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Ternary Golay code : ウィキペディア英語版
Ternary Golay code

In coding theory, the ternary Golay codes are two closely related error-correcting codes.
The code generally known simply as the ternary Golay code is an (6, 5 )_3-code, that is, it is a linear code over a ternary alphabet; the relative distance of the code is as large as it possibly can be for a ternary code, and hence, the ternary Golay code is a perfect code.
The extended ternary Golay code is a (6, 6 ) linear code obtained by adding a zero-sum check digit to the (6, 5 ) code.
In finite group theory, the extended ternary Golay code is sometimes referred to as the ternary Golay code.
== Properties ==


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