In today’s post I present the very first 3D model of continuous reflection using spheres and circular arcs of reflection. Just like in the equations, the model consists of spheres of three radius (radii): the radius of an elementary particle of energy (dot), √(2+√2) dots and the radius of the orbital of the dots (R in the Theory of Everything -manuscript):
The movement of the dots along the smaller spheres is always perpendicular to the tangential movement of the dots along the larger sphere. Then there is the movement of the dot along the larger sphere, where the tangential movement is parallel with the movement of the neighboring dots. The reflected part of the motion results in the motion around the center of the large sphere of reflection. However, the center of this sphere isn’t where the center of the actual orbital is.
Even I am a bit confused as to why this is. Apparently, this curvature R relates just to the physical location of the neighboring dots outside the plane shown here. It just happens that the sum effect of this curvature leads to the dots orbiting a spherical surface with a radius of R.
This image sure does seem to be quite tangible. Whether it reflects reality (sorry for the pun) is still up for debate. I have a feeling that something is still a bit off, so I wouldn’t be surprised if this model would still change. The more specific my theory becomes, the tougher the hurdles it needs to pass.
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