  It is shown that experiments of the Einstein-Podolski-Rosen type are the
natural consequence of the groupoid approach to noncommutative unification of
general relativity and quantum mechanics. The geometry of this model is
determined by the noncommutative algebra of complex valued, compactly supported
functions (with convolution as multiplication) on the groupoid G = E x D. In
the model considered in the present paper E is the total space of the frame
bundle over space-time, and D is the Lorentz group. Correlations of the EPR
type should be regarded as remnants of the totally non-local physics below the
Planck threshold which is modelled by a noncommutative geometry.
