Physics 4

When i was young, shortly after learning how to use a slide rule i bought a calculator which, if you turned it on and off several times would start to count.  That seems to be something the universe does.

A.    Part 4

          There is a specific model for AuT.

          There are two parts to an Algorithm Universe.

          The first we have covered.  A non-dimensional mathematical formula that creates positive and negative solutions that match observed phenomena of expansion and contraction.

          This includes both the grand scale universe of contraction and expansion, but also orbital observations, a vibrational element.

          The second part (and not necessarily the last) has to (1) derive from the first part (fpix), (2) has to provide for building multiple dimensions, (3) has to have a logical basis and (4) has to match observed phenomena.

          We showed how fpix could go to a series of number defined by adding prior solutions.  One model which follows this is the Fibonacci sequence which operates according to the building of solutions based on prior solutions.  Fibonacci numbers therefore meet the first test.

          The building of dimension, the second part of the equation is a little more complicated.   The way that AuT handles this problem is with place.  When we count in base 10 every time we get to 10 we create a new place.  Then 10^2 gets us to the next place,10^3 to a third, and so on.

          The universe is based on information theory which is built into -1^n, the primary building block of ct1 (space) fpix solution and hence instead of 10^x we use a different base, base 2^n. 

          There are multiple ways to combine the Fibonacci series and place, the one that seems to work the best if f(n)^(2^n).  For reasons that are not entirely clear on first blush 2f(n)^2^n works better, getting rid of odd values of f(n) that can create problems.

          This creates a superficially simple count where every time you get to (2f(n)^(2^n) you create a new place.

          It is superficially simple because the fpix underlying solution means that the count is constantly shifting in both direction. 1,2,3,2,3,4,3, for example.

          At low values of n, this effect is more pronounced.

          The place portion of this equation (2^n) creates a series of mathematical ‘arms’ called information arms or compression arms which load up with matching solutions in order to create the transitional states we observe.  In the case of photons, for example, there are 2^2 or 4 information arms.  Using 2(f(n) you get 2^2 for the Fibonacci part raised to the 4^th power which yields 256 (4^4=256) which matches the 256:27 ratio discussed in moving from pi(-1) to pi(1).

          This has now taken us to the logic part, the third requirement for the formula.

          Our universe is an information-based universe with positive and negative states which attract in an attempt return to a neutral state.

          It is important the understand what this “matching of positive and negative fpix solutions” according to this ratio (256:27) means.  It means that we are taking a series of solutions of increasing length and folding them together mathematically to create a first dimension. The information arms mean that there are essentially 4 folds in going from space to photons, four folds in going from a non-dimensional state to a single dimensional state.

          We then repeat the process adding a place as the matched solutions increase, adding another set of folds.  Fortunately for us, the Fibonacci (or F) series allows for    place to be created in this manner. 

How about that 27 in the ratio?   That turns out to be important, as it represents the number of “unmatched” states that can exist within a matched solution. At the ct1(space) to ct2 (photon) state, this is the amount of space that can be trapped in the folds.

          You have correctly surmised that this means that if we look long enough we can see space and photons transition and you are right.  We do observe this, constantly, although until we discuss time, it is useless to try to explain how, so we’ll table that part of the discussion till later. 

          For now, we have developed a logical, new way of counting quantities of f(n) (instead of 1’s) to a count of 2^n to yield place. It takes a while to get used to this, but its just counting where the 1’s place is counting 2’s; f(n) for n=1: the 2’s place is counting 4’s; f(n) for n=2: and so on. For each place, you have to count with a different number.  The place count is basically 2^n instead of 10^n so that isn’t so difficult to conceptualize.  While this may look a little complicated, we’re creating mathematical dimensions based on a memorized base equation fpix.

          The ratios created are the ratio of the next lower place to the next higher place.

          If you’re getting a little lost, take a look at the charts.

          The 4^th leg, the observations, is the next part of the analysis.

