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A Structural Approach to Understanding Nuclear and Sub-Nuclear Particles and the Electromagnetic Wave Spectrum ©WRHohenberger 1992-2014 By William R Hohenberger.

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Presentation on theme: "A Structural Approach to Understanding Nuclear and Sub-Nuclear Particles and the Electromagnetic Wave Spectrum ©WRHohenberger 1992-2014 By William R Hohenberger."— Presentation transcript:

1 A Structural Approach to Understanding Nuclear and Sub-Nuclear Particles and the Electromagnetic Wave Spectrum ©WRHohenberger By William R Hohenberger World Science Database February 22, 2014 Internet Video Presentation

2 Table of Contents Part 1 – The Electromagnetic Wave Part 2 – The Octahedral Hexagonal Fractal Part 3 – Electron Cube Vs Octahedral Hexagonal Fractal Part 4 – Fractal Mass Scaling Ratios Part 5 – Charge Scaling Ratios Part 6 –Future Research ©WRHohenberger

3 1.There is an aether that pervades all of the spaces within the universe including both the material and the nonmaterial worlds. Therefore, aether is a real substance!!! 2.Aether is a hyper-dynamic, non-homogeneous, elastic substance that contians a myriad of plethora's of various field structures, as holistic arrays of constantly changing motions and structures. I describe them as Field Vector Arrays. 3.Aether has a fine structure within which the smallest electromagnetic wave or highest frequency that can be manifested is directly related to or is a derivative of Planck's Length. I use the name ‘energy cell’ or ‘Aetheron’. 4.The electromagnetic wave is a rotating oscillating system within the aether with up to three generations of concentric waves. Of prime importance is the two generational dual concentric wave. 5.Assuming that aether is an elastic continuum, then whatever occurs in the inner (light) wave, the opposite must occur in the outer (dark) wave. This is a mechanical Universe. 6.Particles are fractal structures condensed from individual energy cells (aetherons) that are built from scalar multiples of the smallest electromagnetic wave at Planck's Frequency. Therefore, particles are condensed aether(ons). Some Basic Rules & Assumptions ©WRHohenberger

4 Part 1 The Electromagnetic Wave ©WRHohenberger

5 Static Energy (potential energy – zero velocity)Dynamic Energy (kinetic energy) PendulumLeft Side Height of PendulumForward Velocity – No Static Energy Right Side Height of PendulumReverse Velocity – No Static Energy Water WavePositive Height of water Forward Circular Motion of Water Negative Height of water Backwards Circular Motion of Water Clock Timing SpringTension of spring – No velocityForward Velocity of Rotational Mass (rotary oscillating system)Compression of spring – No velocityReverse Velocity of Rotational Mass (Electrostatic Energy – Charge)(Electromagnetic Energy - Motion) Electromagnetic WaveTension of Aether – No aethereal velocityForward Rotation of Aethereal Mass (rotary oscillating system) Compression of Aether – No aethereal velocityReverse Rotation of Aethereal Mass Various Oscillating Systems ©WRHohenberger

6 1 st Generation EM Wave – (The Inner Light Wave) LIGHT WAVE ©WRHohenberger

7 DARK WAVE 2 nd Generation EM Wave – (The Outer Dark Wave) ©WRHohenberger

8 Combined Concentric Light & Dark 2 nd Generation EM Wave ©WRHohenberger

9 360° Graph of an Electromagnetic Wave ©WRHohenberger ©WRHohenberger

10 360° Graph of an Electromagnetic Wave ©WRHohenberger

11 Eq. 7.2 S = 0.5 (E x H) Eq. 7.3S = 0.5 ⋅ [(sinφ ⋅ E) ⋅ (sinφ ⋅ H) + (cosφ ⋅ H) ⋅ (cosφ ⋅ E)] Lockyer’s Summary A vector structure for the photon has been deduced that explains all of the questions raised by the paradox of electric E and magnetic H field strengths showing a paradoxical in- phase (sine/sine) that would not result in a lossless transport of the photon’s stored energy. The traveling wave of electromagnetic energy was shown to be the symbiosis of two conjugate resonances, and the paradoxes were explained logically by using a trigo- nometric identity (sin 2 φ + cos 2 φ =1). Chapter 7 - ENERGY (PHOTON) STRUCTURE Equation 7.2 gives the classic sinusoidal Poynting vector S effective power density value at a single peak value, but does not show the correct nature of the photon, over all cycle time. The correct sinusoidal mathematics that describes the above graphics is given in the trigonometric identity, Equation 7.3; Equation 7.3 gives the same effective value, as Equation 7.2, for the S Poynting vector, but uses the correct photon conjugate vector structure. From Tom Lockyer’s VPP, Pages 65 & 68

