So here's a life hack. The easiest way to make oatmeal or grits is in a microwave. But there are two problems using a properly sized bowl. The water boiling over and getting the amount of water right. And there is like this great easy solution to both problems. The first one is putting the wide end of a wooden chopstick over the top of the bowl which somehow magically keeps the water from boiling over (This is quantum mechanics, not cooking science) and the other is to boil a kettle of water which can be added after the approximate amount recommended in the directions turns out not to be enough.
But it's pi day and you don't care about making oatmeal or where I sleep at night: This started many years ago with the Einstein Hologram universe where the discussion first surfaces about time "uncoiling."
STEPPED TRANSITIONS
One question of linearity is why don't forces cancel out the
corresponding dimensional aspects and take everything back to a non-linear
state? The best answer is that we exist in a non linear state, but we
have linear states at quantum “points”, even if they are largely illusory. This proposition assumes that at any point in
time, we exist with a prepackaged past and future, and that all of these points
in time (quantum points, of course) exist at once.
A longer discussion will follow where we see this type of stepped
transition in irrational (or non-linear) numbers such as pi which can only be
calculated by way of example.
4/1-4/3+4/4/5-4/7. Nothing this
transition is also a function of 2 (4/2^0-4/2^1*2+4/2^1*3 where the transition
from 0 to 1 represents a phase transition.
Phase transitions are reflected in time dilation as will be discussed
further. Using the idea of phase
transitions, you can arrive at pi being the sum from n=zero to infinity of
4/(2^n’)*n noting that there may also be a summation of n’ associated with
certain changes in n, in this case n=0 to n=1.
There is no reason why there cannot be other phase changes before or
after the n’0 to n’1.
One answer suggested by the math is that Forces (F) are from a
lower dimensional state. That is gravity, which effects CT1 dimensional
characteristics is a CT0 force, Photonic energy which is a feature of CT2 is a
CT1 force characteristic. Following the
model of Non linear numbers (irrational numbers) like pi this would yield an
equation for any Point (P)=ct(0)-ct1+ct2-ct3 etc where each clock time
represents a number which approaches, but never reaches a solution which is
consistent with the approach previously derived by compression also using a
factor of 2. Instead of 4/(2^n’)*n; the
equation is loosely seen at x^2^n as n increases from 0 to infinity.
Expanding the equation to take into account non-linear (or
irrataional) numbers:
(x/n)*10^2^n-x/n*10^2^n+x/n*10^2^n. If you wanted the equation to be closer to
that of pi, n may be replaced by 2 times n, but that is merely the changing of
a constant. Likewise, you can have a
phase change which would alter the equation.
One place where this could happen is where n=0 in the first part of the
equation (x/0)*10^2^0. In this case,
there are two possible solutions present.
The first is that there is, for example, a reverse phase change (from 1
then to match the second n) An
alternative would use the alternate values for zero derived for non-linear time
which are discussed below in the discussion of zero in a linear and non-linear
universe..
The other method would mimic the pi equation:
((x/2^n’)*n)*10^2^n-(x/2^n’)*10^2^n+etc where x is some constant and
n’ goes through a phase change at n’=0.
The same type of phase change in such a case is expected at the ct4-ct5
interface based on an analysis of time dilation as will be discussed in more
detail below.
There are a dozen permutations.
Ct1+ct2+ct3-ct4+ct5 for example (only one of several perceived
compression states being negative).
Or the negative could be the intermediary stages, again, visiting
the pi equation:
[((x/2^n)*n)*10^2*n]-[(x/(2^n+1)*10^2*n]+[x/2^n)*n)*10^2*n where n
increases sequentially only at the point where the [transition] goes positive
so that the negative is a function only of the transition state between 1 and
3, 3 and 5, etc) While this might seem
mildly inconsistent since it gradually goes to a point near infinity, it can make
sense in a NLC universe where zero and infinity achieve a duality as set forth
below.
It also has to be kept in mind that compression is a function of
coordinate “change”. When we use an
equation like this to define a point, we are really talking about the change in
a point since all points remain constant and we are only seeing changes in the point.