          (4) The final phase is matching this formula to observations.  The rest of the discussion of AuT covers this, matching the AuT math formula to observations; but it is wrong to skip this entirely, so let’s look at a sample of how this matches observations.  We have already covered one of these. The matching of observed ratios of curvature to the first dimensional count.

          A second comes from the relative force of gravity to the strong force, but we’ll get to that later and as a matter of proof it has a lot to be desired.

          A third comes at the matter-energy interface (the ct3 (energy) to ct4 (matter) interface).  We all know that e=mc^2 sort of.  This is a scale equation, 1 matter = so much energy.  The scale is 10^16.  Using the 2f(n)^2^n for n=4 you get the proper scale for this transition. 

          A similar scale is observed at the ct4-ct5 interface of 16^32 for black hole minimum observed size although this is a more complicated analysis. You can see this scale of “neutrons” to “minimum size black hole” which assumes the minimum size black hole is between a neutron star weight and the observed minimum size of a black hole.  If you are wondering what happens to the tiny sized black holes that the standard model conceptualizes, the answer is that they simply do not exist, they cannot exist, not even for a fraction of a second.  Does this mean that we only observe black hole phenomena from a distance?  The answer is a surprising no.  It turns out that what we call molecular interaction, that “strong force” referred to previously, is actually the loading of the first arms of black hole (ct5) with matter (ct4) states. That, however, is for a later discussion also.

          Perhaps the most important of the observed phenomena is the co-existence of dimensions and the ramifications of this to the so-called mysteries of the universe like wave particle duality, time dilation, the big bang and other things which the standard model has trouble with.

          We’ve already shown what the constant transitions (due to fpix transitions from positive to negative at staggered rates) destroy the otherwise symmetrical relationships defined by the math formula which explains the imperfect symmetry of the universe.  We’ve also shown what black holes are, suggested the big bang was nothing but a net inflection point of the fpix solutions, although we have not discussed it in detail.  Very soon, we’re going to use this to explain time, duality and dilation.

          Pre-AuT Physics has a problem with approximate symmetry.  The standard model cannot explain why approximate and not perfect symmetry occurs.  

          AuT requires approximate symmetry due to both a vibrational and unbalanced compressing vs decompressing states.  Each quantum point having a slightly different fpix clock ensures that absolute symmetry is impossible.  AuT has a place for the findings of the standard model, but not the standard model itself.  The place is in the transitional states.

          The quantum moments of the universe mean that force and time do not function in the way taught by the standard model, but over values of x, the change in information arms (compression) yields the transitional features viewed by the standard model.

          Our existence, our forces and histories are the "net unwinding" of black holes (ct5).  AuT in an expansion period slowly bleeds ct1 from the more compressed states.

It should be possible to predict how it will absorb ct1 in the reverse direction, indeed we are in a pocket of net absorption, net anti-entropy, but the universe as a whole is entropic.

          The standard model fails the Parmenides test.  The Parmenides test is that the universe cannot be infinitely divisible.

          AuT deals with this with quantum space as information states.

          The view of spiral arms is because as we tear apart compressed space, we are tearing it down from one Fibonacci state to the next and this means it tears in a spiral shape.  The larger the sample, the closer we get to a curved perfect spiral.  For that reason, entire galaxies form statistical models, by and large.  A more balanced galaxy appears more spherical, but as it eventually tears down it will go spiral just as a spiral galaxy in a compression phase should become more spherical.

          Left and right have less to do with aut in symmetry because left and right require more dimensions than aut requires for an analysis.

          To accomplish this, the model has non dimensional and dimensional solutions.  The non-dimensional solutions, -1^x and fpix are below thermodynamics.  The dimensional solutions, 2f(x)^2^x define thermodynamics.

End part 4

If you are impatient Please see the author's Amazon page at: https://www.amazon.com/author/frzmn and the author's Facebook page for more links (only book 3 is fully up to date although books 7 and 8 cover the theory in connection with the standard model) and articles at https://www.facebook.com/frzmn1 or @frzmn1 which include the blog which has 5 years of development of the theory is you feel like slogging through that.
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