The Quantization of Gravity: Quantization of the Hamilton Equations

We quantize the Hamilton equations instead of condition. The resulting equation has simple form ??u=0 in a fiber bundle, where Laplacian is Wheeler–DeWitt metric provided n?4. Using then separation variables, solutions u can be expressed as products temporal and spatial eigenfunctions, eigenfunctions are symmetric space SL(n,R)/SO(n). Since one define Schwartz tempered distributions SL(n,R)/SO(n) well Fourier transform, quantization applied such that transformed to Dirac measures multiplication operator.