the AuT capacitor part I

Using the capacitor equation:

The nature of the interaction at the point of intersection needs to be determined.
In order to find the remaining solutions to the rough AuT equation in the prior post we need to make some assumptions of what happens at the point of intersection.
DC circuits are not time dependent unless there is something which drains the power over time.
Time has no meaning in AUT, but distance exists for both.  WE can look for AuT reflected in electrical circuitry and planar interaction is found in capacitors and something happens at the point of intersection which appears to include the storage of compression and the release of expansion.

A direct intersection equation would not work with linear spirals, but a parallel equation would provide some interesting potentials.  One would solve these equations using features that would allow compression to be built and then discharged in the same fashion that charge builds and then leaves any other surfaces in a vacuum. This should appeal to those who look at the universe as being some sort of electricity, but this is different and would only occur over the 55% lines of overlap.

This could explain how the big bang energy we experience is generated.

The capacitor equation requires some examination, but to start with we can look at what happens when there are parallel lines (as opposed to colliding lines) in a capacitor.  It is noted that for purposes of these discussions, what is "between" these lines is irrelevant since there is no real separation so how we convert equations from linearity to non-linearity is how we get from the reflection that we live in to the algorithm that gives rise.  We need to look for models in the reflection and shortcomings in the draft algorithm that we can fill with concepts embodied in the reflection.

So here is where we will start:

A capacitor is a passive electric device that stores electric energy.  A parallel-plate capacitor is made of two parallel conductive surfaces, each of area A, separated by an insulation layer of thickness d, and it has a capacitance of

where C is the capacitance in farads, A the area of each plate in m²,  d  the insulation (dielectric) thickness in (m), and εo the permittivity of free space (vacuum) for electric field propagation expressed in F/m.  K, the dielectric constant depends on the material between the plates.

So what do I need?

https://www.youtube.com/watch?v=nsLMokmtSqE