These numbers are:

(1) Dirac calculated the number of protons in the Universe is 10^80
and that would
further conclude that the Universe has 10^80 electrons

(2) The number of Coulomb Interactions in a atom of plutonium is
10^160 to hold
together the plutonium atom in the Schrodinger Equation or Dirac
Equation.

(2^188 x2x2x2) of (n,L,M_L,m_s), or the 95!/2

(3) The coupling strength of the Coulomb force versus Gravity is 10^40
in favor of
Coulomb.

Now, (1) and (2) above are independent of one another, yet it is
simple to see
that 10^80 x 10^80 = 10^160

And it is easy to see that Gravity force strength at 10^40 where
Coulomb force
strength at 10^80 that we have

Coulomb Force squared is the energy of 10^160 Coulomb Interactions
whilst
Gravity force to the 4th power is the energy of 10^160 Coulomb
Interactions.

Now I want to shift the conversation from algebra to that of geometry.

E = mc^2 is telling of geometry.

It says that energy is mass multiplied through 2nd dimensional cross
section of space.
Overall energy is 3rd dimensional space where mass is one dimension
and c^2 is
two dimensional.

Now that raises an interesting geometrical question of what
geometrical dimensions
belie Coulomb force versus Gravity force?

F = (q x q)/r x r

F = (m x m) / r x r

In the Coulomb force of (q x q), is that not a energy term, the
quantity of charge energy?
So does that make the Coulomb force a 2nd dimensional force?

But in the Gravity force the term (m x m) is a 2nd dimensional
geometry and overall in
the gravity force with the (r x r) we have 4th dimensional geometry?

So do we have Energy as 3rd dimensional geometry and Coulomb as 2nd
dimensional
geometry and Gravity as 4th dimensional geometry?

I am not sure, just asking questions at this moment. I believe the
problem lies with the
concept of "charge" in that physics never really had a deep
understanding of charge.

Perhaps the Atom Totality theory can clarify what charge is compared
to mass.

Now many scientists who read the above are going to fall into a trap
of
wrongness.

I am not talking in the above, about Units of measure in Physics
where:

Force is (kg) x (m/s^2)
Energy is (kg) x (m^2/s^2)
Pressure is (kg)/(mxs^2)
Momentum kg x (m/s)

I am not talking about Units but something more fundamental than
units.
I am talking about the geometry of measure.

The units of Energy is (kg) x (m^2/s^2) but what is the geometry of
energy?
Is Energy 2 dimensional or 3 dimensional? Distance is 1 dimensional
but
when you have distance squared you have 2 dimensional. When you
multiply
mass by c^2 you have 3 dimensional but what about momentum would it be
2 dimensional? And what about Force, does it remain 2 dimensional.