symplectic rows (A | B) (133, sparse supports)
X: [50, 64, 69, 83] Z: [37, 58, 75, 96]
X: [51, 65, 70, 84] Z: [38, 59, 76, 97]
X: [52, 66, 71, 85] Z: [39, 60, 77, 98]
X: [53, 67, 72, 86] Z: [40, 61, 78, 99]
X: [54, 68, 73, 87] Z: [41, 62, 79, 100]
X: [55, 69, 74, 88] Z: [42, 63, 80, 101]
X: [56, 70, 75, 89] Z: [43, 64, 81, 102]
X: [57, 71, 76, 90] Z: [44, 65, 82, 103]
X: [58, 72, 77, 91] Z: [45, 66, 83, 104]
X: [59, 73, 78, 92] Z: [46, 67, 84, 105]
X: [60, 74, 79, 93] Z: [47, 68, 85, 106]
X: [61, 75, 80, 94] Z: [48, 69, 86, 107]
X: [62, 76, 81, 95] Z: [49, 70, 87, 108]
X: [63, 77, 82, 96] Z: [50, 71, 88, 109]
X: [64, 78, 83, 97] Z: [51, 72, 89, 110]
X: [65, 79, 84, 98] Z: [52, 73, 90, 111]
X: [66, 80, 85, 99] Z: [53, 74, 91, 112]
X: [67, 81, 86, 100] Z: [54, 75, 92, 113]
X: [68, 82, 87, 101] Z: [55, 76, 93, 114]
X: [69, 83, 88, 102] Z: [56, 77, 94, 115]
X: [70, 84, 89, 103] Z: [57, 78, 95, 116]
X: [71, 85, 90, 104] Z: [58, 79, 96, 117]
X: [72, 86, 91, 105] Z: [59, 80, 97, 118]
X: [73, 87, 92, 106] Z: [60, 81, 98, 119]
X: [74, 88, 93, 107] Z: [61, 82, 99, 120]
X: [75, 89, 94, 108] Z: [62, 83, 100, 121]
X: [76, 90, 95, 109] Z: [63, 84, 101, 122]
X: [77, 91, 96, 110] Z: [64, 85, 102, 123]
X: [78, 92, 97, 111] Z: [65, 86, 103, 124]
X: [79, 93, 98, 112] Z: [66, 87, 104, 125]
X: [80, 94, 99, 113] Z: [67, 88, 105, 126]
X: [81, 95, 100, 114] Z: [68, 89, 106, 127]
X: [82, 96, 101, 115] Z: [69, 90, 107, 128]
X: [83, 97, 102, 116] Z: [70, 91, 108, 129]
X: [84, 98, 103, 117] Z: [71, 92, 109, 130]
X: [85, 99, 104, 118] Z: [72, 93, 110, 131]
X: [86, 100, 105, 119] Z: [73, 94, 111, 132]
X: [87, 101, 106, 120] Z: [0, 74, 95, 112]
X: [88, 102, 107, 121] Z: [1, 75, 96, 113]
X: [89, 103, 108, 122] Z: [2, 76, 97, 114]
X: [90, 104, 109, 123] Z: [3, 77, 98, 115]
X: [91, 105, 110, 124] Z: [4, 78, 99, 116]
X: [92, 106, 111, 125] Z: [5, 79, 100, 117]
X: [93, 107, 112, 126] Z: [6, 80, 101, 118]
X: [94, 108, 113, 127] Z: [7, 81, 102, 119]
X: [95, 109, 114, 128] Z: [8, 82, 103, 120]
X: [96, 110, 115, 129] Z: [9, 83, 104, 121]
X: [97, 111, 116, 130] Z: [10, 84, 105, 122]
X: [98, 112, 117, 131] Z: [11, 85, 106, 123]
X: [99, 113, 118, 132] Z: [12, 86, 107, 124]
X: [0, 100, 114, 119] Z: [13, 87, 108, 125]
X: [1, 101, 115, 120] Z: [14, 88, 109, 126]
X: [2, 102, 116, 121] Z: [15, 89, 110, 127]
X: [3, 103, 117, 122] Z: [16, 90, 111, 128]
X: [4, 104, 118, 123] Z: [17, 91, 112, 129]
X: [5, 105, 119, 124] Z: [18, 92, 113, 130]
X: [6, 106, 120, 125] Z: [19, 93, 114, 131]
X: [7, 107, 121, 126] Z: [20, 94, 115, 132]
X: [8, 108, 122, 127] Z: [0, 21, 95, 116]
X: [9, 109, 123, 128] Z: [1, 22, 96, 117]
X: [10, 110, 124, 129] Z: [2, 23, 97, 118]
X: [11, 111, 125, 130] Z: [3, 24, 98, 119]
X: [12, 112, 126, 131] Z: [4, 25, 99, 120]
X: [13, 113, 127, 132] Z: [5, 26, 100, 121]
