Part 3: MORE new articles from Geesink JH and Meijer DKF and the Invertible Shift Operator of Kauffman

This goes into Philolaus more - citing Professor McKirahan
Just as a blogged on several times. haha.
Also cited is this quantum harmonics research article.

 
I have not read it yet - but claims the frequency of water is 56 hertz....
This pdf in a "church news" journal?
Oh it's actually Neuroquantology, 2017. I might have read this already.
Nope.

One part of the GM-scale is an acoustical like scale that is related to the coherent ordering of music tones. Bohm discusses the experience of listening to music and postulated that listening to music provides a way to experience the implicate order. He argued that the sense of movement and change that constitutes the experience of the music relies on notes both from the immediate past and the present being held in the brain at the same time.

 Right - I posted this quote from Bohm before.

Also a likely relation exists between quantum mechanics and the proposed 12-number scale. Quantum behaviour and coherence has been found not only for micro states, but also for macro processes such as photosynthesis, magneto-reception in birds, the human sense of smell as well as photon effects in vision, all showing a non-trivial role for quantum mechanisms throughout biology [30] [33]

And here we get the Noncommutative Phase secret of combining 2/3 and 3/2:

 It is proposed to apply these harmonics in a so called 12-number descending Pythagorean scale, that is based upon 2:3 ratios. A scale constructed through Pythagorean tuning uses only ratios of 3:2, and can be constructed “upwards” by wrapping a chain of perfect fifths around an octave, but it can also be constructed “downwards” by wrapping a chain of perfect fourths around the same octave. By juxtaposing of these two slightly different scales, it creates a so-called enharmonic scale that proceeds quarter tones.

Now we move on to a third "new" paper.

So I think this is 6 new papers in total?

 Favourable and Unfavourable EMF Frequency Patterns in Cancer: Perspectives for Improved Therapy and Prevention

https://www.researchgate.net/profile/Dirk_Meijer4

So now the 7th new one? 

 https://www.researchgate.net/publication/326972894_Processes_of_Science_and_Art_Modeled_as_a_Holoflux_of_Information_Using_Toroidal_Geometry

If η is the order two permutation of two elements, then [a, b]η= [b, a].We can define

i= [1,−1]η

and then

i2 [squared]= [1,−1]η[1,−1]η= [1,−1][1,−1]ηη2= [1,−1][−1,1] = [−1,−1] = −1.

In this way the complex numbers arise naturally from iterants. One can interpret [1,−1] as an

oscillation between +1 and −1and ηas denoting a temporal shift operator. The i= [1,−1]ηis a

time sensitive element and its self-interaction has square minus one. In this way iterants can be

interpreted as a formalization of elementary discrete processes.

A more general approach to discrete processes [18] includes this interpretation of iterants and

the square root of negative unity. The more general approach is worth reprising in this context.

Given a sequence of discrete algebraic elements Xt(t= 0,1,···) (we take them to be associative

but not necessarily commutative for this discussion), we define an invertible shift operator J so

tha

https://www.researchgate.net/publication/326345373_Braiding_Majorana_Fermions_and_the_Dirac_Equation

 A natural non-commutative algebra arises directly from

articulation of discrete process and can be regarded as essential information in a Fermion. It is

natural to compare this algebra structure with algebra of creation and annihilation operators that

occur in quantum field theory