View source for Field Array Resonators

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[[File:Alien_innocence.png|200px|right|<font color="orange"><sup><small>Continue with the plan!</small></sup></font><br/>Open-sourced UAP researcher's comic relief... going to comic leaps and bounds beyond the bifurcation point!]]

[[File:Golden torus Fibonacci knot 3-2.png|300px|left]]
 From [[User:XenoEngineer|<font color="red">XenoEngineer</font>]] the chief designer of this private Imaginarium, you are invited to share and participate (a like mind helps) in the build of an alien time lens according to reverse-engineered specifications, along with the comic characters of [[Quantum Emergence.Cover|<font color="red">Quantum Emergence</font>]]. 

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 Follow the mystery.  Join the progress.  <big>'''Contact [[User:XenoEngineer|<font color="red">XenoEngineer</font>]]'''</big> '''Secret pass-phrase: ''Grey sent me'''''
 
 The psychoactive reverse-engineered 'time lens' manifests as an emergent quantum field upon a magnetic phased-array of Fibonacci torus knot windings, helically wound upon a donut of golden ratio profile.

={{orange24| Golden Donut Proportion }} =
==<font color="red">Fibonacci knot winding ratios &mdash; golden torus proportions</font> ==
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[[File:Golden torus profile.png|500px|left]]

On a torus (donut) surface, when the torus major-radius:hole-radius profile is <big>'''Phi<sup>4</sup>:1 (~6.854:1)''' </big> the path of a helical winding has a slope on the helix equal to the quotient of the knot winding ratio.  
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[[File:Golden torus fibonacci knot 13-8 3-group left-chiral halves.png|right|300px|right]]
Therefore, using the golden ratio (<big>Phi = '''sqrt(5) X 1/2 + 1/2 = 1.61803399...'''</big>) as the helical slope of a toroidal winding will create a helix that can never return to its starting point on the donut.  I.e., an irrational slope cannot plot an integer harmonic helix on the torus surface.  A golden slope on the golden donut will wind around the donut forever &mdash;or until dampened, in the case of a magnetic density wave traveling a golden toroidal path.
 
And as there are many adjacent whole numbers in the Fibonacci number sequence with a quotient approximating the golden ratio, easiest and shortest knot winding on a certain donut is the 3:2 winding ratio.
 
About four times longer than the 3:2 winding is the 13:8 knot winding.  The slope of the 13:8 winding is <big>'''13/8 = 1.625 = Phi + 0.0069'''</big> almost.
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=== <font color="orange">more notes looseley noted </font>===
 Geographical magic (geo-magic) happens when three knot windings are grouped on the same donut (as a 3-phase [[Resonant-X configuration]]).  
 * The halves are grouped in fours, causing alternate magnetic polarities when electrified.
 * The windings are ordered, side by side, by phase number over the entire donut surface, creating a continuous, smooth step-phase surface of knot windings as Field Array conductors.
 * The windings are 'aged' in sorted order, also.  This bonus affordance is not fully understood, but it essentially imprints a Fibonacci step-pattern on the leading edge of the current signal propagation. This means that each winding has a neighboring winding on either side that is one-helix shorter, and one helix longer, respectively.  
 * The grouped-halves, when energized in bifilar current paths, decompose the grouped halves into a bifilar 3:2 magnetic flux pattern. It is one polarity pulse, step-phase-revolving on a 13:8 3-phase group, with the decomposed nested bipolar oscillation as a revolving, 3-phase, 3:2 magnetic knot pattern. 

== <font color="red">Entangling infinity</font> ==
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 When only one of the halves of 13:8 knots of a similar left-hand or right-hand chirality, from peripheral points on the donut are plotted, we see the middle helices group in four-s, with a gap of four windings.  All the windings are the same helical chirality, and are winding a helix around the donut ring in the same chiral handedness, left- or right-chirality of the helix.

Chiral paths arise by the dual choice of directions to get to the other side of a torus form.  The handedness of the chirality is determined from the rotation direction of the helix, when viewed from the peripheral node of the bifilar half.  

 Each half is electrically energized in a certain sequence, and the (average) base-resonance of the (chaotic) ring oscillation of [[The Field Array]] is the second harmonic of the full winding comprised of both halves.

 A second harmonic above the base resonance of a system will place oscillating and opposing electromagnetic potentials at play, as two oscillating halves, oscillating 180 degrees out of phase (when one is up, the other is down).

 The chiral groupings in bands of four helical windings at any one moment, in principle, will be at opposite potentials at any point in time. 

 This 2nd-order self-harmonic of chiral halves is curiously decomposed into a pattern of a 3:2 knot.  The geomagically-detangled knot windings create a magnetic self-harmony upon coherent operation (well tuned, well built, repeatable) with randomized pulse-pumping (inherent in ring oscillator design, with exaggerated chaos due to the switching- segmentation of magnetic paths, as halves.)  

 '''Design conjecture:''' The ring oscillator is chaotic when driven, and a ring of sequentially energized halves in the ring oscillation is yet more chaotic.

 A helical slope of the golden ratio (1.618033~ : 1) plotted like a torus knot on a torus profile of golden proportion (<big>'''major:hole radii = Phi<sup>4</sup>:1'''</big>) is not a knot, because it will never be harmonic with itself &mdash;because the slope is irrational, and will never find rational harmony to form a knot loop.  By definitions.

 However, the 3:2 knot winding, and the 13:8 knot winding each approximate the golden ratio as the helical slope of the winding, but the respective approximations are on either side of the golden ratio.
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 '''3/2 = 1.50'''
 '''golden ratio = 1.618033988749894...'''
 '''13/8 = 1.625'''
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 '''This means that ([[User:XenoEngineer|XenoEngineer]]'s reckoning)''' The 2nd-order harmonic of alternating chiral-halves, the 3:2 magnetic pattern present when harmonic, is driven by a 13:8 monopolar winding &mdash;from the other side of infinity, e.g., the other side of the abstract forever knot of golden slope.
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 Differently, the forever non-harmonic un-knot dynamical operating magnetic topology upon the magnetic donut surface will be physically bounded within the four-wide chiral groupings of windings.  In halves, the 13:8 knot 2nd harmonic is a blurred 3:2 knot.  Infinity is in the blur.
 




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