X: [0, 14, 114, 128] Z: [6, 27, 101, 122]
X: [1, 15, 115, 129] Z: [7, 28, 102, 123]
X: [2, 16, 116, 130] Z: [8, 29, 103, 124]
X: [3, 17, 117, 131] Z: [9, 30, 104, 125]
X: [4, 18, 118, 132] Z: [10, 31, 105, 126]
X: [0, 5, 19, 119] Z: [11, 32, 106, 127]
X: [1, 6, 20, 120] Z: [12, 33, 107, 128]
X: [2, 7, 21, 121] Z: [13, 34, 108, 129]
X: [3, 8, 22, 122] Z: [14, 35, 109, 130]
X: [4, 9, 23, 123] Z: [15, 36, 110, 131]
X: [5, 10, 24, 124] Z: [16, 37, 111, 132]
X: [6, 11, 25, 125] Z: [0, 17, 38, 112]
X: [7, 12, 26, 126] Z: [1, 18, 39, 113]
X: [8, 13, 27, 127] Z: [2, 19, 40, 114]
X: [9, 14, 28, 128] Z: [3, 20, 41, 115]
X: [10, 15, 29, 129] Z: [4, 21, 42, 116]
X: [11, 16, 30, 130] Z: [5, 22, 43, 117]
X: [12, 17, 31, 131] Z: [6, 23, 44, 118]
X: [13, 18, 32, 132] Z: [7, 24, 45, 119]
X: [0, 14, 19, 33] Z: [8, 25, 46, 120]
X: [1, 15, 20, 34] Z: [9, 26, 47, 121]
X: [2, 16, 21, 35] Z: [10, 27, 48, 122]
X: [3, 17, 22, 36] Z: [11, 28, 49, 123]
X: [4, 18, 23, 37] Z: [12, 29, 50, 124]
X: [5, 19, 24, 38] Z: [13, 30, 51, 125]
X: [6, 20, 25, 39] Z: [14, 31, 52, 126]
X: [7, 21, 26, 40] Z: [15, 32, 53, 127]
X: [8, 22, 27, 41] Z: [16, 33, 54, 128]
X: [9, 23, 28, 42] Z: [17, 34, 55, 129]
X: [10, 24, 29, 43] Z: [18, 35, 56, 130]
X: [11, 25, 30, 44] Z: [19, 36, 57, 131]
X: [12, 26, 31, 45] Z: [20, 37, 58, 132]
X: [13, 27, 32, 46] Z: [0, 21, 38, 59]
X: [14, 28, 33, 47] Z: [1, 22, 39, 60]
X: [15, 29, 34, 48] Z: [2, 23, 40, 61]
X: [16, 30, 35, 49] Z: [3, 24, 41, 62]
X: [17, 31, 36, 50] Z: [4, 25, 42, 63]
X: [18, 32, 37, 51] Z: [5, 26, 43, 64]
X: [19, 33, 38, 52] Z: [6, 27, 44, 65]
X: [20, 34, 39, 53] Z: [7, 28, 45, 66]
X: [21, 35, 40, 54] Z: [8, 29, 46, 67]
X: [22, 36, 41, 55] Z: [9, 30, 47, 68]
X: [23, 37, 42, 56] Z: [10, 31, 48, 69]
X: [24, 38, 43, 57] Z: [11, 32, 49, 70]
X: [25, 39, 44, 58] Z: [12, 33, 50, 71]
X: [26, 40, 45, 59] Z: [13, 34, 51, 72]
X: [27, 41, 46, 60] Z: [14, 35, 52, 73]
X: [28, 42, 47, 61] Z: [15, 36, 53, 74]
X: [29, 43, 48, 62] Z: [16, 37, 54, 75]
X: [30, 44, 49, 63] Z: [17, 38, 55, 76]
X: [31, 45, 50, 64] Z: [18, 39, 56, 77]
X: [32, 46, 51, 65] Z: [19, 40, 57, 78]
X: [33, 47, 52, 66] Z: [20, 41, 58, 79]
X: [34, 48, 53, 67] Z: [21, 42, 59, 80]
X: [35, 49, 54, 68] Z: [22, 43, 60, 81]
X: [36, 50, 55, 69] Z: [23, 44, 61, 82]
X: [37, 51, 56, 70] Z: [24, 45, 62, 83]
X: [38, 52, 57, 71] Z: [25, 46, 63, 84]
X: [39, 53, 58, 72] Z: [26, 47, 64, 85]
X: [40, 54, 59, 73] Z: [27, 48, 65, 86]
X: [41, 55, 60, 74] Z: [28, 49, 66, 87]
X: [42, 56, 61, 75] Z: [29, 50, 67, 88]
X: [43, 57, 62, 76] Z: [30, 51, 68, 89]
X: [44, 58, 63, 77] Z: [31, 52, 69, 90]
X: [45, 59, 64, 78] Z: [32, 53, 70, 91]
X: [46, 60, 65, 79] Z: [33, 54, 71, 92]
X: [47, 61, 66, 80] Z: [34, 55, 72, 93]
X: [48, 62, 67, 81] Z: [35, 56, 73, 94]
X: [49, 63, 68, 82] Z: [36, 57, 74, 95]