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Propulsion Applied Electrogravitic Crystallography
The Lower Side Band Approach to Increasing Phase Velocity
is a method for extracting the lower sideband transmission, and utilize it as the new carrier frequency, and perform an- other phase modulation to again increase phase velocity. This allows phase velocities to increase in circuitry stages, depending on the negative values of n in the Bessel chart, established as follows: For angular modulation, or phase modulation, the phase modu- lation index (PM), or Delta_q, where q is the phase devia- tion of the carrier caused by the modulating signal. If Delta_theta_peak = Beta = Delta_f peak / mue, where Beta is the argument of the Bessel Function of the first kind of or- der n where n is an integer and described by J0(b), J1(b), J2(b), ...Jn(b) (in the table of Bessel Functions of the the first kind), and mue is the modulation signal frequency in Hz. The value of these Bessel Functions is representative of the magnitude of the signal's sidebands plus and minus n. It can be shown that the values for the minus values (or for the lower sideband) of n in the Bessel chart represent a dimuni- tion of frequency and therefore an additional increase in the phase velocity, since phase speed is a function of fre- quency, or space. (The carrier frequency becomes represented by setting n = 0). The wave group speed of a modulated, longitudinally oscil- lating field is measured from the oscillation frequency, separation distance between masses, and the measured phase shift. Without deriving from classical formula, with r = separation distance between transmitting antenna and re- ciever, and for d_0 r ,= c / 3w , the value for group velo- city, or c_g = 1/3 c_ph, meaning that the group velocity is about 1/3 of the value for the phase velocity. The phase velocity is the velocity of propogation of the field pat- terns, and for waveguides is greater than c, and is equal to c x lambda_g / l , where lambda_g is the wavelength in the waveguide, equal to lambda / sqrt [ ( 1 - ( f_c / f )2 ], where lambda is the entering wavelength, f_c is the cutoff frequency in the waveguide, and f is the entering frequency. Beta...Jn=0 Jn=1 Jn=2 Jn=3 Jn=4 Jn=5 Jn=6 Jn=7 Jn=8 Jn=9 Jn=10 0.0....1.00 0.2....0.99 0.10 0.4....0.96 0.20 0.02 0.6....0.91 0.29 0.04 0.8....0.85 0.37 0.08 0.01 1.0....0.77 0.44 0.11 0.02 1.2....0.67 0.50 0.16 0.03 0.01 1.4....0.57 0.54 0.21 0.05 0.01 1.6....0.46 0.57 0.26 0.07 0.01 1.8....0.34 0.58 0.31 0.10 0.02 2.0....0.22 0.58 0.35 0.13 0.03 0.01 2.2....0.11 0.56 0.40 0.16 0.05 0.01 2.4....0.00 0.52 0.43 0.20 0.06 0.02 2.6...-0.10 0.47 0.46 0.24 0.08 0.02 0.01 2.8...-0.19 0.41 0.48 0.27 0.11 0.03 0.01 3.0...-0.26 0.34 0.49 0.31 0.13 0.04 0.01 3.2...-0.32 0.26 0.48 0.34 0.16 0.06 0.02 3.4...-0.36 0.18 0.47 0.37 0.19 0.07 0.02 0.01 3.6...-0.39 0.10 0.44 0.40 0.22 0.09 0.03 0.01 3.8...-0.40 0.01 0.41 0.42 0.25 0.11 0.04 0.01 4.0...-0.40-0.07 0.36 0.43 0.28 0.13 0.05 0.02 4.2...-0.38-0.14 0.31 0.43 0.31 0.16 0.06 0.02 0.01 4.4...-0.34-0.20 0.25 0.43 0.34 0.18 0.08 0.03 0.01 4.6...-0.30-0.26 0.18 0.42 0.36 0.21 0.09 0.03 0.01 4.8...-0.24-0.30 0.12 0.40 0.38 0.23 0.11 0.04 0.01 5.0...-0.18-0.33 0.05 0.36 0.39 0.26 0.13 0.05 0.02 0.01 5.2...-0.11-0.34-0.02 0.33 0.40 0.29 0.15 0.07 0.02 0.01 5.4...-0.04-0.35-0.09 0.28 0.40 0.31 0.18 0.08 0.03 0.01 5.6....0.03-0.33-0.15 0.23 0.39 0.33 0.20 0.09 0.04 0.01 5.8....0.09-0.31-0.20 0.17 0.38 0.35 0.22 0.11 0.05 0.02 0.01 6.0....0.15-0.28-0.24 0.11 0.36 0.36 0.25 0.13 0.06 0.02 0.01 6.2....0.20-0.23-0.28 0.05 0.33 0.37 0.27 0.15 0.07 0.03 0.01 6.4....0.24-0.18-0.30-0.01 0.29 0.37 0.29 0.17 0.08 0.03 0.01 6.6....0.27-0.12-0.31-0.06 0.25 0.37 0.31 0.19 0.10 0.04 0.01 6.8....0.29-0.07-0.31-0.12 0.21 0.36 0.33 0.21 0.11 0.05 0.02 7.0....0.30 0.00-0.30-0.17 0.16 0.35 0.34 0.23 0.13 0.06 0.02 7.2....0.30 0.05-0.28-0.21 0.11 0.33 0.35 0.25 0.15 0.07 0.03 7.4....0.28 0.11-0.25-0.24 0.05 0.30 0.35 0.27 0.16 0.08 0.04 7.6....0.25 0.16-0.21-0.27 0.00 0.27 0.35 0.29 0.18 0.10 0.04 7.8....0.22 0.20-0.16-0.29-0.06 0.23 0.35 0.31 0.20 0.11 0.05 8.0....0.17 0.23-0.11-0.29-0.11 0.19 0.34 0.32 0.22 0.13 0.06 8.2....0.12 0.26-0.06-0.29-0.15 0.14 0.32 0.33 0.24 0.14 0.07 8.4....0.07 0.27 0.00-0.27-0.19 0.09 0.30 0.34 0.26 0.16 0.08 8.6....0.01 0.27 0.05-0.25-0.22 0.04 0.27 0.34 0.28 0.18 0.10 8.8...-0.04 0.26 0.10-0.22-0.25-0.01 0.24 0.34 0.29 0.20 0.11 9.0...-0.09 0.25 0.14-0.18-0.27-0.06 0.20 0.33 0.31 0.21 0.12 9.2...-0.14 0.22 0.18-0.14-0.27-0.10 0.16 0.31 0.31 0.23 0.14 9.4...-0.18 0.18 0.22-0.09-0.27-0.14 0.12 0.30 0.32 0.25 0.16 9.6...-0.21 0.14 0.24-0.04-0.26-0.18 0.08 0.27 0.32 0.27 0.17 9.8...-0.23 0.09 0.25 0.01-0.25-0.21 0.03 0.25 0.32 0.28 0.19 10.0..-0.25 0.04 0.25 0.06-0.22-0.23-0.01 0.22 0.32 0.29 0.21 One may extract the lower sideband transmission, utilize it as the new carrier frequency, and perform another phase modulation to again increase phase velocity. This allows phase velocities to increase in circuitry stages, depending on the negative values of n in the Bessel chart. Taking the value of r from r = separation distance between transmitting antenna and re- ciever, we have a new iteration taking place when a circuit stage for the new carrier frequency is set up. Using Delta_n = n_i ( GM ) [ 1 / r_i - r_f ] ( from Gravitational redshift theory ) to measure the frequency shift, the new value for the lower sideband of carrier frequency is used to measure the value for r_f in a newer geodesic, i.e., a new constant C in the expres- sion C = 2GM. Note that as the carrier frequency diminishes, the value for 2GM in the above expression C = 2GM must compensate in order to balance the above equation