Time coordinates in the e-hologram universe

Once time is active, we can follow the movement of time.
When everything is happening, i.e. uncoiling or linear time, the coordinates can look like this T1(a, b, c, d) where a-d are clock time and the dimensional coordinates we experience.  They are not really there, but we are able to measure them as we existing within the "projection" which is not a projection at all.  It is viewed as a projection in string hologram theory, but we have proved that theory is incomplete based on observations (temporary and permanent black holes being the primary evidence and gravity being secondary evidence) and the discussions herein.  I say incomplete as opposed to inaccurate becasue we do have a transition from a zero dimensional framework to a "four" dimensional framwork (T1(a, b, c and d)).
In the projection a-d are constantly changing.  At energy rates, a=clock time does not change, but the "slower" dimensions do with a conservation of the total rate of chnage.  I.E. if the rate of change of a goes towards zero (or goes to zero) the rate of change of b-d speed up proportionately to make up the difference.
At T1(0,0,0,0) where the rate of change of all times go to zero, however something different happens which suggestion an infinite series, ie. something that as you approach it it goes to infinity.  The easest example is the equation 1/(1-a) where a approaches 1 as you approach the starting point of time. The equation can look a number of different ways, but you have the same basic concept.  This may be viewed as a "rate of change" equation.  That is the rate of change of the time coordinates must go to infinity (infinitely slow then zero) as you approach the singularity (observed, fyi) because everything happens at once in the singularity. 
Now if you remember the prior math, what you have observed is that in a black hole clock time goes to zero.  In fact, just recently this was shown as the reason why so much matter falling into a black hole is converted to energy.  This is because you are taking matter and increasing the speed towards the speed of light as it falls in, but more specificially you are converting the change in clock time to dimension time.
As clock time approaches zero in a black hole two things happen (observed): 1) the rate of change of time goes to zero so that everything is coverted to energy (energy necessarily (e=mc^2) has zero clock time change and much of the energy escapes as the dimensional change increases proportionately.  2) For a small amount of the remaining time quanta (proportionately) it loses linearity or approaches the loss of linearity towards infinity using the equation type for infinite series set forth above (1/1-a as a approaches 1 in this example), first dropping to two dimensions, then one in the process as described in reverse for the creation of space time as set out in the book.