The *Hofstadter Q* sequence is defined as follows:

\( Q(1) = Q(2) = 1 \),

For \(n > 2\), \(Q(n) \) satisfy the relationship: \( Q(n) = Q(n - Q(n-1)) + Q(n - Q(n-2)) \)

What is the first \(n\) such that \(Q(n) > [Q(n-1) + 1]\)?

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