12 In Figure 7.1, the traveling wave appears, to our relativistic distorted view, to be in phase (100 percent power factor) on account of the time coincidence, between the E and H peak values. This (100 percent power factor) is not reality, because the vacuum is reactive, making the Poynting vectors E and H time coincidence inconsistent with the required (sine/cosine) reactive relationship. Also, in violation of nature, the energy seems to disappear, as E and H go to zero twice each cycle in the traveling wave. This energy disappearance is not natural, the photon energy is known to be continuous, not discontinuous as it appears, when viewed from our stationary frame of reference. Refer to Figure 7.1, the traveling wave paradox, of lost energy twice each cycle, as E and H identically pass through zero, is explained by using two conjugate resonances. The photon is a symbiosis of (two) E to H and H to E resonances combined into the axial (S) vector. This symbiosis not only gives the lateral (sine/sine) power factor but also gives the axial (cosine/cosine) loss-less resonances from each conjugate, separately, effectively storing the energy resonantly. Lateral events are not distorted by relativistic effects, so we do see the lateral E, H as they appear in both the stationary view and the relativistic view of the Poynting vector, as (sine/sine). The Lorentz-Fitzgerald contraction makes (S) appear to be zero briefly, from our stationary frame of view. Thus relativity modifies the classical equation for photon power density given in (Equation 7.2) into that shown in (Equation 7.3.) From Tom Lockyer’s VPP, Pages 65 & 66 Lockyer’s Explanation of Sine/Sine Paradox

13 360° Graph of an Electromagnetic Wave ©WRHohenberger

14 Quark Ball with a Baryon Octet Spin Vectors Method for Developing the DBQ Dodecahedron Quark Ball Dodecahedron Quark Ball Baryon Octet ©WRHohenberger

15 Baryon Octet & Decuplet Families Meson Family Baryon Decuplet Baryon Octet DBQ Dodecahedron Quark Ball Particle Correlations ©WRHohenberger

16 Poynting Vector Relationship to Dual Concentric Waves From Tom Lockyer’s VPP, Page 71

17 From Tom Lockyer’s VPP, Page 70 Vector Development

18 From Tom Lockyer’s VPP Vector Analysis ©WRHohenberger

19 VPP Electron Cube Compared to DBQ Dodecahedron Quark Ball ©WRHohenberger

20 Transposition Graphs ©WRHohenberger

21 Transposition Graphs ©WRHohenberger

22 Electromagnetic Photon Stores Energy Resonantly The photon resonant structure conserves and transports energy over vast distances, in the vacuum of space, with no apparent losses. (Rather than tired light, the red shift is thought to be a Doppler effect from an expanding universe.) The energy is alternately stored in the inductance (L = μ o λ ) and the capacitance is (C = ε o λ ) of the vacuum. For any frequency (f) the wavelength is (λ = c / f ) and the corresponding space inductance is (L = μ o λ ) and capacitance (C = ε o λ) and their combinations are analogous to the familiar (LC) electrical resonant circuit. From Tom Lockyer’s VPP, Page 67 Lockyer’s Explanation of Photon Resonant Light Energy

23 Transposition Graphs ©WRHohenberger

24 Neutrinos, Electrons, Positrons & Virtual Positrons Octahedron Contains an inner Octahedron Fractal at its center Electron/Neutrino Virtual Positron ©WRHohenberger

25 Virtual Electron-Positron Lattice ©WRHohenberger

26 Part 2 The Octahedral Hexagonal Fractal ©WRHohenberger

27 N S = π / NS = sin π / N r 1 / r 2 r 1 / r r 2 / r Chart of Various Twist-Loop Fractals ©WRHohenberger

28 o r2r1 r2r1 r R1R1 R2R2 R O 2r 2Θ R First, Second, & Third Generations of an 11 Twist-Loop Fractal ©WRHohenberger

