Physicists and technicians generally accept the existence and significance of gravitational potential gradients while the gravitational potential by itself is regarded meaningless as it apparently does not have any obvious effect such as forces.

Ernst Mach (1838-1916), in fact, has pointed to the possible effect of remote masses on local physical phenomena, in particular, inertial forces.

In 1963 James C. Keith devised a high speed rotor experiment which he expected would show some specific drag of highly accelerated atomic nuclei due to retarded gravitational interaction with external masses. The Keith theory seems to be supported by laboratory experiments.

It appears remarkable that the famous Einstein formula, E = mc2, directly follows from the cumulated gravitational potential Φg = c2 = 2GMu/Ru of all masses Mu of the visible universe by multiplying with m. Please note that no relativity theory is required for that.

Einstein (1911) has shown that light deflection close to heavy masses is easily explained by local decrease of gravitational potential and speed of light indicating that c is not a natural constant but rather depends on local gravitational potential, ie not gradient thereof.

On the basis of ℏω = mc2 the proton radius and magnetic moment have been derived within reasonable limits.

I think it would be worthwhile to reconsider the above mentioned proposals and findings, in particular, when searching for a unified view of physical phenomena at universal and nuclear scales.

https://www.researchgate.net/post/Does_the_universal_gravitational_potential_determine_the_dimension_of_elementary_particles

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