16. Let $f(z) = z^{(-1+i)}$ and $C$ be the positively oriented unit circle $|z| = 1$, and we'd like to compute the contour integral $\int_C f(z) dz$.
(b) Since $f(z)$ is a multiple-valued function, let's consider the branch $|z| > 0$ and $0 < \arg z < 2\pi$. When denoting $M := (-1+i)^i$, please use $M$ to express $\int_C f(z) dz$.