The check matrix of a [29,22,6]₉.

10000074411042100063252076243
01000035410721000432520662734
00100015407310004225206327643
00010015073100042152063276234
00001010331100421020632562743
00000101111104210006325227634
00000000000011111111111111111

The prime polynomial used to generate GF(9) is: X²+X-1. The element f=aX+b, a,b in {0,1,2}, is written as the number a*3+b.

The weight distribution:

A'₀= 1, A'₁₇= 8, A'₁₈= 360, A'₁₉= 2592, A'₂₀= 12512, A'₂₁= 41968, A'₂₂= 118488, A'₂₃= 283136, A'₂₄= 560776, A'₂₅= 911376, A'₂₆= 1133760, A'₂₇= 998400, A'₂₈= 557736, A'₂₉= 161856.

A₀= 1, A₆= 28504, A₇= 685248, A₈= 15061376, A₉= 280997984, A₁₀= 4496475120, A₁₁= 62135219680, A₁₂= 745617691272, A₁₃= 7800289696800, A₁₄= 71317025117520, A₁₅= 570536036309440, A₁₆= 3993752390969976, A₁₇= 24432367679118776, A₁₈= 130305960116518784, A₁₉= 603522344046754176, A₂₀= 2414089371277061200, A₂₁= 8276877851509532832, A₂₂= 24078190105796647320, A₂₃= 58625158524675305088, A₂₄= 117250317045579473872, A₂₅= 187600507274625671760, A₂₆= 230892932029756156880, A₂₇= 205238161804350598048, A₂₈= 117278949602469278760, A₂₉= 32352813683440862464.

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