The proportion of electrostatic charge to strong charge is equal to times the fine structure of the onn.

$$\frac{{{e^2}}}{{{e_{emax}}^2}} = 8\pi \alpha $$

The significance of this proportion is that it represents the "weak interaction" of the onn.  Because each onn has its own strong charge, it will also have its own "weak interaction" constant.

$$\frac{{{e^2}}}{{{e_{pmax}}^2}} = 8\pi p$$

$$\frac{{{e^2}}}{{{e_{nmax}}^2}} = 8\pi n$$

The above three equations represent the unified charge equations for each onn.  Taken together these equations are the basis for a mathematically correct Unified Force Theory.

The Aether Physics Model shows that the weak interaction is merely the proportion of the electrostatic force to the strong force.  When the relative strengths of distributed charge carriers are analyzed, we find electrostatic charge to be 10,000 times weaker than the electromagnetic charge.  However, since the Standard Model views charge in single dimension, it appears as only 100 times weaker.

The unified charge equations dictate a general geometry for the onta.

Charge Proportions

The graphic above illustrates the two charges of the electron as their solid angles proportionally relate to each other.  It is important to keep in mind that the graphic is only for conceptualizing the solid angles; it does not represent the true shape of an electron.

Electrostatic charge has the solid angle of 1 (tiny yellow sphere in center of light green sphere) while the strong charge has the solid angle of a steradian (projected as the dark green band).

From Aether perspective, the actual electron shape would appear as in the blue loxodrome image at right.

The strong charge has a solid angle equal to 1/4π of the spherical electrostatic charge.  What this means is that the distribution of the electrostatic charge is spherical, whereas the distribution of the strong charge is 1/4π of an equivalent strong charge, 1-spin sphere.

Again, the electrostatic charge has 1-spin due to its relation to the Aether spherical distributed frequency.  The strong charge has ½ spin, due to the ½ spin of the angular momentum, so multiplying ½ spin by 2 converts ½ spin to 1-spin.  Now multiplying the steradian solid angle of strong charge by 4π converts the steradian solid angle of the strong charge to a solid angle sphere.

To keep track of the geometry of the charge, we could introduce a geometrical symbolism.

$${e^2} = {\rm O}$$

$${e_{emax}}^2 = \Omega $$

$${e_{emax}}^2 \cdot 2 = \Theta $$

$${e_{emax}}^2 \cdot 2 \cdot 4\pi  = {\rm O}$$

The proportion of the electron electrostatic charge sphere to the electron electromagnetic charge sphere is α, the fine structure constant of the electron. 

$$\frac{{{e^2}{\rm O}}}{{{e_{emax}}^2{\rm O}}} = \alpha $$

The above equation is the same as equation below.

$$\frac{{{e^2}{\rm O}}}{{{e_{emax}}^2\Omega  \cdot 2 \cdot 4\pi }} = \alpha $$