EQUATIONS: Why does CT4 Standard clock time begin to disappear as we approach the speed of light

EQUATIONS: Why does CT4 Standard clock time begin to disappear as we approach the speed of light.

The last paragraph is perhaps the most important, but if you really care, read the whole thing.  It needs some editing yet, but the first two and last paragraphs tell the whole, bizarre story.

This discussion comes primarily from Chapters of “The Einstein Hologram Universe” by the same author as NLT, edited to fit in with the more recent NLT.  It provides an early, but completely intuitive discussion of why we see CT4 slow as we approach the speed of light, that is as we transition at greater speeds along one dimensional coordinate to the detriment of the others.

First, the short paragraph summary.  If the change in time coordinates is conserved, then as you increase the change along one set of time coordinates, the other time coordinate changes must decrease.  Standard clock time is the perceived change in three coordinates when observed by having a fourth time coordinate from which to observe the other two.  Therefore, acceleration in three dimensional space decrease the ability of the fourth coordinate to change, decreasing the amount of change perceivable from this perspective.

Time dilation (the Lorentz equation in NLT theory):

TD=1/sqr(1-v2/c2)).  The difficulty of measuring TD is a function of the large size of c^2.

Velocity is a relative concept (the difference in speed between the two observers).  In e-hologram theory V^2 can be further reduced as (t1(vector1)-t2(vector1))^2 which are the dimensional differences along one vector of two different times to define the "times" (time 1 and time 2) attached to the different observational points. 

This means that time dilation can be defined in terms of two separate times with light being defined in terms of time.  The solution approaches infinity as V approaches the speed of light and if it were to surpass the speed of light time would run backwards which is where a lot of time travel stuff comes from and is why I speak in terms of "apparent" rather than actual faster than light travel. 

The reason to substitute t1 and t2 for velocity is because this allows us to cut out impossible variations and it helps to explain the constancy of light and the failure to be able to combine the speeds of matter with the speed of light to get light to go faster.  Light (without mass) can be affected by gravity (relativistic-ally) because time attaches discretely to all states that are non-linear beginning with CT1. 

Linearity of Time may be stripped from either (as seen at black holes) and hence both would show gravity; the tendency to give up linearity in e-hologram theory.

Light Speed is irrelevant because time controls dimension in e-hologram theory and therefore speeds.  For purposes of this discussion, a slight diversion is appropriate.  Since dimension is a function of time, the speed of light is an artificial construct tied to time and not to any other parameter.

Let’s look at a simple equation for time and space:

dt=d/v  v=m/s

A change in velocity, the relative speed (general relativity) is distance divided by velocity and velocity is nothing more than distance divided by time (miles/hour).

Where the two objects start at the same point and move directly apart from one another the movement yields the equation (based on the speed of light): w=(v(a,x)-v(b,x)/((1)-v(a,x)*v(b,x)/c^2). 

v(a,x) is the velocity of matter "a" going in the x vector).  We can use a single vector by virtue of the movement directly away from one another.

The problem you run into is that as the velocities approach the speed of light, the formula goes to infinity and hence the artificial limitation on change in velocity).  1-1=zero and w goes to infinity.  We have already determined that as velocities are based on time (m/s) the application of a limit (light speed) based upon time is based on the application of the vector (three vectors in our 3 dimensional space) by time.

If gravity is the tendency to give up the linearity of time (or for time to recoil if you want to reject the separation of time from tendency), then any gravity source (from a black hole where time has been given back to a single mass of the smallest size) must have at its core a dimensionless quality and no linear time.

This means that in the equation te=(t1+t2)/2 and dt=dt/sqr((1-(v^2/c^2)) [the inverse equation of the velocity equation above) is also dependent on time and light speed which are variable, being only a function of time.

Time dilation (that change in time due to velocity) can be seen to be a function of velocity distance along one or more vector and the artificial light limit (c) along that same vector.  Light is taken as being the same along all vectors in order to get division by zero which is the same thing as stripping time.  That is, when you manipulate the vector (irregardless of time) you can get to infinity the same as if you manipulate time; that is if you go from the distance light travels per hour to 2 times that vector in the same time period you accomplish the same acceleration as if you halve the time in the determination of light's maximum speed. 