for Delta_n. It is commonly assumed that G is invariable, but this is primarily an output of theories from General Relativity. The post-Newtonian definition of the Gravitational constant G in- clude parameters w exactly equal to w(phi_0) where phi_0 is the value of phi today, eons after the value of phi (that existed in the primordial universe and in the center of neutron stars). The phase carrier-to-noise and signal-to-noise ratios are fil- tered, so that carrier frequency is kept from being subject to Gaussian noise. The phase carrier-to-noise value keeps the cir- cuit tuned to a specific center frequency, while the phase signal-to-noise ratio allows filtering of unwanted harmonics within a specified bandwidth. The specified bandwidth can be determined by power summation because the signal energy is pro- portional to the square of the Bessel coefficients included in the summation. The required bandwidth can be determined for a particular efficiency. J_0(Beta)**2 +2[J_1(Beta)]**2 +2[J_2(Beta)]**2 +..2[J_n(Beta)]**2 = 1 where Beta = Delta_q_peak = Delta_f_peak / m Where Beta in this case is the phase modulation index or the carrier frequency phase deviation (peak) in radians, n is the order of the Bessel function (from the above chart), and m is the modulation signal frequency in Hz. The bandwidth requirements for phase modulation follow Carson's Rule: B_IF = 2 ( Beta + 2 )_fm, where B_IF is the IF bandwidth, Beta is the modulation index for phase modula- tion or the carrier frequency phase deviation (peak) in radians, and f_m is the modulating frequency (highest), with 2 b 10. The spectral components involved in the phase modulation are given as follows: A [J_0(Delta_q_peak ) sin (wt + phi) + J_1(Delta_q_peak ) cos (wt + mt + j) + J1(Dqpeak ) cos (wt - mt + j) - J2(Dqpeak ) sin (wt + 2mt + j) - J2(Dqpeak ) sin (wt - 2(mue)(theta) + phi) - J_3(Delta_q_peak ) cos (wt + 3(mue)(theta) + phi) - J_3(Delta_q_peak ) cos (wt - 3(mue)(theta) + phi) + J4(Delta_q_peak ) sin (wt + 4(mue)(theta) + phi) + J4(Delta_q_peak ) sin (wt - 4(mue)(theta) + phi) + J5(Delta_q_peak ) cos (wt + 5(mue)(theta) + phi)...] where A = magnitude, w = 2(pi)F, F is carrier frequency, t is period, Delta_q_peak is the peak phase deviation of the carrier, and mue is the modulating signal (2(pi)f). When a situation arises involving resonance of the several excited mediums, such as that for quaternic semi-conducting crys- tals, an infinite number of parallel translations (for an infin- ite number of crystals) can occur into different spacetimes, but only w.r.t. the resonant frequency for each type of biquaternic (connected to 4 non-hydrogen atoms) RF crystal. Therefore, the maximum bandwidth for translation to occur depends on the fre- quency range of the conducting crystal, ad infinitum. Funda- mental Crystal Frequency Ranges are from 40.00MHz to 167.00 MHz, but the resonant frequency depends on the thickness of a crystal slab. The thinner the slab, the higher the resonant frequency of a crystal oscillator. For semiconducting synthetic crystals other than tetrahedral, there is a correlation between a specific scale factor and the bond length d measured in angstroms for os- cillation strengths measured in eV. Thus for the synthetic qua- ternic semiconducting crystal, lower frequency shifts can be realised when the Lower Sideband approach is used to increase phase velocityof translating frequency of group wave packet vel- ocity. The boundary between ionizing and non-ionizing opto-thermal radiation exists at 46.6 nanometers = 4.66 angstroms = absolute limit of harmful radiation, with a frequency of 6400 THz. 750 THZ - 300,000 THz is within the Ultraviolet Spectrum. Therefore, the para-positronium probe beam radiation is practically situated near to this limit. This means a practical source of propulsion could be developed using quadrupolarized crystals. |
#2
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Propulsion Applied Electrogravitic Crystallography
In article . com,
"American" wrote: The boundary between ionizing and non-ionizing opto-thermal radiation exists at 46.6 nanometers = 4.66 angstroms = absolute limit of harmful radiation, with a frequency of 6400 THz. 750 THZ - 300,000 THz is within the Ultraviolet Spectrum. Therefore, the para-positronium probe beam radiation is practically situated near to this limit. This means a practical source of propulsion could be developed using quadrupolarized crystals. Super! You go do that. I know a guy with some super-collosal-mindblowing-fractal-robots that will probably want to partner with you. (His robots should be self-replicating and curing all the world's ills by about 1998 or 2000, if I recall correctly.) Cheers, - Joe |
#3
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Propulsion Applied Electrogravitic Crystallography
Space travel is still really part of a belief system, rather than
