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Following Royi's derivation, we want to show that, $$\begin{align} \hat{h} = \arg \min_h||Xh - y||^2 = (X^T X)^{-1} X^H y = IDFT(Y \oslash X) \end{align}$$ where $X$ is a circular convolution matrix that is circulant. Deriving the Wiener-Hopf solution is simple, $$\begin{align} \hat{h} &= \arg \m...