Time red herring 2

A.    10 Time 3 Time vs dimension and the time ratio

The red herring 2 (for 6/21/18)

While interesting the next post gets really interesting.

          If you are going to define time as ct1 movement ratios, you have to be able to point to a ratio.

          For the sake of simplicity, from here on out, I’m going to use the compression states instead of the common names for clarity (ct1-space, ct2-photons, ct3-waves, ct4 neutrons, ct5 black holes).  It is worth noting that the transitional states are important.  The ct3-ct4 transitional state defines electrons and protons and is where time exits. The ct4-ct5 transitional state is where molecular structures exist and where time is averaged over ct3-ct4 components of ct5 transitional states.

          Here is a representative close up of the ct1 movement within a ct3 state.  Ct2 states are shown with relative locations.  Since all ct1 states can rearrange based on the ongoing solutions two different interactions are shown.  Movements are quantum movements in order of ct1 rearrangement.

and the close up

          While this shows where quantum changes in non-dimensional ct1 end up in a folded matrix of a single ct3, it is important to remember that one dimensional ct2 quantum changes move within a matrix of ct2 the same way.

          You end up with these streams of different states moving through the matrix of the next higher state and carrying it along as it unfolds. We’re going to look more closely at this in the next section.  What is important to note is that dimensions are conserved.  CT1 is dimensionless and ct2 has one dimension even as it is folded into ct3 with 2 dimensions.  The length of ct1 changes relative to other ct1 states only change due to the degree of folding, the length of ct2 changes relative to others only change due to the degree of folding.  There is no “speed” difference, just a difference in the amount of folding.

          What is the ratio of time to dimension?  Roughly, this is suggested:

NR=net rate of ct1 movement in a region of space defined by the ct3 matrix between ct3-ct4 states in a ct5 compression state.

Time=NR*(ct1interior matrix/ct1outside)

If the number going in are greater than the number going out: * % increase

If the number going out are greater than the number going in: divide % increase.

          We’re going to discuss this in more detail in the next section.

          Time varies even within different matrix, but the rates are approximated by the overall rates of change for the universe in the middle area where we live by this smoothing feature, the average and mean ct1 lifespans between charges are within a broad range, similar for most points compressed in the center of the universe where we exist, and that range includes long (but not the longest) periods of stability for ct1 states.

          The time ratio has nothing to do with quantum changes but is an effect of quantum changes. 

To understand the “smoothing feature” we’ll use the effect of time since we judge things by that effect.

 Most galaxies which are proximate to ours are moving through universe at 600 km/s galactic movement, 250km/s round center of galaxy, planet at 30km/s around sun only part of the background speed which is twice as fast as any man accelerated device outside of a supercollider.  Our view of time is therefore not the view of absolute time, the ratio tied to unfolded ct1; or the more precise timer, unfolded ct2.

          This plus other features of movement ensure that we are moving at over .35% of the speed of light, which is enough to smooth out the differences although they still appear explosive.

There is movement at a maximum rate based on the folding and unfolding of these factors:

1)     Time independent exchanges at ct1, ct2 and ct3

2)     Time dependent changes at ct3-ct4.

3)     The substitution rates of ct1 through the matrix core are time independent, but they affect the matrix and therefore create a relative point of reference between at least ct2 and ct3 because ct3 is within the time point of reference. The ct2 transitions are time independent.

          In higher states there can be folding of trapped states, those being sufficiently numerous to fold at almost any level up to the most compressed state where trapping occurs.  For example, free states within a ct5 matrix can fold up to transitional ct4-ct5 states.

          The amount of net unfolding is sufficient to move the entire universe as well as all the galaxies and planets that make it up, the unfolding being concentrated where mass is greatest but varying in the universe and at extremes where changes occur very fast or very slow relative to the center

          Compression means that amounts of space ct1 continue between other quantum points in folds, so you have, for example, a neutron ct4, surrounded by a cloud of ct3, each of those surrounded by ct2 and finally the ct1 cloud around everything. The neutron represents where enough of the ct1 has been squeezed out to allow it to collapse, the proton electron pair being where ct1 and other states, especially ct3 for this discussion remains in place.

          How much ct1 compression? 

          As we transition between states, each state compresses according to the prior state, but ct1 remains as the base building block.

          The amount of ct1 increases in large amounts which explains the large amount of movement in the universe as it unfolds. 

          In the chart below, the number on the left shows compression scales; but the one on the right shows how ct1 paired quantities increase and these large numbers do not include the so called trapped (or unpaired) ct1.

4		space
256	256	photon
1.68E+06	4.30E+08	wave
1E+16	4.29982E+24	matter
3.40282E+38	1.46315E+63	black hole

          What this shows is that for each neutron you have 1x10^16 quantum wave states, but this translates into 4.3x10^24 ct1 states which make up that single neutron not including the trapped states which raises this number substantially. 

          There are massive amounts of ct1 in the ct5 matrix, on the scale of 1.5x10^63 paired and perhaps as many again free (quantum points of space).  The buildup of these numbers is exponential, the analysis of the proton-electron matrix indicates that there are 150 times the number of free states as those incorporated within the electron.

As is set out in Book 3, this means that the proton has a scale of ct3 states around 5.86x10^15 and the electron 4.4x10^15 states with the free ct3 states just within the matrix of this pair being perhaps 150 times the number in the electron.

          It is hard to fully appreciate these numbers and we are primarily just looking at individual atoms and not the quantity of information that makes intervening space, only scale number that indicate that the scales of the electron/proton free space are matched exponentially higher at the molecular level.

          By definition (dx/dt), a change in velocity is equal to a change in ct1 for relative points, the amount of space between points.

          What is really happening is that these quantities of ct1 in a net expanding universe are moving like a river towards a single linear strand with eddies in the opposite direction and that ct1 line running through the ct4-5 Helium transition state is straightening out.  This is discussed in more detail in the next section.

          A dispersed cloud of ct3 forms the common time, again subject to localized compression, for a ct5 state, molecular up to and including neutron stars, but not black holes.  A black hole is nothing more than a fully compressed ct5 state where enough ct1 is squeezed out for another place or dimension to be added.

          So anyway, there are two ways for this ct1 to come unwound (or wind) from the ct4 transition states (electron-proton pairs).  One is to tear the ct1 (individually or in sheets) from the exterior which is velocity (or to further wrap it around the exterior).  The other way is to drag it from the interior of the pair. 

          This dragging from the interior creates changes in the ct3-ct4 matrix which we interpret as time and history.  The change that occurs in x which changes sequential plus or minus fpix values of individual quantum ct1 points in the universe is the real counter, time is just an effect of certain transitions. 

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