Correlation of Compression and Higher Clock Time States
How does compression coordinate with higher Clock time States?
The answer to this is intuitive in NLT.
First let's talk about what higher clocks states represent.
CT1(x,y,z)dt (one coordinate change at a time at a high rate of speed. This is "unique" because no energy is generated; the force, instead, is gravity. Lengthy discussion of this process predates this chapter3
CT2(x,y,z)dt (two coordinate changes at once, slower change for each clock time) high compression state. This is also unique in that it is the first force generating stage of "maturing" clock time, creating photonic light which is the first recognized and studied form of clock time. It should be noted that "space" has also been studied and space is a creation (theorized, anyway) of CT1 states; but because no one knew how to study it before NLT; it was always given a "mystical" quality-not there, but very complicated at the same time when, in fact, it is every bit as complicated but also sort of mundane-a very limited form of linear clock time.
In CT3 three coordinate changes happen together, since the coordinate changes are happening together, the ability of the two states to change together and at a slower rate allows for the appearance of compression and exponentially greater compression, in this case on the exponential scale of 10^4 for CT2 and 10^8 for CT3 states. A comparable "slowing" of the change in the rate of time change corresponds to this change.
In CT3 three coordinate changes happen together, since the coordinate changes are happening together, the ability of the two states to change together and at a slower rate allows for the appearance of compression and exponentially greater compression, in this case on the exponential scale of 10^4 for CT2 and 10^8 for CT3 states. A comparable "slowing" of the change in the rate of time change corresponds to this change.
The most important question today is whether the NLT state is the more stable state and the increasing clock time states reflect destabilization or whether the opposite is true.
Either possibility is right, perhaps simultaneously. This matter could be the subject of an entire paper, but it is important to understand why either approach is correct.
NLT state is a bomb waiting to explode. Everything is happening at once, the amount of force involved, the amount of potential energy is phenomenal...but nothing is linear. We go from this state, where nothing is linear to the pre-photonic energy level of CT1. From our perspective, everything here is happening "super fast." If CT3 is reflected in light speed coordinate changes, imagine the speed with which CT1 changes (so quickly that we do not perceive it). Changes of one coordinate at a time (CT1) are so fast that we cannot perceive them from CT4 and they appear as space between other clock time dimensional states. True energy in the form of photons requires movement along two dimensional coordinates of CT2 and therefore the only perceivable force is gravity, the CT0 negative state if you accept that energies are negative lower clock time states; which corresponds to the tendency of CT1 to go non-linear. This in turn indicates that negative CT1 is the tendency of wave energy forms to go photonic, to lose their linearity and wave energy forms the tendency of matter to go back to a CT2 state which is very much what happens within that transition.
So from this standpoint, we see "energy" increasing as we move towards non-linearity and from our "ancient" perspective of linearity we give that a higher energy state. However, there is another viewpoint. More CT changes occur at once and there is greater compression (remember compression here is merely the allowed common coordinate changes that appear more likely when more dimensions coordinates (x,y,z, etc) can change at once). While we perceive a "slowing" from the speed of light downward to CT4 states, in fact it is merely the addition of a more complicated time (CT4 in this case). Hence if we only look at Clock time states we might say that the level of "clock energy" involved or the "higher state time orbit" involved is higher even though what we call energy appears lowers. The stick on the ground has more potential energy we say, than the stick on fire which has more energy. However, what we are really looking at is the transition of clock time states; not the nuclear transition, but the release of CT3 states within a matrix of CT4 states. Still with me?
Next: The two faces of Black Holes
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So from this standpoint, we see "energy" increasing as we move towards non-linearity and from our "ancient" perspective of linearity we give that a higher energy state. However, there is another viewpoint. More CT changes occur at once and there is greater compression (remember compression here is merely the allowed common coordinate changes that appear more likely when more dimensions coordinates (x,y,z, etc) can change at once). While we perceive a "slowing" from the speed of light downward to CT4 states, in fact it is merely the addition of a more complicated time (CT4 in this case). Hence if we only look at Clock time states we might say that the level of "clock energy" involved or the "higher state time orbit" involved is higher even though what we call energy appears lowers. The stick on the ground has more potential energy we say, than the stick on fire which has more energy. However, what we are really looking at is the transition of clock time states; not the nuclear transition, but the release of CT3 states within a matrix of CT4 states. Still with me?
Next: The two faces of Black Holes
NOW AVAILABLE ON AMAZON
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