Usage of Method: Construction X with Algebraic-Geometric Codes
Appears in the following modes: “Constructive and linear” (11953 times), “Linear” (5834 times).
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| Incarnation | Mode | ||
|---|---|---|---|
| 17701 | Linear OA(25647, 533, F256, 29) (dual of [533, 486, 30]-code) | Linear | [i] |
| 17702 | Linear OA(25668, 535, F256, 49) (dual of [535, 467, 50]-code) | Linear | [i] |
| 17703 | Linear OA(25667, 535, F256, 48) (dual of [535, 468, 49]-code) | Linear | [i] |
| 17704 | Linear OA(25666, 535, F256, 47) (dual of [535, 469, 48]-code) | Linear | [i] |
| 17705 | Linear OA(25665, 535, F256, 46) (dual of [535, 470, 47]-code) | Linear | [i] |
| 17706 | Linear OA(25664, 535, F256, 45) (dual of [535, 471, 46]-code) | Linear | [i] |
| 17707 | Linear OA(25663, 535, F256, 44) (dual of [535, 472, 45]-code) | Linear | [i] |
| 17708 | Linear OA(25662, 535, F256, 43) (dual of [535, 473, 44]-code) | Linear | [i] |
| 17709 | Linear OA(25661, 535, F256, 42) (dual of [535, 474, 43]-code) | Linear | [i] |
| 17710 | Linear OA(25660, 535, F256, 41) (dual of [535, 475, 42]-code) | Linear | [i] |
| 17711 | Linear OA(25659, 535, F256, 40) (dual of [535, 476, 41]-code) | Linear | [i] |
| 17712 | Linear OA(25658, 535, F256, 39) (dual of [535, 477, 40]-code) | Linear | [i] |
| 17713 | Linear OA(25657, 535, F256, 38) (dual of [535, 478, 39]-code) | Linear | [i] |
| 17714 | Linear OA(25656, 535, F256, 37) (dual of [535, 479, 38]-code) | Linear | [i] |
| 17715 | Linear OA(25655, 535, F256, 36) (dual of [535, 480, 37]-code) | Linear | [i] |
| 17716 | Linear OA(25654, 535, F256, 35) (dual of [535, 481, 36]-code) | Linear | [i] |
| 17717 | Linear OA(25653, 535, F256, 34) (dual of [535, 482, 35]-code) | Linear | [i] |
| 17718 | Linear OA(25652, 535, F256, 33) (dual of [535, 483, 34]-code) | Linear | [i] |
| 17719 | Linear OA(25651, 535, F256, 32) (dual of [535, 484, 33]-code) | Linear | [i] |
| 17720 | Linear OA(25650, 535, F256, 31) (dual of [535, 485, 32]-code) | Linear | [i] |
| 17721 | Linear OA(25668, 537, F256, 48) (dual of [537, 469, 49]-code) | Linear | [i] |
| 17722 | Linear OA(25667, 537, F256, 47) (dual of [537, 470, 48]-code) | Linear | [i] |
| 17723 | Linear OA(25666, 537, F256, 46) (dual of [537, 471, 47]-code) | Linear | [i] |
| 17724 | Linear OA(25665, 537, F256, 45) (dual of [537, 472, 46]-code) | Linear | [i] |
| 17725 | Linear OA(25664, 537, F256, 44) (dual of [537, 473, 45]-code) | Linear | [i] |
| 17726 | Linear OA(25663, 537, F256, 43) (dual of [537, 474, 44]-code) | Linear | [i] |
| 17727 | Linear OA(25662, 537, F256, 42) (dual of [537, 475, 43]-code) | Linear | [i] |
| 17728 | Linear OA(25661, 537, F256, 41) (dual of [537, 476, 42]-code) | Linear | [i] |
| 17729 | Linear OA(25660, 537, F256, 40) (dual of [537, 477, 41]-code) | Linear | [i] |
| 17730 | Linear OA(25659, 537, F256, 39) (dual of [537, 478, 40]-code) | Linear | [i] |
| 17731 | Linear OA(25658, 537, F256, 38) (dual of [537, 479, 39]-code) | Linear | [i] |
| 17732 | Linear OA(25657, 537, F256, 37) (dual of [537, 480, 38]-code) | Linear | [i] |
| 17733 | Linear OA(25656, 537, F256, 36) (dual of [537, 481, 37]-code) | Linear | [i] |
| 17734 | Linear OA(25655, 537, F256, 35) (dual of [537, 482, 36]-code) | Linear | [i] |
| 17735 | Linear OA(25654, 537, F256, 34) (dual of [537, 483, 35]-code) | Linear | [i] |
| 17736 | Linear OA(25653, 537, F256, 33) (dual of [537, 484, 34]-code) | Linear | [i] |
| 17737 | Linear OA(25668, 539, F256, 47) (dual of [539, 471, 48]-code) | Linear | [i] |
| 17738 | Linear OA(25667, 539, F256, 46) (dual of [539, 472, 47]-code) | Linear | [i] |
| 17739 | Linear OA(25666, 539, F256, 45) (dual of [539, 473, 46]-code) | Linear | [i] |
| 17740 | Linear OA(25665, 539, F256, 44) (dual of [539, 474, 45]-code) | Linear | [i] |
| 17741 | Linear OA(25664, 539, F256, 43) (dual of [539, 475, 44]-code) | Linear | [i] |
| 17742 | Linear OA(25663, 539, F256, 42) (dual of [539, 476, 43]-code) | Linear | [i] |