For lack of a better math model, understanding NLC requires reliance
on non-dimensional math, and the possibility of alternating positive and negative
time states. This would envision an uneven transition into non-linearity,
time states don’t just split into their component parts, they split into a
dimensional character and force characteristic lags behind pulling on the
dimensional characteristic, but not strongly enough to pull it back to
non-linearity, instead gradually moving towards the non-solution of an infinite
series. The discussion in later chapters
will cover how these infinite series are solved using non-dimensional math
using quantum concepts.
This vibration model assumes an infinite or very long series which
is discussed in the reflection of this model in the irrational or non-linear
numbers such as pi.
It should be noted that
with CT5 (black holes), gravity seems to be winning over most of the other forces
in terms of concentration but the model indicated would suggest something more
than a steady movement to an end place, but is instead a gradual migration to a
point.
This would be, in terms of our three dimensional world, a little
like saying we are affected by another dimension; but the truth is that NLT
doesn't have dimensions. We are an illusion, a projection of NLT and
hence limitations on what happens in our universe would not apply any more than
the light passing through the film projector affects the film that breaks it
into its component wavelengths.
In a very rough sense, the equation NLT=T+(-T) might look like
this: NLT=T1-(-T0); T2-(-T1), etc. or it might look like NLC=t1-t2+t3-t4, etc. In the later equation T2 may be –T1 but in
such an event, the negative time state –t1 plus the positive time state t1 are
not equal to zero.
NEGATIVE TIME FOR FORCE
EQUATIONS
The idea of vibrating
time, pi and a universe of converging series suggests that there are positive
and negative features of time.
If the negative time of a
preceding clock time is force, then the force equation can be eliminated
completely in favor of a negative time. In terms of equation:
P=((t-y)/t)DA-(t-y/t)FA)dt=((t-y)/t)DA+((t-x)D(A-1). This simplified equation recognizes that the
Dimensional function and the Force function for state "A" Could be
equal to the Dimensional function for A and the negative dimensional function
for the preceding dimensional coordinates.
This suggests an absence of convergence (a converging infinite
series like pi) but such result is counter-intuitive.
THE IMPORTANCE OF PI
Pi represents the smallest point at which change is relevant. While we think of this converging infinite
series as having no conclusion, in a NLC universe it likely has a solution
where quantum changes no longer are relevant.
This point is the NLC-Planck length.
This would hold that it is possible to have a perfect circle which is
impossible in a linear universe.
A “Planck length circle” would be based on pi=c/PL (from the
equation c(circumference)=2pir. Both the
size of Planck length (PL) and the corresponding approximate relationship of R
to PL would dictate the point at which further derivation of pi would become
irrelevant due to quantum limitations in linearity. It would not, however, change the
relationship of pi to a non-linear environment where pi ceases to exist as such
because there is no dimension, hence in the equation above, PL would go to zero
along with the circumference and pi would lose its meaning.
Solving pi with finality is something that needed doing.
Impossible with linearity, but what is a circle without dimension, how
can you travel round and round if there is no time in which to do it. Pi
proves that. If there is no perfect circle, that requires the smallest
point cannot exist, and pi cannot be solved because it is, by nature, a non
linear number because you constantly approach the solution but cannot arrive at
it without running out of "twos" to add. Irrational? They
should be called non-linear numbers, but then no one knew of non-linearity.
The many faces of irrational numbers should resolve themselves
with non linearity.
The irrational number pi can only be determined using an infinite
series. NLC assumes some amount of
finitude, because if everything has happened there is the suggestion of both a
beginning and an end, a sum total of all information necessary to define the
universe.
Pi alleges that you cannot have a perfect circle, even though by
definition if you had a perfect circle there is an easy definition, the
circumference of a perfect circle divided by the diameter. The problem
with pi will be easily understood by the methods of approximation, but in the
end, a perfect circle would have to provide for a finite definition of pi which
is alleged not to exist and well it might not except in NLT or NLC.
When we look at NLC we come up with some unusual formula for the
universe which are a function of information and not actual locations.
When we look at pi (and there are many different ways to look at pi) we
find ourselves, for example, looking at a convergent infinite series of the
type:
pi=4/1-4/3+4/5-4/7+4/9-4/11 etc
There are other ways of showing this through equations which
converge quicker and integration of change e.g.
pi=2xint(from -1 to 1) or (1-x2)^1/2dx
This is not considered coincidentally similar to the equations of
clock times going positive and negative and just as we have multiple orbit
types and phase changes in NLT, so we find an equation for pi that reflects a
phase change.