29 First & Second Generation 7 Twist-Loop Fractal ©WRHohenberger

30 First and Second Generation 9.5 Twist-Loop Fractal ©WRHohenberger

31 First, Second, & Third Generation Hexagonal Fractal ©WRHohenberger

32 The Hexagonal Fractal ©WRHohenberger

33 The Octahedral Hexagonal Fractal and the Dodecahedron Quark Ball ©WRHohenberger

34 Sierpinksi’s Pyramid & The Octahedral Hexagonal Fractal ©WRHohenberger

35 Constructing an Octahedron ©WRHohenberger

36 Part 3 (VPP) Electron Cube Vs (OHF) Octagonal Hexagonal Fractal ©WRHohenberger

37 R.707R = R c.5R = R m Volume Cube = R 3 Volume Cylinder (Rotating Cube) =  (.707R) 2 x R =  R 3 /2 = ( /2) R 3 Cube Vs Octahedron ©WRHohenberger

38 Lockyer’s Calculated Results for Electron Charge From Tom Lockyer’s VPP, Pages 72 & 76

39 Vol. (Rotating Octahedron) = ( /2) R 3 /6 1/6 #.166 1/# 6.0 √1/# SA (Rotating Octahedron) (√2/2)R 2 #.7071 Vol. (Rotating Octahedron) = (√2/3)( /2) R 3 √2/ SA (Rotating Octahedron) = √2  R Vol. (Rotating Octahedron) = (4/3)( /2) R 3 4/ SA (Rotating Octahedron). = 2√2  R Comparing Octahedrons Surface Area = 6R 2 Volume Cube = R 3 Surface Area 2 Ends Rotating Cube =  R 2 Volume Rotating Cube = ( /2) R 3 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

40 Vol. (Rotating Octahedron) = (1/6)(/2)R 3 # /# √1/# Surface Area (Rotating Octahedron) = (√2/2)R 2 # Deriving the Octahedron Correction Scaling Factor 1/√[1/(1/6)R v 3 ] = (√2/2)R v 2 1/√[6/R v 3 ] = (√2/2) R v 2 1 = √[6/R v 3 ] (√2/2) R v 2 1 = [6/R v 3 ] (1/2) R v 4 1 = (6/2) R v R v = 1/3 R v = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

41 Calculating Octahedron Electron Charge Js = x Vol 2 = [ ]Vol. Vol 2 = x Pe = x E = x D = x 10 5 SA = L2 [ ] SA = x e = x ©WRHohenberger

42 Volume Sphere = 4/3 ( Radius) 3 = (4/3)(R/2) 3 = (4/3)(1/8)R 3 = (1/3)(/2)R 3 # /# √1/# Surface Area Sphere = 4 ( Radius) 2 = 4(R/2) 2 = R 2 # Deriving the Sphere Correction Scaling Factor 1/√[1/(1/3) R v 3 ] = R v 2 1/√[3/R v 3 ] = R v 2 1 = √[3/R v 3 ] R v 2 1 = [3/R v 3 ] R v 4 1 = 3R v R = 1/3 R v = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger R R c =.707R R R m =.5R

43 Volume Rotating VPP Cube (Cylinder) [( √2/2)R] 2 R = ( /2) R 3 # /# √1/# Surface Area 2 Ends of Cylinder = (2)  R 2 = 2 [( √2/2)R] 2 =  R 2 # Deriving the VPP Cube Correction Scaling Factor 1/√[1/ R v 3 ] = R v 2 1 = √[1/ R v 3 ] R v 2 1 = [1/ R v 3 ] R v 4 1 = R v R v = R Volume Cube = R 3 Volume Rotating Cube = ( /2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

44 Type R Scaling Factor Compton Frequency Rot. VPP Cube Blue Rot. Octahedron Sphere Comparative Data for Various Polyhedrons ©WRHohenberger R.5R.5 R R c =. 707 R R R m =.5R

