Information on Result #985219
Linear OOA(964, 250, F9, 3, 22) (dual of [(250, 3), 686, 23]-NRT-code), using OOA 3-folding based on linear OA(964, 750, F9, 22) (dual of [750, 686, 23]-code), using
- discarding factors / shortening the dual code based on linear OA(964, 751, F9, 22) (dual of [751, 687, 23]-code), using
- construction XX applied to C1 = C([72,91]), C2 = C([77,93]), C3 = C1 + C2 = C([77,91]), and C∩ = C1 ∩ C2 = C([72,93]) [i] based on
- linear OA(952, 728, F9, 20) (dual of [728, 676, 21]-code), using the primitive BCH-code C(I) with length 728 = 93−1, defining interval I = {72,73,…,91}, and designed minimum distance d ≥ |I|+1 = 21 [i]
- linear OA(946, 728, F9, 17) (dual of [728, 682, 18]-code), using the primitive BCH-code C(I) with length 728 = 93−1, defining interval I = {77,78,…,93}, and designed minimum distance d ≥ |I|+1 = 18 [i]
- linear OA(958, 728, F9, 22) (dual of [728, 670, 23]-code), using the primitive BCH-code C(I) with length 728 = 93−1, defining interval I = {72,73,…,93}, and designed minimum distance d ≥ |I|+1 = 23 [i]
- linear OA(940, 728, F9, 15) (dual of [728, 688, 16]-code), using the primitive BCH-code C(I) with length 728 = 93−1, defining interval I = {77,78,…,91}, and designed minimum distance d ≥ |I|+1 = 16 [i]
- linear OA(95, 16, F9, 4) (dual of [16, 11, 5]-code), using
- extended algebraic-geometric code AGe(F,11P) [i] based on function field F/F9 with g(F) = 1 and N(F) ≥ 16, using
- linear OA(91, 7, F9, 1) (dual of [7, 6, 2]-code), using
- discarding factors / shortening the dual code based on linear OA(91, 9, F9, 1) (dual of [9, 8, 2]-code), using
- Reed–Solomon code RS(8,9) [i]
- discarding factors / shortening the dual code based on linear OA(91, 9, F9, 1) (dual of [9, 8, 2]-code), using
- construction XX applied to C1 = C([72,91]), C2 = C([77,93]), C3 = C1 + C2 = C([77,91]), and C∩ = C1 ∩ C2 = C([72,93]) [i] based on
Mode: Constructive and linear.
Optimality
Show details for fixed k and m, n and k, k and s, k and t, n and m, m and s, m and t, n and s, n and t.
Other Results with Identical Parameters
None.
Depending Results
None.