  Aging can be realized as a sub-algebra of Schr\"odinger algebra by discarding
the time-translation generator. While the 2-point functions of the Age algebra
have been known for some time, little else was known about the higher $n$-point
correlators. In this letter we present novel 3-point correlators of scalar
primary operators. We find that the Aging correlators are distinct from the
Schr\"odinger correlators by more than certain dressings with time-dependent
factors, as was the case with 2-point functions. In the existing literature,
the holographic geometry of Aging is obtained by performing certain general
coordinate transformations on the holographic dual of the Schr\"odinger theory.
Consequently, the Aging 2-point functions derived from holography look as the
Schr\"odinger 2-point functions dressed by time-dependent factors. However,
since the 3-point functions obtained in this letter are not merely dressed
Schr\"odinger correlators and instead depend on an additional time-translation
breaking variable, we conclude that the most general holographic realization of
Aging is yet to be found.
