Assume a recursive function to find the \(n^\text{th}\) Fibonacci term. What is the number of calls for that function to find the \(7^\text{th}\) term?

**Details and Assumptions:**

- \(f(0)=1\), \(f(1)=1\) and \(f(7)=21\)
- \(f(z)=f(z-1)+f(z-2)\) where \(z\ge2\)

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