In a recent communication from Prof. Masood Sanati, he asked me to provide the APM correction to a current density equation.  As I was responding to him that the Standard Model provides two different definitions to the unit of current density, I had significant insights into the proper quantification of particles.

Max Planck provided us with the electron's angular momentum constant, which commonly represents as h.

$$h = 6.626 \times {10^{ - 34}}\frac{{kg \cdot {m^2}}}{{sec}}$$

The unit of current is commonly represented as charge per time.  In the APM, current represents as:

$$curr = 1.729 \times {10^{ - 31}}\frac{{cou{l^2}}}{{sec}}$$

Current defines as the quantity of charge passing a given area, yet there are no length dimensions in the unit of current.

Naturally, this means the length dimensions have canceled out and the electrical quantification of current is simplified.  The actual unit of current should be:

$$curr = 1.729 \times {10^{ - 31}}\frac{{cou{l^2} \cdot {m^2}}}{{{m^2} \cdot sec}}$$

If we then look at the quantity passing through the area, then the electrical quantification of the electron is:

$$magm = 1.018 \times {10^{ - 40}}\frac{{cou{l^2}\cdot{m^2}}}{{sec}}$$

The unit of magm is magnetic moment.  So the electrical quantification of the electron is the unit of magnetic moment and its inertial quantification is Planck's constant of electron angular momentum.

So to quantify electrical current, we are taking the magnetic moment of the electron per area:

$$\frac{{magm}}{{area}} = curr$$

and if we look at the number of electrons per volume, we find the magnetic field intensity, which is the H field in Electrodynamics theory:

$$\frac{{magm}}{{volm}} = mfdi$$

Instead of using the electrical quantification of the electron, let us use the inertial quantification per volume:

$$\frac{h}{{volm}} = visc$$

We find the inertial equivalent of the electrical magnetic field intensity is the unit of viscosity.  Magnetic field intensity is, in fact, the electrical equivalent of inertial viscosity.

I have yet to investigate this further, but this is likely to lead to several important insights for quantifying electrical mechanics.