Essay IV -- The Mathematical Formulations of Particle Alpha Waves

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Monday, October 21, 2002 - 04:36 pm Click here to edit this post
Essay IV -- The Mathematical Formulations of Particle Alpha waves, and Partial
Particle Alpha Waves and The Proton, Electron, and the Neutron


Sandborn, M., T., and Sandborn M., D.,


153: Energy Calculation for the particle waves that form the particle alpha wave: Since each sub-particle acts independently within the octave transformation, each sub-particle must be accounted for in terms of energy. The process for determining the energy of a sub-particle is to assess the energy range of the sub-particle and take the highest energy point of the energy range as representing the total or maximum energy of the sub-particle.

SC_fig_62


The first half cycle of the charged HETO has a maximum energy of 1.
The second half cycle of the undertone charged HETO has a maximum energy of 1.

The second half cycle of the overtone charged octave energy transformation has a maximum energy of H.
The first half cycle of the undertone charged octave energy transformation has a maximum energy of B.

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154: The overtone particle alpha wave energy calculation

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156: Energy Calculation for the neutral mimic of the particle alpha wave: This calculation includes the 5,6,7 and the 7,8,10 energy transformation current loops.

SC_fig_65


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163: Calculation of undertone neutral wave structure used to pair with unpaired undertone alpha waves.

Neutral undertone alpha wave mimic calculation multiplied by each of the following numbers:

SC_fig_67


Electron Energy Calculation:


164: The electron structure is identical to the proton structure less the neutral wave bridge calculation, but at 1/1800 the energy level. The core proton structure is simply multiplied by 1/1800 to achieve the electron energy.


Neutron Energy Calculation:


166: The proton, as part of the neutron, has a completed alpha wave in the overtone 675th harmonic.

166: The complete neutral wave wire connecting the proton and electron is calculated as the neutral alpha wave mimic multiplied by the following numbers:

SC_fig_68


Each position on the neutral wave wire is an octave position of an established overtone charge position. For example, 225 is 3H3H5H5, and 128/225 simply places the wave in the appropriate octave while retaining the appropriate colortone or vector position.

167: The neutron energy is the sum of the adjusted proton structure less the neutral wave wire fragment, plus the complete neutral wave wire calculation.


Particle Ratio Calculation and Comparison


168: Based on points 153-167, The calculated harmonic energy ratios are the proton:electron, the neutron:proton, and the neutron:electron.

Calculated harmonic ratios: proton:electron 1836.150989
neutron:proton 1.001379422
neutron:electron 1838.683816

169: The experimental ratios are calculated from proton, electron, and neutron mass numbers posted by the National Institute of Standards and Technology

Calculated experimental ratios: proton:electron 1836.152755
neutron:proton 1.001378374
neutron:electron 1838.683661


170: The percent difference of the calculated harmonic ratios from the calculated experimental ratios.

Calculated % difference: proton:electron 0.0000962% or 9.62 millionths of a percent
neutron:proton 0.0001046% or 10.46 millionths of a percent
neutron:electron 0.0000085% or 0.85 millionths of a percent.


171: The experimental margin of error for the particles produces a +/- error of a high and low rest mass range. These high/low ranges produce a high/low particle ratio range. The calculated harmonic ratios all fall within the experimental high/low rest mass ranges.


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Bibliography

Coursey, J. S. and Dragoset, R. A. (2000). Atomic Weights and Isotopic Compositions (version 2.2), [Online].
Available: http://physics.nist.gov/Comp [2001, March 22]. National Institute of Standards and Technology,
Gaithersburg, MD

Sandborn, M.T., Sandborn, M.D. The Unified Wave Theory, Undertone 1st Edition, Atlanta: MS Squared, 2001


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