Cook's Hydrogen Model

Animation based on the New Electrogravity Theory

Top, Front and Side view of Hydrogen

Brief Description

First off, let me state that the sizes of the electron and proton are grossly enlarged. But everything else is to scale.

This is likely the simplest pictorial explanation that can be derived from Cook's New Electrogravity Theory equations for the Hydrogen atom. There are a few restrictions in his math that require the animation to be conceived in the above way.

Here are the problems Cook's theory provides...

1) The distance between the electron and proton's centers' of gravity is fixed for each quatum band (the above animation displays just one band at n = 1, and that distance is roughly half the distance of the Bohr radius..

2) The orbit circumference for both the electron and the proton is also fixed for each quantum band (the smaller circle above represents the proton's orbit)

3) The frequency of the proton's orbit is roughly twice that of the electron's, but their velocities are the same.

4) The proton never passes outside the Bohr Radius of the electron

5) The proton in Hydrogen is in constant motion, as well as the electron

The solution...

Because the electron and proton are both attracted strongly to one another, there is but one motion allowed for the proton for all the above to remain valid (that is to maintain it being the simplest explanation): It travels the same velocity as the electron, but travels much shorter distances, changing direction approximately twice for each time the electron travels one time around its orbit. This can only occur if the proton is as much a satellite as is the electron, but where the proton is prevented from travelling in full circular orbits; rather, in more of a bouncing motion.

By applying this motion to animation, mainting all the equations and scaled dimensions of the NET, one gets the cat and mouse chase above, contained in a spherical orb. Amazingly enough (at least to me), this is about what one would expect to see from two high velocity, oppositely charged particles in nature.