Unification of Quantum Physics and General Relativity and the Four Fundamental Forces of Nature (Part 1): Geometrical Nature of Matter and Energy

There is a background of physical characteristics (matter, energy, and particles) and geometry (tempo-spatial points) on which both quantum physics and general relativity heavily rely. I refer to this background as geometro-physical background.
Quantum physics focuses on the probability amplitudes for finding these background physical characteristics at the tempo-spatial locations of this background geometry. General relativity on the other hand focuses on the curvatures that these background physical characteristics cause at the tempo-spatial locations of this background geometry.
I’ll propose that the important key step in the unification of quantum physics and general relativity is to revisit this geometro-physical background and redefine the relationship between physical characteristics and geometry. I’ll introduce a new notion of spacetimematter where physical characteristics are baked into geometry itself as a new geometrical dimension. This will enable me to quantize spacetimematter and introduce Tempo-Spatial-Physical (TSP) quanta as the geometrical quanta of spacetimematter.
A probability amplitude then becomes the probability amplitude for finding a TSP cluster at a given tempo-spatial-physical location where the location itself is made up of the TSPs. I’ll propose that the quantum behaviors of TSP clusters and consequently their probability amplitudes cause spacetimematter curvatures. I’ll then present my new general relativity and quantum field equations and show how they unify quantum physics and general relativity and the four fundamental forces of nature.