Let \(f:\mathbb{N} \rightarrow \mathbb{N}\) be a function such that \(f(1)= 1\), and for all positive integers \(n,\) \(f(2n)= f(n)\) and \(f(2n+1)= f(n) + f(n+1)\). Find the number of **odd** integers \(n\) such that \(f(n)= 2015\).

**Details and assumptions**

- This problem is not original.

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