  In this work we calculate the dynamical fluctuations at O(1/N) in the low
temperature phase of the $p=2$ spherical spin glass model. We study the
large-times asymptotic regimes and we find, in a short time-differences regime,
a fluctuation dissipation relation for the four-point correlation functions.
This relation can be extended to the out of equilibrium regimes introducing a
function $X_{t}$ which, for large time $t$, we find scales as $t^{-1/2}$ as in
the case of the two-point functions.
