Photonic movement in the original axis

My even odd Markov light triple:
2  5  29

After path minimization I get the minimized paths and the residual paths:


Minimized: 2  4  12
Retained 0  1  17


The top set never happens, the bottom set when issued as needed will keep the deviation count minimized. The color operator minimizes until this is a continued fraction solution.

That bottom set comes in even odd, two color operators. On with negative curvature one with positive. Both surfaces close on each other and appear to move across free space. The second counter hold charge, but it cancels out in the closed surface, and that large counter seems to push the charge field along.  They act like two unclosed surfaces, but their combination is closed, as it was derived from a valid triple. The triple 1,1,17 is not a closable surface.

The magnetic field is maaking its normal Gauss enclosed surface, as is the charge. But the charge is treated as straight line in flat earth. The force is obtained via that path minimization.

One can see the  ratio between magnetic and charge at 17. That relationship should appear somewhere when we transform to flat earth, likely as 16. But the value 2* 7 are the number of paths remaining between the middle and second counters. That has to become surface area.   Distance is akin to the steps between the two centers of curvature for both surfaces.

This is the Bayesian theory of the photon. It contains the capacity of light. It relates energy levels to light operators. I closes the possible but finite sets of actions. Does not use flat earth,  It shows the relationship between light steps and closed surfaces via path minimization.  his conserves energy by conserving color operators. Does no use aggregates but uses deviations from the aggregate. It is naturally quantized and leads to a full service theory of particles and light at the quantum level. Engineers hate is. All it requires is that the smallest things be consistent and compressible across a scalar axis to some degree of uncertainty.

Try coloring two beach balls at the same time so they match at their joining. You find the beach balls keep moving in the direction of the axis joining the two color operators.