being some kind of over-licensed, dictatorial, kingdom-now tourist trap philosophy for carnal pleasure (that can be espoused only by the ignorant) because the original ideas surrounding superluminal transport currently being propogated do not belong to the ignorant, but with the Creator alone. We are living on borrowed time. This represents the 'value' of technology as we know it. Any "dumbing down" of this type of technology will not recognize it as such, and will be unable to "afford" it as such. The "runaway" techno- logy of superluminal space travel is not so much "runaway" if it represents the free will of carefully nurtured intuition. The scientific method represents a logical foundation from which to launch an intuitive project that is based upon careful observa- tion, as well as applied science, or engineering. This is why I have presented some of the science involved as a premise for launching what follows. My hope is that a careful ob- server will notice to where this is all leading - it is revolu- tionary technology that far exceeds our current levels of expec- tation, and although in it's infancy, promises to deliver private enterprise into the dawn of a galactic economy - if our current dominionist government can reinvent themselves according to what would be defined as a New Constitutional Convention. Although Einstein never publically completed his equations of the unified field theory, there are those who believe that he did indeed complete his work, for which he postulated that time itself is a geo- metric. By altering the resonances controlling positronic/antiposi- tronic cycles in both the atomic and Schumann harmonic 4-space, it is possible to forge a link between the decompressing g-field of a high electron, semicondicting, quadrupolarized crystal element and the earth's gravitational field. The resulting phenomenon mani- fests itself by first having an observer establish a grid system be- tween the physical and nonphysical worlds of matter and anti-matter. It is said that the earth itself is a representative grid whose longi- tudinal and latitudinal coordinates are spaced at geometric distances of 2C minutes of arc. If this is the case, we can assume a total of: 2C(60 min/degree)(180 degrees/pole)(2 poles/geodyne)= 43,200 C minutes/geodyne, or 21,600 (2C minutes)/geodyne for the earth's entire spheroid grid. Each 2C minute division repre- sents an in/out distance between plus/minus fields of geodyne. (This information follows Cathie's grid theory, which can be found on the internet under "Leed1.asc"). Since a lower frequency of higher amplitude will subsume the ground based 2C harmonics (between tachyonic orthogonal connectors), the tachyonic 4-space spans the subsumed pulse chain at a single hop by exchanging the total light equivalent of decompressing field mass action switches with the directional 4-space equivalent. The theory of mass action revealing the interchangability between mass and time in the subsumed 4-space tachyonic "bubble of nothing" decays is at the cutting edge of this technology. Using a highly tuned quadrupolar pulsed probe beam to bombard a highly polarized high electron crystal, the elements atoms become irradiated to lower energy states, causing a particular color or frequency for each quantum jump. The greater the jump, the bluer the light, or the higher the frequency. The smaller the jump, the more the color of the light radiated goes towards the red or lower frequency of the spectrum. The energy released represents a plasma state between the atom and the electron cloud. If the plasma stream is confined to the probe beam, the resultant repulsion is in the direction of the probe beam's axis. Cosmic decompression becomes energized by the extraction of energy, stored as plasma, according to the 3-spin of the electron (mentioned later). The key to establishing the hypertranslation between the aforemen- tioned gridpoints is to subsume the Zeeman splitting in amplitude and wavelength, while establishing a scalar fringefield between the 2C harmonic fringefield(s). Since scalar wave technology uses the principle of phase conjugate pumping "reflection waves" in order to increase the photon emis- sion, as well as reabsorption, with a resulting increase in the mass of the electron auger fringefield, approximately 3.3% of the subquanta (positronium) is captured by the electron temporarily, forming both para-positronium and ortho-positronium, with shorter life expectancy of 1 nanosecond (10**-9) for para-positronium, meaning that, for an incident X-ray period ~10**-19 seconds, there is an overall pulse chain length of 10**10 wavelengths of 0.711 Angstroms each, amounting to 7,110,000,000 Angstroms total length, or 71.1 meters. As previously mentioned, the boundary between ionizing and non- ionizing opto-thermal radiation exists at 46.6 nanometers = 4.66 angstroms = absolute limit of harmful radiation, with a frequency of 6400 THz. 750 THZ - 300,000 THz is within the Ultraviolet Spectrum. Therefore, the para-positronium probe beam radiation is practically situated near to this limit. This means a practical source of propulsion could be developed using quadrupolarized crystals. Since charge carries positive momenta for para-positronium, the effect on precession of the quadrupole becomes a magnetically resonanting one, using the positive ionic charged positronium probe beam (with a life cycle of only one nanosecond, 10**-9) before being replaced by a state of negative energy (frequency pulled by a lower-side-band treatment of the local field strength, estimated to be around -5.4*10**11 erg/cm**3). At nuclear pulsed magnetic resonance, the magnetofluxgate flywheel decouples the inert mass of the rotating disk part from the flux of gravitons. In addition, energy for *translatory* motion can be drawn from the rotary motion of the interacting disk/tube arrangement, thereby producing phased linear forces that violate the CPT law. This suggests that there is a Lorentz invariant (not covariant) of gravitational interaction that is not associated with rela- tivistic theory. Relativistic theory must be corrected using the Dirac/Wigner solution: The gravitational interaction that results from the induction of phased linear forces are the result of 2-vector, differential and transformational operations of a degenerate 2-fold basis wave function that can be handled by using the 2 x 2 Pauli spin matrices, which are Dirac related. The alternating, rotating, charged "disks" represent amplification of the dipolar circum- ferential cissoid cis(m_l,theta), (with m_l representing the magnetic quantum number), which is also part of the larger, cotwisted, counterrotational quadrupolar basis wave function. The quadrupolar basis wave function is a direct result of matrix modeling of invariant, or non-relativistic character- istics of eigenfunctions, in terms of space coordinates, and not of spin. In fact, rigid topological equivalence between two spherical manifolds is a requirement for geometric equiv- alence, and therefore space-like (but not timelike) trans- lations may occur. |