| 17743 | Linear OA(25662, 539, F256, 41) (dual of [539, 477, 42]-code) | Linear | [i] |
| 17744 | Linear OA(25661, 539, F256, 40) (dual of [539, 478, 41]-code) | Linear | [i] |
| 17745 | Linear OA(25660, 539, F256, 39) (dual of [539, 479, 40]-code) | Linear | [i] |
| 17746 | Linear OA(25659, 539, F256, 38) (dual of [539, 480, 39]-code) | Linear | [i] |
| 17747 | Linear OA(25658, 539, F256, 37) (dual of [539, 481, 38]-code) | Linear | [i] |
| 17748 | Linear OA(25657, 539, F256, 36) (dual of [539, 482, 37]-code) | Linear | [i] |
| 17749 | Linear OA(25656, 539, F256, 35) (dual of [539, 483, 36]-code) | Linear | [i] |
| 17750 | Linear OA(25668, 541, F256, 46) (dual of [541, 473, 47]-code) | Linear | [i] |
| 17751 | Linear OA(25667, 541, F256, 45) (dual of [541, 474, 46]-code) | Linear | [i] |
| 17752 | Linear OA(25666, 541, F256, 44) (dual of [541, 475, 45]-code) | Linear | [i] |
| 17753 | Linear OA(25665, 541, F256, 43) (dual of [541, 476, 44]-code) | Linear | [i] |
| 17754 | Linear OA(25664, 541, F256, 42) (dual of [541, 477, 43]-code) | Linear | [i] |
| 17755 | Linear OA(25663, 541, F256, 41) (dual of [541, 478, 42]-code) | Linear | [i] |
| 17756 | Linear OA(25662, 541, F256, 40) (dual of [541, 479, 41]-code) | Linear | [i] |
| 17757 | Linear OA(25661, 541, F256, 39) (dual of [541, 480, 40]-code) | Linear | [i] |
| 17758 | Linear OA(25660, 541, F256, 38) (dual of [541, 481, 39]-code) | Linear | [i] |
| 17759 | Linear OA(25659, 541, F256, 37) (dual of [541, 482, 38]-code) | Linear | [i] |
| 17760 | Linear OA(25668, 543, F256, 45) (dual of [543, 475, 46]-code) | Linear | [i] |
| 17761 | Linear OA(25667, 543, F256, 44) (dual of [543, 476, 45]-code) | Linear | [i] |
| 17762 | Linear OA(25666, 543, F256, 43) (dual of [543, 477, 44]-code) | Linear | [i] |
| 17763 | Linear OA(25665, 543, F256, 42) (dual of [543, 478, 43]-code) | Linear | [i] |
| 17764 | Linear OA(25664, 543, F256, 41) (dual of [543, 479, 42]-code) | Linear | [i] |
| 17765 | Linear OA(25663, 543, F256, 40) (dual of [543, 480, 41]-code) | Linear | [i] |
| 17766 | Linear OA(25662, 543, F256, 39) (dual of [543, 481, 40]-code) | Linear | [i] |
| 17767 | Linear OA(25668, 1027, F256, 43) (dual of [1027, 959, 44]-code) | Linear | [i] |
| 17768 | Linear OA(25667, 1027, F256, 42) (dual of [1027, 960, 43]-code) | Linear | [i] |
| 17769 | Linear OA(25666, 1027, F256, 41) (dual of [1027, 961, 42]-code) | Linear | [i] |
| 17770 | Linear OA(25665, 1027, F256, 40) (dual of [1027, 962, 41]-code) | Linear | [i] |
| 17771 | Linear OA(25664, 1027, F256, 39) (dual of [1027, 963, 40]-code) | Linear | [i] |
| 17772 | Linear OA(25663, 1027, F256, 38) (dual of [1027, 964, 39]-code) | Linear | [i] |
| 17773 | Linear OA(25662, 1027, F256, 37) (dual of [1027, 965, 38]-code) | Linear | [i] |
| 17774 | Linear OA(25661, 1027, F256, 36) (dual of [1027, 966, 37]-code) | Linear | [i] |
| 17775 | Linear OA(25660, 1027, F256, 35) (dual of [1027, 967, 36]-code) | Linear | [i] |
| 17776 | Linear OA(25668, 1029, F256, 42) (dual of [1029, 961, 43]-code) | Linear | [i] |
| 17777 | Linear OA(25667, 1029, F256, 41) (dual of [1029, 962, 42]-code) | Linear | [i] |
| 17778 | Linear OA(25666, 1029, F256, 40) (dual of [1029, 963, 41]-code) | Linear | [i] |
| 17779 | Linear OA(25665, 1029, F256, 39) (dual of [1029, 964, 40]-code) | Linear | [i] |
| 17780 | Linear OA(25664, 1029, F256, 38) (dual of [1029, 965, 39]-code) | Linear | [i] |
| 17781 | Linear OA(25663, 1029, F256, 37) (dual of [1029, 966, 38]-code) | Linear | [i] |
| 17782 | Linear OA(25662, 1029, F256, 36) (dual of [1029, 967, 37]-code) | Linear | [i] |
| 17783 | Linear OA(25668, 1031, F256, 41) (dual of [1031, 963, 42]-code) | Linear | [i] |
| 17784 | Linear OA(25667, 1031, F256, 40) (dual of [1031, 964, 41]-code) | Linear | [i] |
| 17785 | Linear OA(25666, 1031, F256, 39) (dual of [1031, 965, 40]-code) | Linear | [i] |
| 17786 | Linear OA(25665, 1031, F256, 38) (dual of [1031, 966, 39]-code) | Linear | [i] |
| 17787 | Linear OA(25668, 1033, F256, 40) (dual of [1033, 965, 41]-code) | Linear | [i] |