Derivation of the Generally Covariant Generalization of the Dirac Equation

From the Occam's razor optimized assumption of a geometric point we derive a new generally covariant generalization of the Dirac equation. We solve that equation in domains r > r(H), r approximate to r(H), and r < r(H). In domain r < r(H) we derive from this equation a quantized metric that replaces the need for dark matter and r=r(0)(1+sinh(omega t-.8814)) expansion whose second time derivative gives a radial acceleration that replaces the need for dark energy.