  We show that the two point correlation matrix $ \textbf{M}= (\langle \sigma_i
\sigma_j\rangle)_{1\leq i,j\leq N} $ of the Sherrington-Kirkpatrick model with
zero external field satisfies
  \[ \lim_{N\to\infty} \| \textbf{M} - ( 1+\beta^2 - \beta \textbf{G})^{-1}
\|_{\text{op}} =0 \] in probability, in the full high temperature regime $\beta
< 1$. Here, $\textbf{G}$ denotes the GOE interaction matrix of the model.
