## Comparing gravitation with electromagnetic interaction (21)

Coulomb’s law states that the force of attraction or repulsion between two point charges is directly proportional to the product of magnitude of each charge and indirectly proportional to the square of the distance between them.

Newton’s law of gravitation states that the force of attraction between two point masses is directly proportional to the product of magnitude of each mass and indirectly proportional to the square of the distance between them.

As explained in post 6 (C=T/M x E/S) the processes of planets orbiting a star or the moon orbiting the earth can be considered processes of combinations of changes (increase/decrease) of mass, time, energy and space.

In this article I compare processes like the earth orbiting the sun and the moon orbiting the earth under the influence of gravitation (postulated by me as a force of attraction or repulsion as consequence of a continuous relation between mass and time, see posts 1, 2, 12 and 15) in the same way, without violating the constraint of C, with the processes of electrons orbiting a nucleus under the influence of electromagnetic interaction. I hereby suggest that there is no change of momentum (see posts 6 and 9).

When an electron goes into a lower orbit it (the system of this electron and the nucleus) loses energy. Its charge decreases and so does its mass (the charge-to-mass ratio is a constant). In this process there is energy and space decrease as well as mass and time decrease (C = T-/M- x E-/S-). The increase of the force of attraction between the nucleus and the electron in the lower orbit is compensated by the decrease of the electron’s charge.

When an electron goes into a higher orbit it absorbs energy. Its charge increases and so does its mass. In this process there is energy and space increase as well as mass and time increase (C = T+/M+ x E+/S+). The decrease of the force of attraction between the nucleus and the electron in the higher orbit is compensated by the increase of the electron’s charge.

So we see that the lower the orbit, the faster the course of time and the higher the orbit, the slower the process of time.
Consequently the force of repulsion from time acceleration also compensates the increase of the force of attraction between the nucleus and the electron in the lower orbit, whereas the force of attraction from time delay also compensates the decrease of the force of attraction between the nucleus and the electron in the higher orbit.

How are electromagnetic interaction and gravitation (consequence of a continuous relation between mass and time) related?
I suggest the possibility that they are in fact two of a kind.

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