Aggregate charge?

Charge is simply a phase shift in quant between two Compton bands. It needs to be large to make sparks. so you get: g^5 - g^1 = 0, somewhere, charge time. The gluon has is, about a charge step of four to eight, in exponent. It is the band stops. it likely has a triple root in there.

But the gluon has to be, it is the bandwidth reservoir. This is sphere, there is the maximum point about a third way out where the greatest degrees of freedom make many more separable groups. So, the gluon is actually a bit devoid of nulls and cannot make a unit circle. It can hold bandwidth because it holds a large exponent with a large phse shift. So multiple combinations of polynomial within a up to five roots, great bandwidth for doing more thing most of the time.

So, whatever polynomial runs the gluon, say P(n), then (r^6  -  1) * r^P(n), become a bandstop.  Het into high frequency and you hit this gluon bandstop.

Regular charge seems to be a shift 1 1/2 at the electron. Spin 1/2, but the quark spin up way up in exponent, like everything up in the proton.

Polynomials have multiple roots and can have delta n, the maximum shift, of four.  We get the equations of magneto,charge, mass,momentum, position, and global constant. This system solves it by quant number, is stable because the unit circle can move. The discrete model is bound, it has the unit one.

Why?
A class of polynomials can count out steps in a cyclic graph, they have a unit one. So you can make a finite log, and run in exponents with the optimum base. Did I say that? So, for my N bodies I get:

x =  x + vx, vx = vx + Gx, then Gx is updated. remove last: dGx/n, and add in new dGx/d(n+1). Basically all  bodies have the same polynomial. They all keep Gx updates, but mostly are dominated by their own root. Its all initialization.

So, the simple recursion also generates x(t), which is a known polynomial in say, four roots, at (-1,1),(-1,-1),(1,-1),(1,1), like they didn't even try. I have one polynomial, running four times faster, covering all four bodies. But, absent the collective updating og G, they have no connection.