  We present a spherically symmetric aAdS gravity solution with
Schwinger-Keldysh boundary condition dual to a CFT at finite temperature
defined on a complex time contour. The geometry is built by gluing the exterior
of a two-sided AdS Black Hole, the (aAdS) Einstein-Rosen wormhole, with two
Euclidean black hole halves. These pieces are interpreted as the gravity duals
of the two Euclidean $\beta/2$ segments in the SK path, each coinciding with a
Hartle-Hawking-Maldacena (TFD) vacuum state, while the Lorentzian regions
naturally describes the real-time evolution of the TFD doubled system.
  Within the context of Skenderis and van Rees real-time holographic
prescription, the new solution should be compared to the Thermal AdS spacetime
since both contribute to the gravitational path integral. In this framework, we
compute the time ordered 2-pt functions of scalar CFT operators via a
non-back-reacting Klein-Gordon field for both backgrounds and confront the
results. When solving for the field we find that the gluing leads to a
geometric realization of the Unruh trick via a completely holographic
prescription. Interesting observations follow from $\langle {\cal O}_L{\cal
O}_R\rangle$, which capture details of the entanglement of the (ground) state
and the connectivity of the spacetime.