45 Sphere Volume = (4/3) (Radius) 3 = (4/3) (R/2) 3 = (4/3) (1/8)R 3 = (1/3)(/2)R 3 Surface Area = 4 (Radius) 2 = 4 (1/4)R 2 = R 2 Rotating Octahedron (2 Cones) Volume = /3 (Radius) 2 (Height) = /3 (R/2) 2 R = /3 (1/4)R 2 R = (1/6)(/2)R 3 Surface Area = 2[ (Radius) (Side)] = 2 x (1/2)R x ( √2/2) R = ( √2/2) R 2 VPP Rotating Cube Volume =  (Radius) 2 (Height) =  (√2/2) 2 R 2 R =  (1/2)R 2 R = (/2)R 3 Surface Area (2 Ends) = 2[ (Radius) 2 ] = 2[ x ( √2 /2) 2 R 2 ] = R 2 Comparative Data for Various Polyhedrons ©WRHohenberger R R c =.70 7R R R m =.5 R

46 Volume Sphere = 4/3(Radius) 3 = (4/3)(R/2) 3 = (4/3)(1/8)R 3 = [(3)](1/3)(/2)R 3 # /# √1/# Surface Area Sphere = 4 ( Radius) 2 = 4(R/2) 2 = R 2 # Deriving the Triple Charged Sphere Correction Scaling Factor 1/√[1/R v 3 ] = R v 2 1 = √[1/R v 3 ] R v 2 1 = [1/R v 3 ] R v 4 1 = R v R v = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

47 Volume (Rotating Octahedron) = [(3)](1/6)(/2)R 3 # /# √1/# Surface Area (Rotating Octahedron) = (√2/2)R 2 # Deriving the Triple Charged Octahedron Correction Scaling Factor 1/√[1/(1/2) R v 3 ] = (√2/2) R v 2 1/√[2/R v 3 ] = (√2/2) R v 2 1 = √[2/R v 3 ] (√2/2) R v 2 1 = [2/R v 3 ] (1/2) R v 4 1 = R v R v = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

48 Volume Rotating VPP Cube (Cylinder) [(3)][( √2/2)R] 2 R = [(3)]( /2) R 3 # /# √1/# Surface Area 6 Rotating Ends of Cylinder = (6)  R 2 = 6 [( √2/2)R] 2 = 3  R 2 # Deriving the Triple Charged VPP Cube Correction Scaling Factor 1/√[1/3 R v 3 ] = 3 R v 2 1 = √[1/3 R v 3 ] 3 R v 2 1 = [1/3 R v 3 ] 9 R v 4 1/3 = R v R v = R/3 Volume Cube = R 3 Volume Rotating Cube = ( /2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

49 Calculating Octahedron Electron Charge Js = x Vol Ratio TOcta = [ ]Vol. Vol TOcta = x Pe = x E = x D = x 10 5 SA = L2 [ ] SA = x e = x ©WRHohenberger

50 1 st Generation Electron DBQ Octahedron Mass Structure with Briddell’s Field Structure Lines of Force ©WRHohenberger

51 Part 4 Fractal Mass Scaling Ratios ©WRHohenberger

52 Top or Frontal View of an Octahedral Electron ©WRHohenberger North South WestEast

53 Counting Edge Energy Cells for an Octahedral Electron ©WRHohenberger E+15

54 Counting Face Energy Cells for an Octahedral Electron ©WRHohenberger E+15

55 Counting Quadrant Energy Cells for an Ocatahedron Electron ©WRHohenberger E+15

56 Deriving Octahedral Scaling Ratios ©WRHohenberger E+15

57 Periodic Table for the Hexagonal Fractal (Scaling Ratio =.5 or 2 ) ©WRHohenberger

58 Deriving the Icosahedral Scaling Ratios ©WRHohenberger

59 Comparing Various Proton & Neutron to Triangular & Cubic Energy Cell Electron Mass Scaling Ratios Quarks = Vectors = Field Structures Red / Blue / Green = X, Y, Z Coordinates Gluons = Captured Energy Cells = Aetherons = Quark Balls = Mass Quantum Foam = Particle Structures = Polyhedra, Tori, Spheres ©WRHohenberger

