AuT pp Grant13

I saw my eye doctor yesterday.  It is strange to be able to see and know that one day you may not, just as it is strange to think that you live one day and die the next.

I saw the beauty of the mirrored surface of the water as I swam today, barely finishing 2700 yards, fighting against insanity and death with every stroke.  So far, so good.

I have seen the afterlife just as I have looked behind the curtain and seen the universe butt naked.

It doesn't matter.  Before AuT the idea of an afterlife was a religious event.    Now we know that we live on in the spirals that were part of us and in the fact that the future is built on whatever it is that we are or were.

Of all the people that see all of the things that are not there, I am perhaps the most mad and the least, and for the same reason, the same vision.  And in my case the same lack of vision.

22.      Compression can be modeled with the rough general formula C(t)=E(1-e^-t/RC) and decompression is defined by D(t)=QRCe^-t/RC.  Finding the right, precise formula is a critical part of the undertaking.   The model selected is similar to the rough early models for S-series compression.  It has to provide for inflection points and vary based on dimension free elements.  Looking into models available from observed phenomena yielded the capacitance model as the closest to the desired convergent outcome.

a.        Decompression is affected by “stable” compression, but the definition of stability is fluid.  To the extent this is covered by the D(t) formula it takes into account F(n-2,n-1,n-adding those)^2^n for those accumulations of spirals where partial stability is attained due to alignment over a long period of time as a result of aligned spirals over a long period of time at the higher ct states.  

23.      Converging spirals: The total information solution to pi (limiting the converging series to a finite number) is preserved based on averaging the results of linear spirals together without needing to solve for an infinite series; i.e. solving for an infinite series at quantum points.  All change is quantum and the expression of the solutions can be solved as diverging and converging offset ‘linear’ F-series spirals which intersect at points of compression and at certain levels of compression, where the “majority” of points for a given state are compressed, afterwards there is a state of decompression (as little as 51% (or 50.00001%, etc) defining average inflection points.  A stutter, where it goes to net inflection more than once before going to the next state is possible, but unlikely.