#4
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(cont)
Properties of non-relativistic quaternions include the un-
paired three-spin electron degeneration, that is, without an external magnetic field (earth's gravitational biofield), the three unpaired spins give rise to four degenerate spin wave functions. During resonance these four degenerate spin wave functions are represented by the three degrees of spin freedom with a fourth plus or minus time vector within the quaternic conducting crystal. The three degrees of spin freedom for the dual quaternic resonate by pulse chirping at the Fabionacci Series of the Golden Mean and is a biquad- ratic operation of quaternions (between two conducting qua- ternic crystals). The resultant repulsion of pole and anti- pole are treated as a specific velocity of frequency or phase propogation and direction of vibration of the entire particle between two repulsive nodes in space. The crystal itself has already been prepared by a curing technique that orients the ions in the crystal according to their polarities. Each crystal may be visualized as having a cubic structure. For polarization, each of the columns of cubes have four visible faces, with the tops and bottoms of the column representing a positive and negative polarity. Upon positronium bombardment, irradiation causes the auger electrons to have a particular rotation, precession, and wavelength. We may use the terms spin, twist, and flip to describe these properties. Spin and twist are character- istics of the electron, and can be represented by the fol- lowing sequences: spin[u,f,r,b,l,d] = [u,r,b,l,f,d] twist[u,f,r,b,l,d] = [f,r,u,l,d,b] where u,f,r,b,l,d represents up, front, right corner, down, left, and back corner. Since rotating a cube four times brings it back to its original position, the electron's spin and twist decompression frequencies operate in phase multiples of s_n = 1/4**n and t_m = 1/4**m of the pulse probe frequency. The covariant terms that are associated with permeability (m), frequency (n), gravitational vector acceleration dir- ectional cosine w.r.t. x-axis, or polarizability tensor (a), gravitational vector acceleration directional cosine w.r.t. y-axis, or the deviatoric stress tensor, or the phase tensor (b), and the charge density tensor (s) can be directly related to the above electron characteristics and are defined in the Christoffel expression for which there is a four dimensional component of Riemann curvature that is dependent upon the local curvature of spacetime. These topics are covered in the "Design of the Magneto Flux Portal", and "Shuttling Hyperspace: Electrostatic Potential Matrix, Ground State Changes, and Eigenstates with Positive Energy Change for the Quaternic Crystal in 5 Dimensions", an article in which I explored the theory for a 4 dimensional space that is fractal-mapped (Sierpinski) to a 5 dimensional torus when the geometrically distinct topology such as a 3- torus (made from a cube, or more precisely the tetrogonal lattice, which fills in the center vacancy, and reconstructs the pole values for spin by pulse chirping the probe beam so that topological equivalence is conserved). |
#5
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(cont)
The 3-torus, from torus screw theory, consists of 3 donut
chain segments with 1/3 fractional charge. An abstract vis- ualization would be to imagine the opposite sides of a cube that have been glued together in the shape of an inner tube. The "chain segments" are actually the boundaries of symmetric ends of the cube being glued together, creating a continuous, but entangled medium. Measuring one of the entangled "rings" in the quantum entanglement will disengage that ring from the other two, but will not affect their connection. By measuring the spin on one of the rings, the measured ring be- comes disconnected, while the other 2 rings can still re- main entangled. These three rings represent the CORDIC algor- ithm for implementing the delta function for generating the time-locks in the aforementioned, THz-range, high amp puls- ing network. The delta function is simply the Kronecker delta tensor, which takes two contravariant vectors and turns them into a scalar, ds**2, where ds**2=dx**2+dy**2+dz**2, or other- wise written as ds**2=[delta_ij](dx**i)(dx**j), where [delta_ij] equals the Kronecker delta. This equation can also be rewritten as ds**2=[g_mue_vue](dx**mue)(dx**vue). (See Wikipedia ref.) "... where the Greek letters just remind us that we are summing over four dimensional space time. Now in the case of special rel- ativity g_mue_vue is zero for where mue and vue are different, +1 for the space indices 1,2,3 and -c**2 for the time index. We can call this special matrix "nu", giving us the formulas: ds**2=[nu_mue_vue](dx**mue)(dx**vue)." The Kronecker delta, as used here, represents an automatic sum- mation over the indices, from the multiplication of tensors, also called tensor "contraction". "Contraction" is an operation that produces a new tensor from an object whose tensor char- acter is known. (In German, the word for contraction is "Verjungung", which is translated as "rejuvenation", see ref. on Mathematics of Classical and Quantum Physics). The bases of the Sierpinski-generated tetrahedrons represent the boundary of the vacuum lattice structure, whose representative tetrogonal-leg resonate at inverted pi phases for doublet gener- ation. The doublets are separated by a confining plasma stream. The A_a body-centered tetragonal lattice then retains its topo- logical equivalence within this 3-torus during hypertranslation, because the edges of the lattice (Sierpinski gasket), e, raised to the power of the reduced Hamiltonian, -H, is a function of the Kronecker Deltas subsumed (i.e., field effected) by the S-gasket. (e.g., Let e(G) be the number of edges in G, where "G" represents a Sierpinski gasket representing a network of intercon- nected resistors. The product of the Kronecker deltas and the weighting factor, p(K,q), represent one half of a disjointed set, E(G), with the other half of the set having a weighting factor of 1). The Kronecker deltas use the values of ones and zeros in evaluating the positive and negative phasor (pilot wave) repre- sentations between the resultant gradient of multiplications be- tween vectors and the (pseudo-random) orthonormals of their phase conjugates. The greater the bandwidth (inversely related to polar- ization) of the positive or negative phasor or pilot wave, the greater the number of spanning trees in the Sierpinski gasket. The reduced Hamiltonian -H, requires a partition function Z(k,q) that reveals the proportion required for the number of spanning trees in the gasket, when taken to the limit as q approaches zero. The model with one general pseudo random number generator have what is called "toppling operators" that do not depend on the state of the local pseudo random number generators, but are non- local in their distribution. Being non-commutative or non-local in each state means that each outcome of particle distribution can vary non-locally. This is what would appear to an observer as local "time hops", suggesting a fractal nature of 4-space. The Dirac Hamiltonian is not *totally* Lorentz covariant since it is, in part, not an invariant (ibid) "world scalar" and is the generator of the particle motion with the ordinary time t (in space and time and not in the space- time continuum). The spacelike four vector of Dirac is "tachyonic", while negative energy, or "Dark Energy" is the canonical conjugate of Time. Being not world scalar, a "global supersymmetry" is implied that prohibits a cosmological constant, using the aforementioned conformal (or scale) invariance, under which the metric is multiplied by a spacetime-dependent function, e.g., g_mue,vue becomes [e**(lambda)(alpha)]*(g_mue,vue), where lambda=wavelength, alpha=polarizability tensor, and g_mue_vue=spacetime metric. Since one has to take into account the polarizibility tensor (when calculating for the value of "alpha"), the gyromagnetic precession gets modeled like the precession of a gyroscope, having an angular velocity as well as angular momentum (w,H) that is stored in the electric field. The angular position of the precessional spin axis, theta, and angular velocity, w, have a transfer function, Theta/Omega = H/(Js**2+K), where J=inertia, s=represents the index for J in the complex number domain, and K = 'spring constant' = magnetic resistivity = 1 / magnetic susceptibility for the *second* resonance peak (I chose the second resonance because it relates to the prox- imity of the resonance frequency, i.e., pulsed frequency dependent). The center-of-mass energy of amplitude reaches a maximum value when w is just under 0.8(w_r), where w_r = Raman reso- nance (rotation frequency). The energy amplitude of the quad- rupole oscillations becomes "extremely large" while the fre- quency of the quadrupole oscillation is close to zero. This is where the ELF frequencies become important for the decom- pressing quadrupole. The precessional 'wobble', or off-center -of-mass causing off-Raman resonance oscillations between positive and negative states, has oscillation frequency de- termined by the ~0.9 detuning from the Raman resonance. This phenomenon is a result of the Optical Bloch Equations result- ing from a vortex cycling in and out of the Fermionic crystal (driven by optical stirring of the pulse probe), whereas in the aforementioned oscillating quadrupole, the 0.8(w_r) represents the Rabi oscillations of an atom in a light field. |
#6
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(cont)
One can wonder whether the 'second resonance peak' can be
used as a gauge for some of the non-transitive shell states in a decompressing crystal g-field, while still retaining the transitive ones. In this way, the entire crystal's atomic field becomes decompressed, while still retaining the 'ghost field' of the original crystal. Of course, the nuclei would be preserved from nuclear magneton resonance by avoiding those particular frequencies, or harmonics near them. The "e" charge of the electron is an ionic one that delivers MASS as "space synchronous" energy in terms of a mass-to- length, or l(l**2)(t**-2), or (l**3)(t**-2). This involves the super-position of two INBOUND and OUTBOUND resonant fre- quencies, with a mass-to-length transformation with the con- ventional dimensions of Einsteinian Energy m(l**2)(t**-2) becoming (l**3)(t**-2). This represents the fourth state of matter with (p,iq) representing the phase space, and the common element between both p and iq being the electro- magnetic coupling constant, calculated for each particular Fermi plasma state, which varies for both electrons and phonons, and is dependent upon the frequency and ampli- tude