In this example, pi is represented by the same type of
“informational” bit transformation: 4/2^n transitioning to 4/2*n from 0 to
infinity. There are several places for
this phase changes, the most suggested by non-linearity is when you go from n=0
to n=1, although it could be at n=3.
Either way you would have 4/1-4/2+4/4-4/6,etc. The transition, however, can be viewed
differently if you want to accept orbits as pointed out below.
One question of linearity is why don't forces cancel out the
corresponding dimensional aspects and take everything back to a non-linear
state? The best answer is that we exist in a non linear state, but we
have linear states at quantum “points”, even if they are largely illusory. This proposition assumes that at any point in
time, we exist with a prepackaged past and future, and that all of these points
in time (quantum points, of course) exist at once.
A longer discussion will
follow where we see this type of stepped transition in irrational (or
non-linear) numbers such as pi which can only be calculated by way of
example. 4/1-4/3+4/4/5-4/7. Nothing this transition is also a function of
2, and if there are “orbits” associated with the calculation of pi, which would
provide a vehicle for a fixed solution, that “orbital” change occurs at the
point here 2^n transitions from n=0 to n=1, the 0 element being the first orbit,
the n=1 being the second so that the solution in terms of orbits looks like
this: 4/2^0-4/2^1*2+4/2^1*3-4/2^1*4, etc where the transition from 0 to 1
represents a phase transition. Phase
transitions are reflected in time dilation as will be discussed further.
Using the idea of phase transitions, you can arrive at pi being
the sum from n=zero to infinity of 4/(2^n’)*n noting that there may also be a
summation of n’ associated with certain changes in n, in this case n=0 to
n=1. There is no reason why there cannot
be other phase changes before or after the n’0 to n’1, the next one looking
something like this: 4/2^2*x where x may start over as 1 or x may be some other
function. At what point in the solution
this phase change would occur is important in solving pi and it represents the
transition from an irrational number with no solution in ct4 to an irrational
number with a solution, presumably in CT3 or lower, perhaps only present in ct1
where there is, after all, no true clock time because there is only one
coordinate change at once and the most likely place, based on time dilation and
gravity where you would expect to find these types of transitions.
When we connect pi to nonlinearity we can do more than just look
at very small applications of pi. We can
compare the infinite series of pi to what may be the infinite series tied to
the compression equation 2^n which applies as 10^x where x=2^n in the matter to
energy conversion. It has been envisioned that compression might dictate
this equation as 10^(1/x) due to the compression concept.
This involves treating pi as a reflection of a vibrating
singularity. If pi is a vibration than
the suggestion is that the positive and negative nature of linearity reflected
in spatial and force characteristics would be of the same family of phenomena.
In this case, the nature of
the universal change we experience is seen as a series of vibrations, circles
reflect these with pi being 4/1-4/3+4/5, etc and all space follows a similar
pattern being reflected in a NLC universe where CT=CT1-ct2+ct3-ct4 and where
each clock time is a function f(2^n) so that all of clock time approaches a
point of non-linearity just as pi approaches a point between 4 and 4/3, neither
necessarily arriving.
The only problem with this analysis is that in NLC, the apparent
designation appears more like this CT=CT1-CT0+CT2-CT1, etc. However, the math allows that either formula
is possible since you have in the analysis that CT1 has both dimensional and
force characteristics built into it.
When one applies the Clock time universe to pi, you can find
versions of pi that would be relevant in CT3, CT2, etc. Solving the pi equation for n in CT3, for
example, you find 3/1-3/3 as an alternative to 4/0-4/2+4/4. The former
corresponding nicely to the NLC concept of compression where 3/1 would be the
part associated with ct3, 2/1-2/3 for ct2 and, of course 0/1-0/3+0/5 for
non-linear time. It makes for a mental exercise to try to find
where non-linearity is spiraling to.
The equations for arriving at pi can be seen as a circle spiraling
in to 3.142...
The equations for force and time seem to be spiraling outward.