60 Fundamental Three Dimensional Shapes Platonic Solids Archimedian Solids Sphere Torus Catalan Solids Catalan Solids

61 Triangular (3) Energy Cells versus Square (4) Energy Cells ©WRHohenberger

62 Lockyer’s VPP and the Electromagnetic Wave ©WRHohenberger

63 Particle Spins ½ Spin 3/2 Spin ©WRHohenberger

64 Calculating the Rotating Octahedral Scaling Constant ©WRHohenberger X Y Z

65 Calculating the Rotating Octahedral Scaling Constant ©WRHohenberger

66 Electromagnetic Wave Saturation Point ©WRHohenberger

67 Part 5 Charge Scaling Ratios ©WRHohenberger

68 Comparing Sphere & Torus Correction Scaling Factors 4 2 r t 2 R t = (/6)R 3 R t = R 3 /24r t 2 4 2 r t R t = R 2 R t = R 2 /4r t R 3 /24r t 2 = R 2 /4r t R = 6r t r t = (1/6)R R t = R 2 /4r t R t = R 2 /4(R/6) R t = ( 3 / 2 )R Volume Cube = R 3 where R/2 = R s = R ro = R t Volume Rotating Cube = (/2) R 3 Volume Sphere = 4 / 3 R s 3 = (/6)R 3 = ( 1 / 3 )(/2)R 3 Volume Rotating Octahedron = (2  /3)R ro 3 = ( 1 / 6 )(  /2)R 3 Volume Torus = 4 2 r t 2 R t = ( r t 2 R t /R s 3 )(/2)R 3 Surface Area Cube = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sphere = 4R s 2 or R 2 Surface Area Rotating Octahedron = 2√2R ro 2 = (√2/2)R 2 Surface Area Torus = 4 2 r t R t = (r t R t /R s 2 )R 2 4 2 r t 2 R t =( 4 / 3 )R s 3 R t = R s 3 /3r t 2 4 2 r t R t = 4R s 2 R t = R s 2 /r t R s 3 /3r t 2 = R s 2 /r t R s = 3r t Let R s = ( 1 / 2 )R R t = ( 3 / 2 )R r t = ( 1 / 6 )R ©WRHohenberger

69 Volume (Torus) = [(3)]4 2 r t 2 R t = (12 2 r t 2 R t )R 3 /(2R s ) 3 24r t 2 R t /8R s 3 (/2)R 3 = 3r t 2 R t /R s 3 (/2)R 3 # /# √1/# Surface Area (Torus) = 4 2 r t R t = 4(r t R t /4R s 2 )R 2 = (r t R t /R s 2 ) R 2 # Deriving the Sphere Triple Charged Torus Correction Scaling Factor 1/√(3r t 2 R t /R s 3 )= (r t R t /R s 2 ) 1= √(3r t 2 R t /R s 3 )((r t R t /R s 2 )) 1 = (3r t 2 R t /R s 3 )( 2 r t 2 R t 2 /R s 4 ) 1 = (3 3 r t 4 R t 3 )/R s 7 r t = 4 √(R s 7 /(3 3 R t 3 )) Let R s = R/2 & R t = 3R/(2) r t = 4 √(1/128/(3(27/8)) = 4 √1/1296 =1/6 R t + r t = 3/(2) +1/6 = (9+)/6 R t + r t = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

70 Plotting the Sphere Triple Charged Torus Correction Scaling Factor ©WRHohenberger

71 Deriving the Sphere Triple Charged Spindle Torus Proton ©WRHohenberger Spindle Torus N = 5.165

72 Comparing Octahedron & Torus Correction Scaling Factors 4  2 r t 2 R t = (  /12)R 3 R t = R 3 /48  r t 2 4  2 r t R t = (√2  /2)R 2 R t = √2 R 2 /8  r t R 3 /48  r t 2 = √2 R 2 /8  r t R 3 / √2 R 2 = 48  r t 2 /8  r t R/ √2 = 6r t r t = R/6 √2 R t = R 3 /48 ( R/6 √2 ) 2 R t = 3R/2  Let R ro = ( 1 / 2 )R R t = ( 3 / 2 )R r t = ( 1 / 6 √2 )R Volume Cube = R 3 where R/2 = R s = R ro = R t Volume Rotating Cube = (/2) R 3 Volume Sphere = 4 / 3  R s 3 = (  /6)R 3 = ( 1 / 3 )(  /2)R 3 Volume Rotating Octahedron = (2  /3)R ro 3 = ( 1 / 6 )(  /2)R 3 Volume Torus = 4  2 r t 2 R t = (  r t 2 R t /R s 3 )(  /2)R 3 Surface Area Cube = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sphere = 4R s 2 or R 2 Surface Area Rotating Octahedron = 2√2R ro 2 = (√2/2)R 2 Surface Area Torus = 4 2 r t R t = (r t R t /R s 2 )R 2 4  2 r t 2 R t = (2  /3)R ro 3 R t = R ro 3 /6  r t 2 4  2 r t R t = 2 √2 R ro 2 R t = √2 R ro 2 /2  r t R ro 3 /6  r t 2 = √2 R ro 2 /2  r t R ro 3 / √2 R ro 2 = 6  r t 2 /2  r t R ro / √2 = 3r t r t = R ro /3 √2 R t = R ro 3 /6 ( R o /3 √2 ) 2 R t = 3R ro /  Let R ro = ( 1 / 2 )R R t = ( 3 / 2 )R r t = ( 1 / 6 √2 )R ©WRHohenberger

