw on GitHub