You haven't seen any poetry lately. It is an emotionless state that gives rise to only logic, only math.
The stories are lying dormant, waiting for a pen to scratch over a paper and bring them back to life.
It is hot again after the mountains, the last days loom hazily in the humidity.
Sleepless, I try to take what is already written and breath some life into it by putting it forth, knowing the strangest aspects of this are yet to come, this being NLT, life, and more.
THE RELATIONSHIP OF CLOCK TIME SIMULTANEOUS COORDINATE CHANGES, DIMENSIONLESS TIME ORBITS AND COMPRESSION
All that has been discussed so far brings us down to an explanation of how time orbits have no dimension and how exponential compression, and acceleration come together.
The transition from CT0 to CT1 is confusing because it goes from a non-linear state to a linear state creating gravity. We know that there is a compression of some form, but it is unlike anything else. More importantly, all three coordinate sets come into place, with only one way to go, back to non-linearity. It is either the highest or the lowest of the time states. If it is the highest, then we seen the subsequent energy states moving further and further back to non-linearity. While counter-intuitive in some way, this appears likely.
First, we see energy as a higher state than matter, so why shouldn't a pure gravity environment be higher than energy.
Second, we see the lower energy states returning steadily towards a non-linear state (especially at CT5) or black holes.
Third we have more concentration which seems to be comparable to a less energetic state.
The speed of coordinate change decreases.
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This is why in the equations we have just seen and those which follow we will largely be looking at 1/(factor of 10) which is exponentially smaller
CT1 is the first "orbital" state we fully understand. Only one coordinate can change at a time and using the logic above we can say this is because the time state is so high that there is too much active time for accumulation or diversification of time change. CT1(x,y,z) but only one of the three can change at once, but it can change very quickly.
At CT2(x,y,z) two of the three can change but much slower. This slower change is exponentially slower, but it not easily seen since it goes from 10^2 to 10^4 only. The rate of compression is reflected in the rate at which two changes can occur in various combinations vs one changing. This is a function of the number of changes which can occur with only two coordinate changes at a time.
CT2 to CT3 has a compression of 10^8 and this change should be easier to observe. At this point in time there are three dimensional changes at one time and the number of potential combinations allows than any one change will be slower. This allows for further compression.
This process continues in the more recognizable time changes which will be the subject of future entries.
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