73 Volume (Torus) = [(3)]4 2 r t 2 R t = (12 2 (r t 2 /4R ro 2 )(R t /R ro )R 3 24r t 2 R t /4R ro 3 (/2)R 3 =6r t 2 R t /R ro 3 (/2)R 3 # /# √1/# Surface Area (Torus) = 4 2 r t R t = 4(r t /2R ro )(R t / √ 2R ro )R 2 = √ 2(r t R t /R ro 2 ) R 2 # Deriving the Octahedron Triple Charged Torus Correction Scaling Factor 1/√(6r t 2 R t /R ro 3 )= √ 2(r t R t /R ro 2 ) 1= √(6r t 2 R t /R ro 3 )( √ 2(r t R t /R ro 2 )) 1 = (6r t 2 R t /R ro 3 )(2 2 r t 2 R t 2 /R ro 4 ) 1 = (12 3 r t 4 R t 3 )/R ro 7 r t = 4 √(R ro 7 /(12 3 R t 3 )) Let R ro = R/2 & R t = 3R/(2) r t = 4 √(1/128/(12(27/8)) = 4 √1/(1296)(4) =1/6 √2 R t + r t = 3/(2) +1/6 √2 R t + r t = R Volume Cube = R 3 Volume Rotating Cube = (/2) R 3 Surface Area = 6R 2 Surface Area 2 Ends Rotating Cube =  R 2 Surface Area Sides Rotating Cube = 2√2  R 2 ©WRHohenberger

74 Plotting the Octahedron Triple Charged Torus Correction Scaling Factor ©WRHohenberger

75 Deriving the Octahedron Triple Charged Spindle Torus Proton Spindle Torus N = ©WRHohenberger

76 The Triple Charged Spindle Torus Proton Ratios ©WRHohenberger

77 Part 6 Future Research ©WRHohenberger

78 Intenral Proton Structure ©WRHohenberger

79 The Triple Charged Torus Neutron, Nucleon & Atomic Structure ©WRHohenberger

80 Fine Structure Constant Is there a Non-Uniformity to the Structure due to Angular Momentum? ©WRHohenberger

81 Pion & Delta to Electron Mass Ratios - Octahedron Chart ©WRHohenberger – =

82 rtrt RtRt Triple Charged Torus Fractal Structures Ring Torus N = 6+ Horn Torus N = 6 Spindle Torus N = 5 Spindle Torus N= 4 Spindle Torus N = 3 ©WRHohenberger

83 Triple Charged Torus Fractal Structure Equations ©WRHohenberger

84 Color Electrodynamics & Energy Cells ©WRHohenberger

85 Energy Cells, Aetherons & Gluons Color Singlet States Eight Gluon Colors ©WRHohenberger

86 Minimum Resolution of the Aether ©WRHohenberger

87 The Polygon & Variable Pi ©WRHohenberger

88 Overview of the Electromagnetic Wave Spectrum ©WRHohenberger

89 Overview of the Electromagnetic Wave Spectrum ©WRHohenberger

90 Michelson-Morley Experiment Gravity – Solar & Planetary Vortexes ©WRHohenberger Does the Michelson-Morley Experiment prove that there is no aether, or that the aether is in orbit around the Earth and the Sun? Aether Drag Does the Earth drag the Aether, or does the Aether cause the Earth to Rotate

91 Infinity versus a Finite Universe ©WRHohenberger


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