graphs of polynomials and letricity

Those of you who understood the last post on where free states can come from in a fully compressed matrix should have fallen over in a dead faint.  You should only now be getting up and recovering from the shock that the entire matrix of gravity and dark energy, the neutron, proton, electron transition and pre time movement was stripped bare ina couple of sentences and using some fairly out of date drawings, but with a clarity that surprises even me.
But we are going to plaly with some fairly simple math today, after i make a couple of minor deviations into the perspective world.
For those of you who did not faint reading the last post, I will try to tolerate you, appreciating that you are trying to endure my absurd pompasity and verbosity.
Understanding, for example, that ct5 is 2(fx)^2^x the polynomial system fits very well within the framework of AuT.  The weirdness is thrown in because the constants (a-d) vary over changes of x and independently based on a function which is tied both to the fuse of each individual point and to where the points appear in the folded system under examination.
The new base (numerical base) based on f(x) and the  exponential value of x based on 2 to the x complete the transition from pre-aut polynomical dimensional analysis and the more accurate one interms of  how the universe compresses.
I have determined that I can file my first patent convering the practical application of this technology which I will likely publish in parts in this post and perhaps if i can figure out the one most complicated piece of all of this, i will give you the floating car i have promised, along with ftl travel and perhaps a new way of dealing with time.
The AuT universe is a very jerky and elasticly vibrational one.
Certain feature, however are averaged out which allow for predictability and other features are misinterpreted as randomness.
The AuT polynomial is as good a place as any to start.
G/ect1=act5+bct4+cct3+dct2
a, b, c and d set out factor of increase of slope of the line in question.
One interesting feature of the base equation f(x) ^2^x is that you can pick any point and have a simplified equation.
For example act5+bct4+c is a simplified binomial equation where the additional terms are folded into c since those number can be treated as part of the base equation.  I will not wax eloquent on this here, but I will get into that later and if you are really looking deeply into this, you will see that this is actually how we (incorrectly) treat the universe when we ignore the pre-time features of ct1 and ct2 in examining the universe which is part of the reason why only AuT has the universe figured out.
Quadratic functions with gravity provide a trajectory based on this type of curve with gravity: h(x)=3.3-.4x^2
A separate time function giving the height at any point of -4.9t^2+6.1t+1.4 is also worth considering since both can be changed to be functions of x in AuT.
In this case we have varying constants (a,b, c,and d).
If we look at the only two dimensional features dct2 we get dct3=ax^2+bx+c.  Ax^2 should be a function of dct2.
x=-b/2a and c is the intercept of the y axis.  a defines the orientation (which can be positive or negative in line with the changes over time of the compression state) and the width or wave length.
The neutral stage of this can be defined by f(x)=a(x-p)(x-q) where x and q represent values of the solution yielding a zero times a result.
f(x)=a(x-r)^2+s where the vertex/inflection point is at the coordinate (r,s).
The 4 degree polynomial intersects (has a zero x value) no more than 4 times.
So what does this have to do with electricity?
The idea is that ct1 shifts occur as often as we like in a time free environment with a net result we see over time.  What this means is a single ct2 loading and unloading onto ct3 before time becomes involved can give both sides of the current or magnetism along ct3 in a given situation providing the basis for what is observed, albeit the observation includes large multiples of changes of single ct2 states providing a shift net magnetic or electric current flow..