The limitation of light speed therefore is a function of how much dimension can be added within time.  This means any limit on light speed is merely a definitional limit of time which in turn is not a constant of the universe, but is instead a constant of the application of linear time to the singularity. 

This means that we observe in the real universe (o-space) time being removed from CT4 at which point the time stops relative to time outside of the gravity or velocity and it being returned without a loss of coordinates in space.  This failure to lose coordinates indicates that time and tendency are two sides of the same coin and also that coordinates are resilient, at least to the point that they are completely within the singularity.  That is, because you can stop the 4^th coordinate change by accelerating the other three (changing the location by accelerating towards the speed of light) the must be conservation of time, at least for CT3 and CT4 transitions.

This "locational memory" of time, at least when not completely stripped from a tendency, give space the illusion of fabric (space time) but it is a function of linear time since it can be removed and take you completely out of space.

Standard Clock time is one of 5 known dimensions.  I say known because we absolutely see them in NLT.    As best as it can be explained by observation, Standard clock time is the dimension reflecting when the 4 cardinal coordinates appear in a given location.  Of necessity, there are 4 cardinal coordinates because black holes appear at given points, but are also not present.

NLT demands that the different stages of time (CT1-5) reflect the number of coordinates that can change at once.  It is “possible” that only 4 can change before CT5 but there is no reason for such an outcome.  Instead it would appear that whatever dimension is reflected by CT5’s position outside of space changes along with the other dimensions. While we know that at least 5 dimensions exist, that they change at a given rate, and that the number changing at once gives rise to different perspectives, we do not know the total number of possible dimensions that can exist and there is no reason to limit the number to the 5 observed.  Since we know that there are dimensions that do not “appear” to be visible to us, there is no reason to limit the number that can exist.  We incorrectly assume there are 3 cardinal dimensions and one time dimension in prior theories which are incorrectly based on observation.

One difficult concept, among many in NLT, is that the “4” observed dimensions may be a reflection of more than just 4.  It may be a reflection of thousands.  They only appear to be 4 because only 4 change at once!

This discussion comes primarily from Chapters of “The Einstein Hologram Universe” by the same author as NLT, edited to fit in with the more recent NLT.  It provides an early, but completely intuitive discussion of why we see CT4 slow as we approach the speed of light, that is as we transition at greater speeds along one dimensional coordinate to the detriment of the others.

First, the short paragraph summary.  If the change in time coordinates is conserved, then as you increase the change along one set of time coordinates, the other time coordinate changes must decrease.  Standard clock time is the perceived change in three coordinates when observed by having a fourth time coordinate from which to observe the other two.  Therefore, acceleration in three dimensional space decrease the ability of the fourth coordinate to change, decreasing the amount of change perceivable from this perspective.

Time dilation (the Lorentz equation in NLT theory):

TD=1/sqr(1-v2/c2)).  The difficulty of measuring TD is a function of the large size of c^2.

Velocity is a relative concept (the difference in speed between the two observers).  In e-hologram theory V^2 can be further reduced as (t1(vector1)-t2(vector1))^2 which are the dimensional differences along one vector of two different times to define the "times" (time 1 and time 2) attached to the different observational points. 

This means that time dilation can be defined in terms of two separate times with light being defined in terms of time.  The solution approaches infinity as V approaches the speed of light and if it were to surpass the speed of light time would run backwards which is where a lot of time travel stuff comes from and is why I speak in terms of "apparent" rather than actual faster than light travel. 

The reason to substitute t1 and t2 for velocity is because this allows us to cut out impossible variations and it helps to explain the constancy of light and the failure to be able to combine the speeds of matter with the speed of light to get light to go faster.  Light (without mass) can be affected by gravity (relativistic-ally) because time attaches discretely to all states that are non-linear beginning with CT1. 

Linearity of Time may be stripped from either (as seen at black holes) and hence both would show gravity; the tendency to give up linearity in e-hologram theory.

