Let's take another look at what we call 3-D plus time or 4D spacetime
4-D spacetime consists of one Dimension of time together with three Dimensions of space.
In the previous a caveat of 3-D plus time or 4D space-time. we saw the following:
It is this scalar wave resonance that also determines our one dimensional aspect of what we perceive as time.
Space is determined, not by a scalar aspect but the vector aspects that Feynman searched for. . The three dimensions of space are simple transverse wave relationships:
Now we have a second extremely important wave relationship that we also have not yet covered:
We will have this same one dimensional scalar time aspect and this three dimensional vector space aspect all throughout this infinite frequency spectrum of out universe. . But Why?
Because this local oscillator, that gives rise to the appearance of 4D spacetime, will blur the higher frequency transitions together so that they look like one big scalar transition but it will make the lower transitions look individualistic. So no matter what the observer's oscillator frequencies are, the effect of an oscillator detector will be to make the higher frequencies look like a scalar transition while it will show up the lower frequencies as individual energy exchanges.
Now we see why Milo Wolff was able to see the electron as a scalar wave entity and quantum mechanics sees things as individual energy exchanges. . They both exist as such all throughout this infinite frequency universe.
It is the observer's oscillator frequency that determines what will be seen as scalar and what will be seen as vector transitions and all the elements of particles, space and time.
This is also the reason for Heisenberg's uncertainty.
Daniel P. Fitzpatrick Jr.
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