of the probe beam. The magnetic moment of the neutron is to be regarded as due to the rotation of a negative electronic charge distribution of the electron cloud. However, with a 'tuned' probe beam, we are talking about superimposing a space reso- nance as a negative out- wave at the center of the electron's in- wave, forming a spherical standing wave. The standing wave produces annhiliation of the in- and out- waves, producing a pair of photons with even momenta. Each of these photons represent a red-shifted and blue- shifted sum of shared space resonances between two other photons. These two other photons represent the "dark energy" photons in the far field component of space resonance. For para- positronium, there is a charge con- jugation parity of -1, meaning that the momentum fre- quency, in terms of the parameters of the sine function, is equal to: -[gm(c**2)b/h], where the value gm(c**2)/h=mass frequency. In these equations, "g" is a relativistic term, equal to g = [1 - (v/c)**2]**-1/2 for the doppler effect. The value for b is the relative velocity b = v/c. Now we come to a fundamental change in the way we view mass "m" in the above equations. The terms used to de- scribe mass frequency become "programmable" from a "carrier wave" standpoint, but notice that due to the negative charge conjugation parity, there must be a "negative mass frequency" involved. This happens to be the point where a subharmonic of the phase conjugated replica wave becomes the new carrier for the decompres- sed EMF "fringefield" along the plane of polarization. Since relative velocity, b, is only a ratio of relative velocities =v/c, where actually, v can be said to equal c+n, with n equal to either +dv and -dv, but not simul- taneously, representing the upper and lower sideband spectrums, we have established an interdependency be- tween the near field and far field components w.r.t. "hidden" mass frequency becoming a new fringfield mo- mentum frequency. What of the decompressing radius encompassed by the ab- sorbing medium? ELF wavelengths above 10,000 kilometers have a center frequency of 76 Hz, with a +/- 4Hz shift, 80 Hz for "1", 72 Hz for"0". Since we were using para- positronium, notice that we originally stipulated that the momentum would be "even" only, corresponding to a "carrier", or "2" value. Multiples, or harmonics of these carriers have a correspondingly increasing fre- quency w/ decreasing wavelength, e.g., 71.1 meters = 11.67 MHz. 35.55 meters = 13.665 MHz., and 17.775 meters = 8.3325 MHz. All of these frequencies are harmonics of 3 to 30 Hz ELF waves, but what harmonics, in particular, do they need to be in order to be earth harmonic? One good place to start is the Schumann resonance, which is 7.486 Hz. If we use 7.486 MHz., then the corresponding wavelength would be 14.953 meters. This is approximately 2.103(10**-20) seconds, which corresponds to the afore- mentioned 1/f pulse chain harmonic of the Schumann resonance. For the sidebands, we have the "information" exchange taking place between the aforementioned red-shifted and blue-shifted sum of shared space resonances between the two negative intrinsic charge conjugation parity photons of positronium and two other "dark" photons of positive intrinsic charge conjugation parity. Since the lower side- band equals increased phase velocity, the blue-shifted sum would represent the near-field exchange of space resonances with the far field, since phase speed increases with a dimunition of frequency. The grounding mechanism for the decompressing g-field is simple: the recapture of fringefield electrons into the polarized crystal when the probe beams are turned off. |
#7
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(cont)
Several diagrams in some of the ARRL books for Radio
Amateurs (Spread Spectrum Communications Theory) show the "zero frequency", DC, as being CENTERED between the upper and lower sidebands, ergo negative frequency being the recipricol of time, f=1/t, for TIME REVERSAL below 0 Hz. The mathematics of phase conjugate waves uses theory of reflection. Some elementary functions f(z) possess f(-z)=-[f(z)], and others do not. Examples of those that *do* are the functions z, (z**2)+1, e**z, and sin(z). When z is replaced by its conjugate, the values of each of these functions changes to the conjugate of the original value. Moving one step further, we can expand (z**2)+1 into (z_n + i_n)(z_n - i_n), making i_n the value of bridging discrete levels of charge for each value of "n" in a de- compression sequence, w/ "z" representing the magnitude of the phase conjugated scalar. For visualizing a reverse wave, a true mathematical rep- resentation of this would be not as a SPATIAL represent- tation of photon/mass absorption and emission mechanism - but SPATIOTEMPORAL, in the form of the aforementioned *imaginary number* on the y-axis, representing the "nega- tive frequency", or "lower sideband" DC carrier wave. An example of this is the holomorphic differential, w, being the total differential of a holomorphic function in a *neighbourhood of each point of a mappable surface S*, in this case being a Riemann surface of genus 2 (e.g., torus) where w = f(dz), dz=dx+i(dy), and f is a holomorphic func- tion in z. The SU(1) Kahler invariant form (Schlichenmaier), w = [2i/(1 - [(z)(z_bar)]**2]d(z)d(z_bar) represents a Riemann surface M taken as *quotient space*, meaning that the M space is the result of two surfaces that are being divided from one another, with the condition, z, as an element of the Riemann sphere, |z| 1/G with "G" representing a Fuchsian subgroup (upper half plane resulting in the hyperbolic function of a projective special linear group. The linear