NLT the solution of pi and exponential, negative compression part 1

The many faces of irrational numbers should resolve themselves with non linearity.
The last discussion resolved the issue of zero in a non-linear environment and zero is perhaps the most irrational of numbers in a linear environment although zero can be expressed an infinite number of ways as a rational number.
Either way, it is time to tackle some others and we are going to start with the irrational number pi (which can only be determined using an infinite series) and with the approximation of pi represented by 22/7 which does not solve well but is rational.
Pi alleges that you cannot have a perfect circle, even though by definition if you had a perfect circle there is an easy definition, the circumference of a perfect circle divided by the diameter.  The problem with pi will be easily understood by the methods of approximation, but in the end, a perfect circle would have to provide for a finite definition of pi which is alleged not to exist and well it might not except in NLT or NLC as it will be come to be known by those who subscribe to the third edition (coming soon).
When we look at NLC we come up with some unusual formula for the universe which are a function of information and not actual locations.  When we look at pi (and there are many different ways to look at pi) we find ourselves, for example, looking at a convergent infinite series of the type:

pi=4/1-4/3+4/5-4/7+4/9-4/11 etc
There are other ways of showing this through equations which converge quicker and integration of change e.g.
pi=2xint(from -1 to 1) of (1-x2)^1/2dx

But let's look at the first example and compare this to the compression equation 2^n which applies as 10^x where x=2^n.  It has been envisioned that compression might dictate this equation as 10^(1/x) due to the compression concept.

The equations for arriving at pi can be seen as a circle spiraling in to 3.142...
The equations for force and time seem to be spiraling outward.  If you assume that NLT never arrives at the endpoint (assumed to be from non-linearity to linearity and then back to non-linearity in an infinite set of sets) and if you accept the very theoretical concept, even for NLC, that the forces we experience (such as gravity) are the next earlier time (or coordinate) state going negative, then you arrive at this interesting equation (which you can even find in the second edition (NLT is actually the second edition of the Einstein Hologram Universe):
P(any quantum point)=ct1-ct0+ct2-ct1+ct3-ct2+ct4-ct3 etc.  This is a rough presentation of the equation that says that any point is a set of coordinates plus the negative state of the next earlier coordinate state as if there was a vibration where linearity is the result of a positive state change immediately offset, but imcompletely, by the next earlier state change.  Pi appears to follow this.  Indeed the ct states have a compression factor of 2^n while pi has a "compression" factor of 1/n where n increases by 2 starting at 1.

There are two ways to approach this.  One is to improperly assume that it is a coincidence.  The better approach is that pi results from the non-linearity of space going to a three dimensional volume (at least in ct4)  The exponential compression, as shown by the earlier set of posts, is built around the time dilation equation.  Both can be shown to be related with relative ease suggesting pi would have a solution in a Non-linear environment (when you couldn't have spatial circles anyway because of the lack of dimension.

Fini part un.