The check matrix of a [103,90,6]3 (dual distance 8).
The first 12 rows and 95 columns are the check matrix of a [95,83,6]3 (dual distance 10).
The first 11 rows and 85 columns are the check matrix of a [85,74,6]3 (dual distance 46).
For more information see Inverting construction Y1.
For more information about the [85,74,6]3 see New code parameters from Reed-Solomon subfield codes.
1000000000011000200100211212201211110111202211202010222110210100211120211102012212110022212122002112120
0100000000012110210012010211021020011211010001221000102122122100021200210220121001210001220121002101102
0010000000001202210100022110112102001121002010222100010222122110002021021022012102211000111102200212120
0001000000020001112201222200221110101200020021021221100012020110100102110011222010210010011000201220012
0000100000021021121110012211122002121110020201122112020212221101110100202010100112102012022120101111121
0000010000000021112100200121201210100112202200022220001201122112000210102102201212112010002210000200101
0000001000010112210220111002220211212111201011011021200002101002100002200202001110012001021211000210200
0000000100011222102201212112102011120011102212210211020021022020120201110012011100121000100201000000001
0000000010001121121021210111221001212001212202121011102200121001022001111001201111020000021020200110001
0000000001010110111010122212220020120000202021121210010012120020002211001122201102121000000110100110002
0000000000101200220112202122022102012000220100212111001100102101000111100112220110220000001112200010000
0000000000000000000000000000000000000000000000000000000000000000000000000000000000000111111111100001122
0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000011111111
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