Still No Free Lunch

The truth of the matter is,

$n=77$

and

$c_o=77*\cfrac { 2ln(cosh(3.135009)) }{ 4\pi\times10^{-7}  }$

$c_o=300283934$

where $n$ is the number of fundamental/basic particles that coalesce into one manifested particle.

However, when $n\gt77$, $c \ngtr c_o$ but the force field around the manifested particle is greater, the flux from the charge is greater and the magnitude of the charge associated with the field is greater; all of which are equivalent.  $c_o$ remains the speed limit of the wave.

If,

$KE_{t}=32\pi^4.\cfrac { 1 }{ 2 } mc^{ 2 }$

where $c$ is time speed,

is the peak value of kinetic energy in the time dimension, where did the energy come from?

Such energy must eventually return to the time dimension by attaining light speed in space.

From the perspective of the time dimension,

$KE_{x}=32\pi^4.\cfrac { 1 }{ 2 } mc^{ 2 }$

where $c$ is "space" speed.

In the time dimension, a similar force field surrounds a particle suspended in time.  The energy that flows in the field will also eventually return to the space dimension when it attains light speed in the time dimension.

$KE_{t}$ and $KE_{x}$ are like two equal scoops of energy being passed in the opposite direction between time and space.  A doorway opens to the orthogonal dimension at light speed.  The passage through this doorway is a wave at the speed limit.

Between time and space, energy is conserved.