$ A_q(n, d) $ is the maximum number of a $q$-arrays of length n and minimum distance at least d.
What's the best known exact values of $ A_7(7,d)$ for $d=1$ to $7$?
$ A_q(n, d) $ is the maximum number of a $q$-arrays of length n and minimum distance at least d.
What's the best known exact values of $ A_7(7,d)$ for $d=1$ to $7$?
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All code words of length 6 + parity value (sum) would create a code with distance 2. Singleton bound shows it can't be better than that.
So $A_7(7,2) = 7^6$