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Friday, January 30, 2015

ip 6 edited gravity dilation 1

GRAVITY TIME DILATION
We will shortly tie the two equations together around non linearity, but first we need to outline the basics of gravitational time dilation. Gravity (objects with gravity, if you will) warp space. So one answer (which can only be partially correct in NLT where distances is illusory) is that as objects move through the warped space they move through a shorter distance just as a hypothetical worm hole (NLT more or less eliminates these in favor of ct5) would shorten the "time" necessary to move between two points far away from each other.

The gravity time dilation equation, which will be important for this discussion, which comes closest to the velocity time dilation equation for dealing with this is: t'=t*(1-2GM/(rc^2)^1/2 where G is the gravitational constant, M is the mass of the object affecting time, r is the radial coordinate of the observer based on relativistic considerations (for which I can be forgiven for the moment) and is a distance from the center of gravity except for the fact that space is warped so its a messier than simple linear calculation) and c is the speed of light.

From a comparison of the two equations (the other being the effect of velocity on time) it is possible to find a connection between the "speed" of gravity and the speed of light since the two equations can be simplified t'/t=x dt'/dt=y so that x and y can be reconciled.

That simplification for any solution can be seen merely by comparing the equations defining time dilation from the two different sources:
dt'/dt yielding sqr(1-v^2/c^2) and t'/t yielding (1-2GM/(rc^2)^1/2 which equates 2GM/r to velocity, actually the square root of 2GM/r, but that is not important for now. The total dilation of time, however, would be a combination of the two and no the solution of one for the other. However, what is important to NLT is the relationship of coordinate change (velocity) to the tendency to return to non-linearity (gravity) which is shown by this analysis.

One can assume that if M is great enough then t'/t would be negative which is prevented by the inability to concentrate that much mass without it dropping out of the universe so that r is increased. NLT has r change by virtue of beginning another coordinate change, but the increase in gravity continues.

There are artificial limits imposed by the universe. velocity cannot exceed the speed limit to give a negative result and (2GM/r)^1/2 cannot exceed the speed of light (ignore
the constants for the moment) It is nothing more than an excuse, but relativistic physics takes care of the speed of light by putting a limit on velocity at the speed of light and it takes care of Mass/r by reshaping space so that r becomes very large. You can only get so close to a very large (black hole type) mass. That mass has to drop far out of space and eventually time has to stop, that is go non-linear, separating r from the mass by an infinite distance (in an EHT universe) but in a NLT universe it is dealt with by adding another axis or coordinate change which is independent of the ct(4) r and the ct(4) M for that matter and this is where we get somewhere very interesting.

Adding another dimension, another coordinate change allows for r to remain distant. Before you can understand this you have to accept that time and distance are interchangeable. We know time and space are interchangeable because time is merely change along another coordinate from which the changes of the other 3 can be observed. If we add a fifth, time doesn't cease to exist, but it merely looks along this 5th axis of the other 4 and the total amount of change is conserved. You also have to understand that Einstein is interpreted as being wrong about something. It is said that everyone has their own time, but that is not correct. There is only one time because in a non-linear environment where everything happens at once, there can only be one time. It can happen differently only by the number of coordinates which change at once, but it is all the same which is why time is conserved.

Where t'/t approaches a negative number something has to change. Time itself cannot run backwards because it doesn't run forwards. distances can change but must do so relative to something else. CT5, the state of grace which is reached when M grows too large relative to t, is a new time and perhaps a new parameter of distance. The new time is merely an additional reference point. The new distance is the distance along the new coordinate. While it can be looked at as a dimensional change, this brings us back to the original question of whether different coordinate changes are along different axis or whether they are merely different. If there is no true distance, then there is no true axis and hence what we perceive as an axis is just another coordinate changing differently.

Equally importantly, with the new change in coordinates, 5 changing instead of 4, the speed of all the coordinate changes can decrease, the distance between things very close in 4 dimensions can increase dramatically because the fifth coordinate change allows that they all are conserved and since time and space are interchangeable the distance can be increased by a factor equal to the amount of informational distance possible, in this case going from 2^4 to 2^5, 10^18 to 10^36 allowing for an enormous increase in r all because otherwise time would have to go negative or because time could not otherwise be conserved and a unique clock time would exist, otherwise Einstein would have been right, we could move back and forth in time.

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