There is a lot of teeth gnashing over what the universe looks like in other theories of creation right before the big bang. One of the fun things about the e-hologram universe, is that you can take existing concepts and pretty much figure these things out as well as other "mysteries" of the universe, like 22/7 and other infinite series.
This mystery big ball of "something" (immediately before the big bang) becomes something very obvious and intuitive. This is one of the fun things about taking E-H-Theory and re-writing it and you'll get many such tid-bits from the book. These are the types of things you'll find in the examination of E-Hologram theory, and I'll give you this one since it is both clever and intuitive in the theory (whether right or wrong).
If you want to look at the infinite cone of time for any given tendency, you don't get to go down to zero, although the integration says you would (zero to infinity, zero to right now, etc). You only go down to Planck Length where time originates. Since we know in E-H-T that the Planck length is actually a measure of time (where time appears to uncoil in our universe), and since we know that there is a constant defining the volume of a sphere (4/3 pi(r^3) containing this time and that time comes from a singularity and hence would appear statistically within a space defined by the uncoiling of this distance from space we have all of the parts of the predecessor of the big bang. All time compressed into a Planck length sphere (that's not going to last very long, you don't want to stick your finger in there). Note that since r is 1/2 of the diameter from one side of this sphere to another, it actually defines a non-existent distance since the minimum size for time is the Planck length. Since P-L is a number, it can be divided in two and this brings us surprisingly close to the infinite series we discussed earlier of trying to cross a road by going 1/2 of the distance each time!
Something strange happens for pi at this length and it should become self evident what that is since below that length you cannot define a circle in o-space (at least in theory).
The volume of the sphere or the area of either the sphere (pi*d^2) cone at any section (pi*r^2) moving outward starting at time zero (Planck length times pi) expanded to infiniti (infinitiy times pi) defines a probability area for any tendency. Since time seems to be an expanding bubble, and since we want to avoid cutting the Planck length in half, the area of the expanding sphere provides some interesting possibilities for each quantum of time.
The intersection of an infinite number of these cones defining the probability of time coordinates for any tendency defines both a "space" and a place where different things can form depending on the intersection of the tendencies.
In e-hologram theory there is no big mystery to what the universe looked
like immediately before the big bang.
Existing physics and current theory (E-H-theory) tells us with some
certainty (a Planck sphere of time).
It also describes one potential for pi, reflecting, as it were, all of the
uncoiling times that make up our universe.
If pi seems to go on for infinity, it would reflect an infinite number
of times.
This also gives a basis for matter (energy at these concentrations, of
course) since time is uncoiling in cones or spheres in this model (starting with all
times uncoiling around a Planck length sphere) as these times move out from the singularity (not actual movement, mind you but changing time coordinates) they
form cones.
If you were to show these cones from zero to infinity it would be
integrating pi(r^2) for the radius from zero to where you stopped (infinity if you don’t stop,
the 14 or so billion years of our universe if you only go to today, etc). But
you don’t have one cone, you have all of the cones of time and many of these
will intersect from a probability standpoint. Now I know many of you are looking at this saying that we should be integrating spheres and not cones, but it all amounts to the same thing in the end, one is just a better reflection of what we're looking at (an infinite number of cones offset slightly is a sphere and I am not sure if we're stuck with spheres or cones, but it's one or the other or we wouldn't have pi and these are time functions and not geometric function in E-H-T
What is important is that pi may be a reflection of the amount of times that are generated (even if it is infinite (a pi that is never solved with real numbers)) at the point where time began to uncoil in Planck lengths to define our universe.
Since the “probability of intersection is small, at least once you get away
from planck length time you end up with more “space” than concentrations of
(intersections of) time coordinates.
Hence, you can end up with more space than energy initially and finally more space than matter which becomes defined by the intersection of probabilities of "time cones" with same or different coordinates.
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