The seed of any positive integer \(n\) is defined as:
\[
\text{seed}(n) = n, \ \text{if } n<10
\]
\[
\text{seed}(n) = \text{seed}(s(n)), \ \text{otherwise}
\]
where \(s(n)\) is the sum of digits of \(n\). How many positive integers \(n\), such that \(n<500\), will have \(\text{seed}(n) = 9\)?