A big part of this was the opposite side of the equation, the bigness of super-massive black holes. And for a while we were done with black holes.
But as a mathematical analysis of sequential acceleration of the different clock times failed to accept the tremendous drops in size required by a consistent application of the scale of 10^16 to successive stages of movement towards quantum coordinate change. Mathematics offered several acceptable alternatives. Then, the black hole came back with its own explanation, what I call scale mathematics of Non-linear time.
As deep as your eyes, as remorseless a destroyer of space as my feelings for you are of my soul. But is it destruction of space, or the creation of something so much bigger, is it part of a straight line or is it a circle, the black hole being the mouth of the universal snake eating itself?
We arrive at page 7 of the paper and The Scale and Black hole of Non-linear time.
https://www.youtube.com/watch?v=bBb-J0hcBQA
THE
SCALE MATHEMATICS:
While we are only seeking “scale” at this point, standard
intergration of a point (int(x^n)dx=1/(n+1)x^(n+1) doesn't work to
give the result in question. The suggestion is more along the lines
of a higher power rule, namely integration over time of (t^x^2)dt.
Since there are multiple time coordinates, the suggestion is
(t^x^2,t^y^2,etc)dt along different per-determined lines
corresponding to NLT. Since there are multiple coordinate sets, it
might look more like (t^x^2^(y^2)^(z^2) or t^1/(x^2)^(1/y^z),etc
depending on whether you are building or dissembling time when it is
displayed. Dissembling makes sense since NLT assumes an assembled
time and linear time could well have the effect of dissembling.
To
get better functionality you need annular calculations using pi and
you need double integration (or higher-i.e. int(int(P)pi where P is a
radial or spherical function yielding exponential growth) to cover
the changes in multidimensional coordinate changes. These solutions
are within the scope of the grant application.
Critically,
at the last stage in this process, we can observe that the total
amount of time is conserved so that we can theorize that the rate of
change as we move from CT1 to CT4 is conserved. In this way, as
Clock Time 4 goes positive, that is when our watches start to move at
sub-light speeds, the rate of change has to change for CT1-CT3.
Fortunately this is observed. As the rate of change of those
coordinates increases (as we accelerate back towards light speed) the
rate of clock time slows.
It
is likely that there are intermediary steps (intermediary types of
clock time) along the way, but the changes appear to be quantum
changes at each stage. That is, any set of time coordinates
(represented by CT1-CT4) is either linear or non-linear.
5)
CT(5) is relevant and will be discussed below with sequential
acceleration of t^32. Does
this elimination of coordinates represent a new clock time (CT(5)
with a new scale of compression or is it the end of the circle, time
destroying its linearity, the far end of an endless loop?
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