Re: fundalmental constant scaled masses

A better speed of light volume model: ( in five dimensions)
c = 2.997925*10^10;
m = Table[Pi^(-s/2)/Gamma[-s/2 + 1]*c^s, {s, -5, 5, 1/2}]
{2.1736752202206583`*^-52, 3.685362070125644`*^-47, \
6.109233079293765`*^-42, 9.879989805187786`*^-37, 1.5546274007072003`*^-31, \
2.372216567683214`*^-26, 3.495492262698851`*^-21, 4.9463654500351035`*^-16, \
6.671280969337124`*^-11, 8.483127659148494`*^-6, 1, 106130.23313237239`, \
9.542691655375406`*^9, 6.06719098599772`*^14, 0, \(-7.590506941247654`*^24\), \
\(-1.3649996821917647`*^30\), \(-1.3017889606155088`*^35\), 0, \
2.7143912683799887`*^45, 5.8575427133309795`*^50}
Neutrino mass:
1.5546274007072003`*10^-31 gm
Planck mass level:
8.483127659148494`*10^-6
Vacuum level:
2.1736752202206583`*10^-52
Largest singular mass:
5.8575427133309795`*10^50

This result is a speed of light scaling model of a Cantor dust type universe:
what Mandelbrot called a Levy jump type of distribution.
Matter in the universe as a Cantor dust and the vacuum
as the Sierpinski set?
Totaling an Integer topological dimension...
The CMB ( cosmic microwave background) reflects that fractal effect.
.