If you assume that NLT never arrives at the endpoint (assumed to be from
non-linearity to linearity and then back to non-linearity in an infinite set of
sets) and if you accept the very theoretical concept, even for NLC, that the
forces we experience (such as gravity) are the next earlier time (or
coordinate) state going negative, then you arrive at this interesting equation
(which you can even find in the second edition (NLT is actually the second
edition of the Einstein Hologram Universe):
P(any quantum point)=ct1-ct0+ct2-ct1+ct3-ct2+ct4-ct3 etc.
This equation says that any point is a set of coordinates plus the
negative state of the next earlier coordinate state as if there was a vibration
where linearity is the result of a positive state change immediately offset,
but incompletely, by the next earlier state change. Pi appears to follow
this. Indeed the ct states have a compression factor of 2^n while pi has
a "compression" factor of 1/n where n increases by 2 starting at 1.
There are two ways to approach this. One is to improperly
assume that it is a coincidence. The better approach is that pi results
from the non-linearity of space going to a three dimensional volume (at least
in ct4) The exponential compression, as shown by the earlier set of
posts, is built around the time dilation equation. Both can be shown to
be related with relative ease suggesting pi would have a solution in a Non-linear
environment (when you couldn't have spatial circles anyway because of the lack
of dimension.
We can solve for 3/0 in a non-linear universe. In such a
case zero is not nothing, as previously discussed, at least for these purposes,
but includes all of linearity, all of the information in the universe. It
is a 10 with so many zeros behind it as to be essentially uncountable, just
what we would expect, infinity because all the information in the universe is
the location of every quantum point, including the quantum points of space for
all time embodied within the universe.
However, it is a number that a god-being in the sense of all
knowing and all powerful should be able to comprehend even though we could not
do so even if we could calculate what it is (if we give the universe a given
term and size, we could calculate an approximate rendition of it just as we
were able with relative simplicity to calculate the amount of intelligence in
the known universe, past present and future in the Einstein Hologram Universe.
In such an event, 3/0 achieves a value and we can determine at
what point the remainder of the equation becomes relevant (at the point where
we reach this infinitely small point and it gives us a point of reference other
than the speed of light to determine Planck length or some linearity Planck
length.
The reason that a solution to pi is so important is because it is
required to have an infinitely small circumference, quantum space: C=2pi(r) or
the change in pi=c/2r as r approaches zero or infinity. The reason that a
solution to pi is so important is because it is required to have an infinitely
small circumference, quantum space: C=2pi(r) or
pi=c/2r as r approaches zero.
The places where quantum mechanics finds a foothold are where r
goes to zero or infinity. Somewhere in the former (zero) pi would achieve
a finite size. At the same time, under a linear universe, the equation to
solve for pi renders this impossible. You would, to get a finite answer,
have to "stop" the solution at some point.
In a strictly quantum universe, this is possible and not possible.
You merely say the smallest quantum of space is x and you solve till you
reach this very small point and say, beyond that there is no splitting, it is
the minimum size of a circle, a quantum point circle.
However, the very nature of the equation for determining pi
renders this impossible as it requires that you gradually arrive at a point
without ever arriving, the definition of an infinite series. It is the
essence of NLC that time is non-linear and that linearity is a solution for the
minimum amount of linearity and the point where the maximum amount of linearity
arrives back, it arrives back to non-linearity.
There is also every indication that forces are negative indicia
offsetting the positive indicia but incompletely, providing that non-linearity
remains but that the offset is imperfect allowing for non-linearity and
linearity never to be completely triumphant one over the other or the universe
would go wildly non-linear or would cease linearity altogether.
The remnant of this process is pi=4/1-4/3+4/5-4/7+4/9-4/11 etc
An alternate version of pi in CT3, which is not a solution to CT4
pi is 3/0-3/2+3/4-3/6 etc. We rail against the alternative because it
starts with infinity, that is non-linearity, and then seeks to achieve a point
which is infinity less some finite amount. If we started with 3/2 we would be
very comfortable and we then we could say that this second point is the
"pi" of ct3, perhaps increasing our comfort level further if we
started with 3/1-3/3+3/5-3/7 etc, but there are reasons why a result that is
logical in our universe might make less sense in a non-linear universe where
there is an infinity, an absolute singularity.
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