group is isomorphic to the group of all orientation-preserving isometries within the boundaries of the hyperbolic function). A linear fractional transformation defined by a matrix from PSL(2,C), the projective linear group, will preserve the Riemann sphere, but will send the upper-half plane H to some open disk named "delta". Such a transformation will send a discrete subgroup of PSL(2,R), real numbers, to a discrete subgroup of the Riemann sphere, PSL(2,C), preserving "delta". (Fuchsian subgroup) Deltronic translations for the discrete subgroup PSL(2,R) include tori, producing worldlines for tachyonic systems and Witten "bubble of nothing" decays. (Silverstein) In a genus-2 Riemann surface, there are 2**2g spin struc- tures, corresponding, roughly speaking, to the assignment of periodic or antiperiodic boundary conditions for the Fermions along each generator of the Homology group H_1(sigma). These spin structures are classified into two groups; a spin structure is even if the number of zero modes of the chiral Dirac operator is even and it is odd otherwise. In the case of the torus, for example, we have four spin structures, corresponding to (P,P),(P,A),(A,P), and (A,A), with P(A) indicating periodic (antiperiodic) boundary conditions along the homology basis (a,b). With the flat metric on the torus, we can see that (P,P) is the only odd spin structure. The other three are even. (ref. String Theory and Quantum Gravity, L. Alvarez-Gaume' and M. A. Vdzquez-Mozo) As the understanding goes, the odd spin structure (P,P) is the only structure with gauge bosonic activity between multiverses. Likewise, the same tori structure represents the electron: the rotational structure for the inertial mass that includes gravitons acting on a toroidal energy flux is a favorite representation in the "torus of time" scenario. The torus is a genus 2 "mappable surface" that uses "holomorphic functions" such as the SU(1) Kahler metric (invariant). These systems describe a microcosm of the "grav- ity wave exhaust" forensics now being studied by those *not within the black world* of FTL technology. Once the discovery of a geometric pattern of Poynting energy density flow related to earth's spherical harmonic(s) is established, transpor- tational gridlines can provide the required flight path and monitoring, so that, excluding the sea of space, the internationalization of trade would become a thing of the past. |
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(cont)
Albert C. Crehore published "New Electrodynamics" in 1950.
In this book he described how the motion of protons in the nucleus would produce gravitational field effects. Gravit- ational field effects such as counter-bary are used in the mainstream effort to develop non-aerodynamic non-rocket flight systems that usually referred to as "anti-gravita- tional". By making use of the Crehore Paradigm it is pos- sible to derive a method of producing counter-bary. It's most likely Crehore had no knowledge of Brown's 1928 British patent for a gravitator device that would have been a macro- scopic analog of a Crehore atom. (See ref. quote) Today, the counter-bary method can be represented mathema- tically using an orthogonal pair (upper and lower Hessenburg) matrices that represent left and right handed operators, or "partner symmetries". Partner symmetries, or Lax pairs, are used for obtaining non-invariant solutions of partial differ- ential equations, using the Monge-Ampere equation that, for control theory, governs the Kahler metrics of scalar wave technology. The relevant Monge Ampere equations have been described for a non-linear plane of a moving threadline. The "threadline" represents a serialized (thread) decompression (kinetic) rou- tine for the rotating/counterrotating disk/tube arrangement involving geometric and material non-linearities, i.e., shock wave-fronts propogate at vc for T=(1/-f), longitudinally, and ,= c for T=(1/f), transversely. The interdependency for Lax pairs allows, in principle, 3 of 4 longitudinal/transverse pairs to be phase conjugate mirrors at a single pulsetime during some pulse programmed, marched time series. Three out of four mirrors are used because the fourth phase conjugate wave is used as the pilot wave, and not "mirror" for the rest of the single 4-step in the series, being the aforementioned red-shifted and blue-shifted sum of shared space resonances between the two negative intrinsic charge conjugation parity photons of positronium and two other "dark" photons of posi- tive intrinsic charge conjugation parity. The dispersion re- lation (a.k.a. mass shell) w = 2*(pi)*(nue) = c|k| for far field gravity waves is violated in the near field for freq- uency "nue" and wave 3-vector k = p/h, where k = Newtonian g-constant = 6.670*10**-8 dyn.cm**2/g, p = phasor (part of phase space (p,iq), where p = momentum component of phasor and iq = imaginary instantaneous charge component of phasor, where p**2=m**2, which consists of one half of a 4-momentum "p" that includes energy as part of its timelike component, nue = wavelength, w = frequency = f, with 2nf = angular (phased) w_ph, n = # rotations, h = Planck's constant, and c = speed of light in vacuum. Not only by programming the timing of the pulse probe, but by programming the counter-baries with the counterrotating, spiral shaped magnetic transmitter coils at their rotational frequencies, an "off-resonance decompression" of the g-field shock wave can be realized for both horizontal and vertical decompressions. FTL propogation is measured by mapping the region of time that becomes enclosed in the EMP area (total space-time) using the formula t_map = R**(1/3) / (l_p)**(2/3) where R = region radii and