Light Speed is irrelevant because time controls dimension in e-hologram theory and therefore speeds.  For purposes of this discussion, a slight diversion is appropriate.  Since dimension is a function of time, the speed of light is an artificial construct tied to time and not to any other parameter.

Let’s look at a simple equation for time and space:

dt=d/v  v=m/s

A change in velocity, the relative speed (general relativity) is distance divided by velocity and velocity is nothing more than distance divided by time (miles/hour).

Where the two objects start at the same point and move directly apart from one another the movement yields the equation (based on the speed of light): w=(v(a,x)-v(b,x)/((1)-v(a,x)*v(b,x)/c^2). 

v(a,x) is the velocity of matter "a" going in the x vector).  We can use a single vector by virtue of the movement directly away from one another.

The problem you run into is that as the velocities approach the speed of light, the formula goes to infinity and hence the artificial limitation on change in velocity).  1-1=zero and w goes to infinity.  We have already determined that as velocities are based on time (m/s) the application of a limit (light speed) based upon time is based on the application of the vector (three vectors in our 3 dimensional space) by time.

If gravity is the tendency to give up the linearity of time (or for time to recoil if you want to reject the separation of time from tendency), then any gravity source (from a black hole where time has been given back to a single mass of the smallest size) must have at its core a dimensionless quality and no linear time.

This means that in the equation te=(t1+t2)/2 and dt=dt/sqr((1-(v^2/c^2)) [the inverse equation of the velocity equation above) is also dependent on time and light speed which are variable, being only a function of time.

Time dilation (that change in time due to velocity) can be seen to be a function of velocity distance along one or more vector and the artificial light limit (c) along that same vector.  Light is taken as being the same along all vectors in order to get division by zero which is the same thing as stripping time.  That is, when you manipulate the vector (irregardless of time) you can get to infinity the same as if you manipulate time; that is if you go from the distance light travels per hour to 2 times that vector in the same time period you accomplish the same acceleration as if you halve the time in the determination of light's maximum speed. 

The limitation of light speed therefore is a function of how much dimension can be added within time.  This means any limit on light speed is merely a definitional limit of time which in turn is not a constant of the universe, but is instead a constant of the application of linear time to the singularity. 

This means that we observe in the real universe (o-space) time being removed from CT4 at which point the time stops relative to time outside of the gravity or velocity and it being returned without a loss of coordinates in space.  This failure to lose coordinates indicates that time and tendency are two sides of the same coin and also that coordinates are resilient, at least to the point that they are completely within the singularity.  That is, because you can stop the 4^th coordinate change by accelerating the other three (changing the location by accelerating towards the speed of light) the must be conservation of time, at least for CT3 and CT4 transitions.

This "locational memory" of time, at least when not completely stripped from a tendency, give space the illusion of fabric (space time) but it is a function of linear time since it can be removed and take you completely out of space.

Standard Clock time is one of 5 known dimensions.  I say known because we absolutely see them in NLT.    As best as it can be explained by observation, Standard clock time is the dimension reflecting when the 4 cardinal coordinates appear in a given location.  Of necessity, there are 4 cardinal coordinates because black holes appear at given points, but are also not present.

NLT demands that the different stages of time (CT1-5) reflect the number of coordinates that can change at once.  It is “possible” that only 4 can change before CT5 but there is no reason for such an outcome.  Instead it would appear that whatever dimension is reflected by CT5’s position outside of space changes along with the other dimensions. While we know that at least 5 dimensions exist, that they change at a given rate, and that the number changing at once gives rise to different perspectives, we do not know the total number of possible dimensions that can exist and there is no reason to limit the number to the 5 observed.  Since we know that there are dimensions that do not “appear” to be visible to us, there is no reason to limit the number that can exist.  We incorrectly assume there are 3 cardinal dimensions and one time dimension in prior theories which are incorrectly based on observation.

One difficult concept, among many in NLT, is that the “4” observed dimensions may be a reflection of more than just 4.  It may be a reflection of thousands.  They only appear to be 4 because only 4 change at once!