Dev:NSROS:Resonators: Difference between revisions
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ROUGH DRAFT NOTES PENDING SMOOTHING
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{{ | {{headerNSROS}}<br style="clear:both;"/> | ||
<div style="background-color:azure; border:1px outset azure; padding:0 20px; max-width:860px; margin:0 auto; "> | |||
=Resonators of the NSROS= | =<big>'''Resonators of the NSROS'''</big>= | ||
<center>ROUGH DRAFT NOTES PENDING SMOOTHING</center> | <center>ROUGH DRAFT NOTES PENDING SMOOTHING</center> | ||
==Frequencies of resonant peaks of nucleophononic periods of bismuth and copper== | ==Frequencies of resonant peaks of nucleophononic periods of bismuth and copper== | ||
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|-Copper: 293 cm^-1, 437 cm^-1, 501 cm^-1, 554 cm^-1, 580 cm^-1, 614 cm^-1, 631 cm^-1, 949 cm^-1 | |-Copper: 293 cm^-1, 437 cm^-1, 501 cm^-1, 554 cm^-1, 580 cm^-1, 614 cm^-1, 631 cm^-1, 949 cm^-1 | ||
|} | |} | ||
==Geometric knot winding entanglement== | ==Geometric knot winding entanglement== | ||
[[File:Golden torus fibonacci knot 13-8 3-group left-chiral halves.png|thumb| | <div style"float:right;">__TOC__</div> | ||
<center> | |||
[[File:Golden torus fibonacci knot 13-8 3-group left-chiral halves.png|thumb|475px||left| Three halves (bifurcations) of three individual torus knot windings upon a torus profile of [[4th auric geometry]]. Three yellow dots depict a starting-point on a knot winding path, and each bifircated knot winding ends on the red dot, diametrically opposite of the starting-point. ]] | |||
<big>When the bifilar halves of a knot are connected in a [[hexatronic configuration|''hexatronic configuration'']], the knot winding path between a yellow and red dot (one bifurcated knot half) is the circuit path of the cross-over latching signal of the logical flip flop. I.e., the NAND gates comprising flip-flops are opposite each other around the [[hexatron]] [[resonant elements]].</big> | <big>When the bifilar halves of a knot are connected in a [[hexatronic configuration|''hexatronic configuration'']], the knot winding path between a yellow and red dot (one bifurcated knot half) is the circuit path of the cross-over latching signal of the logical flip flop. I.e., the NAND gates comprising flip-flops are opposite each other around the [[hexatron]] [[resonant elements]].</big> | ||
</center> | |||
== Geomagic of pattern-dissonance between knot-count, and winding-entanglement of a 13:8 knot winding == | == Geomagic of pattern-dissonance between knot-count, and winding-entanglement of a 13:8 knot winding == | ||
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[[File:13.8_phase_rotation.gif]] | [[File:13.8_phase_rotation.gif]] | ||
[[File:13.8_phase_rotation_2.gif]] | [[File:13.8_phase_rotation_2.gif]] | ||
[[File:13.8_phase_rotation_3.gif]] | [[File:13.8_phase_rotation_3.gif|484px]] | ||
;More better illustrations are in the bucket list —[[User:XenoEngineer|XenoEngineer]] | ;More better illustrations are in the bucket list —[[User:XenoEngineer|XenoEngineer]] | ||
</center> | |||
</div> | |||
{{footerNSROS}} | |||
Latest revision as of 18:06, 22 February 2025
The Nucleo-Sonic Ring Oscillator System
phased magnetic array for tuning magnetic density wave velocity CW NMR activation as the phase-space compeller of the nucleo-phonon at system resonance by XenoEngineer
Overview ∞ System ∞ Hexatronic Logic Ring ∞ High-Frequency Operation ∞ Resonators ∞ Regularity Analysis ∞ Cognitive Potential ∞ About ∞ References ∞
Resonators of the NSROS
Frequencies of resonant peaks of nucleophononic periods of bismuth and copper
Geometric knot winding entanglement
Three halves (bifurcations) of three individual torus knot windings upon a torus profile of 4th auric geometry. Three yellow dots depict a starting-point on a knot winding path, and each bifircated knot winding ends on the red dot, diametrically opposite of the starting-point.
When the bifilar halves of a knot are connected in a hexatronic configuration, the knot winding path between a yellow and red dot (one bifurcated knot half) is the circuit path of the cross-over latching signal of the logical flip flop. I.e., the NAND gates comprising flip-flops are opposite each other around the hexatron resonant elements.
Geomagic of pattern-dissonance between knot-count, and winding-entanglement of a 13:8 knot winding
The banding of half of the 3-knot halves (bifurcations) is —geomagically— creates ordered-knot windings, as in the Diagram I.
Diagram I —Order by phase number of 13:8|3-group pattern emergence
Knot Winding Order on the abstract torus surface
half 1 half 2
Yellow Dot A ABCA BCAB
Yellow Dot B BCAB ABCA
Yellow Dot C CBAC ABCA
The combined order on the abstract torus surface of bifilar halves 1 & 2'':
ABCA BCAB CABC ABCA BCAB ABCA
This is a continuous phase-order, texturing the entire abstract torus surface with an ordered phase group, around and through the hole continuously and uninterrupted.
Tuning step-phase electrification
The step-phase electrification of ordered phases, as the 13:8 | 3-group geomagic creates, creates an magnetic flux on the abstract surface, moving in flux-density from winding to winding. The velocity of the flux density motion of step-phase electrification is a direct proportion of the geometry spanned by the phased coils. I.e., as the phase of the activating pulses in the 3-phased array (knot winding 3-group) rotated, the magnetic activation pattern among phases on the abstract torus travel. The travel is directly related to the phase-frequency, as a function of the lineal distance between phase windings.
Animating the B1 pulse
- These red/orange/green animated 3-groups depict a phase rotation of the whole knot, verses the bifilar halves of the red/blue animation.
- More better illustrations are in the bucket list —XenoEngineer
© XenoEngineer November 2023