l_p = Planck length. Each clock "tick" represents how distances are gauged by transmitting a signal to the "fringe" and timing how long that signal takes to arrive back to the receiver. The level of precision for measuring clock "ticks" is limit- ed to 10**-15 meters, therefore, at this point, the measuring instruments are just on the verge of becoming a black "hole". The tuned and polarized probe beam focused into the crystal- ographic plane of polarization, and resultant g-field propo- gation, gives a longitudinal & time polarized observable/ scalar wave-paired photon, on the fourth Minkowski axis, between lattice points for each standing wave in the crystal lattice. Resonance aether anti-gravitons are produced when the probe beam "pumps" the polarized crystal of its electron mass energy, creating a repulsive field effect, and decompressing the resonance into the local EMF. References: Genus 2 Surface http://www.rose-hulman.edu/~brought/Epubs/soccer/ soccerpics.html Fuchsian subgroup http://en.wikipedia.org/wiki/Fuchsian_group Holomorphic differential http://eom.springer.de/D/d032240.htm Non-Euclidean Crystallographic Group http://en.wikipedia.org/wiki/Non-Euc...ystallographic _group Scientific American Magazine, November, 2004, Black Hole Computers, pp. 53-61 http://planetmath.org/encyclopedia/PotentialTheory.html Wikipedia: http://en.wikibooks.org/wiki/General_relativity: Metric_tensor http://www-fourier.ujf-grenoble.fr/~eferrand/PSB.pdf Quote from: http://www.earthquakewarning.org/RS_REFS.html#RS_REF_6: Tesla Video: (This file is 379Mb, and may take a while to download!) http://www.revereradionetwork.com/me...eos/Phenomenon %20-%20The%20Lost%20Archives%20-%20The%20Missing%20 Secrets%20Of%20Nikola%20Tesla.avi Mathematics of Classical and Quantum Physics, Frederick W. Byron, Jr. and Robert W. Fuller, Dover, p. 34) |
#9
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(cont)
In article .com,
"American" wrote: Properties of non-relativistic quaternions include the un- paired three-spin electron degeneration, that is, without an external magnetic field (earth's gravitational biofield), the three unpaired spins give rise to four degenerate spin wave functions. Quaternions yes, but what about non-relativistic complex numbers? Or relativistic integers? And let us say nothing of the slow-moving irrational numbers (*shudder*)... |
#10
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(cont)
Joe Strout wrote: In article .com, "American" wrote: Properties of non-relativistic quaternions include the un- paired three-spin electron degeneration, that is, without an external magnetic field (earth's gravitational biofield), the three unpaired spins give rise to four degenerate spin wave functions. Quaternions yes, but what about non-relativistic complex numbers? Or relativistic integers? And let us say nothing of the slow-moving irrational numbers (*shudder*)... Are non-relativistic complex numbers part of the Unified Field Theory? Answer: Yes, but in this case, non-relativistic complex numbers are not *Totally Lorentz Covariant*, because if they were, it would be a world scalar, implying that a different kind of "global supersymmetry" is implied, which is really a subset of the spacelike 4-vector of Dirac, meaning that the cosmological constant is a variable (ibid), and space and time are distinguishly separated from the space-time (totally covariant) continuum. Are non-relativistic integers part of the Unified Field Theory? Answer: Yes, following the above proposition, and in an orthogonal relationship with complex numbers. Are you joking? Do you mean by "slow moving irrational numbers" that total covariance is implied? I'd rather use the term "revariance" to avoid being world scalar! First, let's get our representations of those complex, relativistic, and complex numbers geometrically, O.K.? There has to be a basis for establishing the cubic face centered mole- cule, as well as any other quadrupolarized crystal, if you've been sticking close to the analysis. Here is a much simpler diagrammatic of how our number system remains "quaternic": http://images6.theimagehosting.com/cube_1.JPG One can use the Laplace equation to define some of the functional para- meters listed in the Bosonic Exchange Mechanism [e.g. f(r sin(wt))] and in terms of four boundary conditions for the BI-II crystal: u(0,y)=0 for 0yb, u(a,y)=0 for 0yb, u(x,0)=0 for 0xa, and u(x,b)=f(x) for 0xa. The edge of the crystal on one side represents a boundary for covariant ion charge/gravimetric mass exchange, where the "b" value assumes that the "y" value is held constant for values of "a" that vary between 0 and "x". We will commit a fundamental research heresy by assuming that tem- perature has a negligible effect on ion charge, since there is a temper- ature and inverse frequency relationship in the vibrational resonance theory, which we would have to take into account for a more complete picture of the BI-II operating environment. Suffice it to say that we will overgeneralize the analysis for the sake of a less rigorous theory so that we can state the homogenous and inhomogenous boundary for the dipolar diamond centered lattice, which is more resolutely pic- tured at the link provided below. A transformation of coordinate systems is also in order for the r, z, theta, and phi into the spherical coor- dinate ((del)**2) * u(r, theta, phi, z) domain. http://images6.theimagehosting.com/bipolar_bcc.JPG As one should see, I'm trying to establish an understanding with the theory of quaternics with respect to hypercubes, all in the context of achieving some base for establishing fundamentals to the theory. |
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