  We study the thermodynamics of the near horizon of near extremal Kerr
geometry (near-NHEK) within an AdS2/CFT1 correspondence. We do this by shifting
the horizon by a general finite mass, which does not alter the geometry and the
resulting solution is still diffeomorphic to NHEK, however it allows for a
Robertson Wilczek two dimensional Kaluza-Klein reduction and the introduction
of a finite regulator on the AdS2 boundary. The resulting asymptotic symmetry
group of the two dimensional Kaluza-Klein reduction leads to a non-vanishing
quantum conformal field theory on the respective AdS2 boundary. The s-wave
contribution of the energy-momentum-tensor of the CFT, together with the
asymptotic symmetries, generate a Virasoro algebra with calculable center and
non-vanishing lowest Virasoro eigen-mode. The central charge and lowest
eigen-mode reproduce the near-NHEK Bekenstein-Hawking entropy via the
statistical Cardy Formula and our derived central charge agrees with the
standard Kerr/CFT Correspondence. We also compute the Hawking temperature of
the shifted near-NHEK by analyzing quantum holomorphic fluxes of the Robinson
and Wilczek two dimensional analogue fields.
