The Schwarzchild relativity metric

We have to do relativity again, the misconceptions about it are enormous. Here is what Schwarzchild  wants to know:

The Schwarzschild radius (sometimes historically referred to as the gravitational radius) is the radius of a sphere such that, if all the mass of an object is compressed within that sphere, the escape speed from the surface of the sphere would equal the speed of light.

When this condition happens, the curvature of the gravitational field perpendicular to the surface of a sphere will not support one fixed quant of light spectra, so the light spectra must spread out over the surface of the sphere, or curve below it. The curvature perpendicular to the sphere surface happens because an infinitely compressible thing called M makes space curved, the the sphere is filled with M.

What does t represent? That is one unit of spectral activity. The theta and psi angles simply calculate the derivative of a unit of spherical surface.  The greek tau is simply the amount of spectra the curve space supports.  c is one unit of a linear line that can hold the one unit of spectra, in flat space. c^2 is simply the power spectra of the one unit of spectra, it is variance in statistical terms. All Schwarzchild wants to know is  the curvature of space  at the Higgs bandwidth.  The relationship between the compressible M inside the sphere and the unit of light spectra is mainly the Compton relationship.  This whole episode has nothing to do with time, space or any of that other crap, it is simply finding the relationship between the Compton wavelength and the light spectra, relative to some liquid M thing that has a specified relationship to curvature.

The stretching of 'spacetime' is simply the reverse process. When some specified Auntie M causes the curvature to flatten, then how to the lines of symmetry disappear.  Same spectral process in reverse. The flattening  of free space curvature has nothing to do with time and distance, these units are for the sake of humans, but the vacuum has no space time field, sorry.

But Swarzchild has a much bigger problem.  How is it that one unit of spectra,t,  is indivisible, but this thing called M is not.  He's got some explaining to do.