If there is a binary (n, M, d) code, show that there is a binary (n -

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If there is a binary (n, M, d) code, show that there is a binary (n -

1, M', d' ) code with M' ~ ~ and d' ~ d.

[Hint: At least half the words of the (n, M, d) code must start with the same symbol. What is the result of deleting this symbol from just these words?]

Deduce that A(n, d) ::; 2A(n - 1, d).

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