An example of velocity and time in math

This is an area where I haven't finished my inquiry, indeed where it has only just begun,but the idea of how all this ties in together in an example, our place in the universe, maximum exchange rates and velocity.  This is largely preliminary, but it is conceptual and worth considering.

Before I get into the example there are some things about time and the related history that need to be considered.  Time is not a dimension.

Time is created whenever the ct3-ct4 threshold is created by virtue of loading ct4 information arms.  YOu can, therefore, have a timeless entity in the stream of changing dimensional moments and then introduce time.

this is sort of the tree thing, when a tree falls in an abandoned forest does it make a sound?  Yes and no.  It creates the vibration but without an ear to hear it the vibration has a different effect.  such is the case of time.

Imagine a clock which could work in the absence of the ct3 ct4 interface.  it would not have a history but it would change at a speed consistent with whatever ct states it existed in.  I could not exist in ct4 or 5 because those cannot exist without the 3-4 interface.

We add dimensions to things with fewer dimension to satisfy our perspective andwe assign time to  things that do  not have it for the same reason.

and if there is no real time then why does every second i spend apart  from you seem like an eternity?

An Example of velocity and time in Math:

An example is in order, however rough it has to be, just to layout some of the groundwork for how a clearer example would look.

Let’s take a case of 2^n and examine it in real time.

Assumptions have to be made and we’ll pick a second as 10^42 changes in x as applied to ct1 meaning that 1) As ct1 states separate from ct2 at the rate of 1:256 the translation at the ct4 level equals one second when the number of transitions at the ct4 level is at a steady state, where the number of ct1 states being separated from ct4 states are approximately equal to the number being re-entrapped.  This in turn defines a place in the universe which I’m going to guess is a place where every 10^42 changes in x a change in one of the ct4 states change.

You can ask, “Guess?” and the answer I give is that I think this can be figured out more or less precisely to see if my gut instinct on this is correct, but I’m not doing it for this example.

At the ct4 level, at least, we are going to say that there are 2^4 entrapped ct1 states for ever every ct4 and within those 2^3 for every ct3, 2^2 for every ct2 for that the total entrapped ct1 states are sum(n from 2-4)[2^n*2f(n)^2^n]dn which is a surprisingly easy number to calculate but this number is for each neutron.  The idea being that for a particular thing to be moving at 790,000 mph (our “rest speed” moving around the galaxy) there is a calculable amount of ct1 being lost from the overall mass of the planet which does not change much although in a particle accelerator there is some serious rewinding of localized particles, presumably our actions in building the accelerator are merely to allow this to happen and similar occasional but less striking changes when we accelerate the occasional object to nearly equal to our rest speed, I don’t believe an object of any molecular size has ever been accelerated past the rest speed although we’ve gotten close.