A Lower Speed Limit, Lower Energy, Einstein

From the post "Just When You Think $c$ Is The Last Constant" dated 26 Jun 2015, when considering only one particle instead of $77$ particles making up one big particle we obtain the value for light speed before adjusting for $\mu_o$ and $\varepsilon_{old}$,

$c=1.42156133$

if we adjust this value for  $\mu_o$ and $\varepsilon_{old}$ by taking a short cut,

$c=77.5871223$ adjusts to $c_{ adj }=301763665$

so,

$c=1.42156133$ adjusts to

$c_{ adj }=\cfrac{301763665}{77.5871223}*1.42156133=5528953.06\,ms^{-1}$

This value was one of the early quoted values for light speed.

Does this mean a basic particle $a_{\psi\,c}$ has a lower light speed limit?  If $a_{\psi\,c}$ does have a lower light speed, this will explain the missing matter in the universe.  $a_{\psi\,c}$ is the dark matter; it simply has not reach us yet for its slower speed.  The missing energy is the result of holding out for $c=299792458\,ms^{-1}$ where in fact it should be $c=5528953.06\,ms^{-1}$, ie

$E=mc^2=m*(5528953.06)^2$

instead of to expect,

$E=m*(299792458)^2$

Good night and Merry Christmas...

Note: 

$c_{ adj }=c.\cfrac { 2ln(cosh(3.135009)) }{ 4\pi\times10^{-7}  }$