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Contributions by Robert Kemp |
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Photon-Inertia Hypothesis |
| The
"square-of-the-shells" rule states that the elementary particles are
composed of single photons locked in resonant shells. The largest and
only stable shell is the electron. The neutron's outer shell ( s1
) is about two and a half times more massive than an electron and
starts a square-of-the-shells sequence that defines the mass of three
additional shells. s2 = s1 * s1, s3 = s2 * s2, and s4 = s3 * s3.
The calculator below shows how close this comes to describing the exact
mass of electrons, protons, and neutrons. |
| Click the image below to download the Square of the Shells Calculator program |
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Last modified
July 06, 2008
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Square of the Shells Rule Vernon Brown June 26, 2002 The more I studied the more convinced I was that it was not necessary to abandon the old idea at all. I found that with a little modification the old idea could easily fit into the new quantum scheme of things. The task came down to describing a photon in such a way that it fit all observations while serving as a building block for atomic particles. I knew of Dr. Robert Hofstadter's work at Stanford where he bombarded hadrons with electrons and observed the hadronic spectra. Hofstadter developed a model based upon a shell structure to explain the spectra. Since this was a simple and reasonable way to explain the spectra, I began with a shell model for protons and neutrons. The first obvious thing to me was that there would be four shells for the neutron structure and three
There would need to be an exponential increase in shell masses going from outer to inner to get the required total mass. The first thing I checked was to see if each inner shell mass was the square of the mass of the next shell out. I squared 2.5 to get the mass of the proton's outer shell. Then I squared the proton's outer shell mass to get the proton's middle shell mass. Finally I squared the proton's middle shell mass to get the mass of the proton's innermost shell. I then added the mass of the inner three shells to get proton mass and added the mass of all four shells to get neutron mass. I extended the decimal of the neutron's outer shell mass to force the calculation to exactly produce the mass of a proton and then checked to see if all the calculated values fit measured values for neutron, proton, and electron masses. The numbers I had at the time were 1836 electron masses for a proton and 1838 for a neutron. These numbers worked out perfectly. But even if they were only close small differences could exist because of forces internal to the structure like the binding forces that slightly distort the calculation of atomic weights. When "Physical Review D", Volume 45 Number 11, published June 1st 1992 became available I ordered a copy to get the latest published values for particle masses. Electron mass was 0.510 999 06 and proton mass was 938.272 31, both in units of MeV/cc To get the number in units of electron masses I divided proton mass / electron mass and came up with 1836.15292789 as the published value for proton mass in electron masses. Published mass values. Numbers in ( ) are the amount of uncertainty. Electron: .510 999 05 ( 15 ) When
I extended the decimal of the N - P mass to force the calculation to
produce the nominal measured value for proton mass, the calculated
value for neutron mass was .009 MeV/cc more than the nominal measured
value for neutron mass. This was slightly more than uncertainty in the
measurements could account for. Some unknown force like a binding
constant could account for the small difference in calculated and
measured values. Strong Nuclear Interaction A
year or so later ( after 1991 ) I was surprised to find that the
nuclear binding forces matched the mass values of the outside and
next to outside shells of the proton and neutron.When I considered the charge on the proton's outer and
middle shell surfaces to be the source of the strong nuclear interaction,
the square root of the sums of the shells in contact produced the correct values for both the
neutron-neutron force and the proton-neutron force. To rationalize how the attracting force on the surface of the shells could be more than an electron's charge I reasoned that in this shell scheme of things an electron would be the largest in size of all the particles. Its charge would come from its radius, not its center. This is because the charge is due to asymmetry resulting from the bent path of the photon. The same is true for the proton and neutron as well as for their inner shells. So the force of attraction at the surface of the proton's outer shell is much greater than an electron's charge at the electron's outer surface. When seen at a distance equal to an electron's radius, however, proton charge is exactly the same as that of an electron. In fact, this is true for any distance greater than an electron's radius since both the electron's force and the proton's force must diminish identically with distance. An electron's size can't be measured the way scientists measure proton and neutron size. Expecting a very small point, measurements fail to detect the fuzzy charge diameter of the electron. It exists as a spinning photon field. It may interact at any place in the spinning field depending upon the momentary state of the field. The exact point that an electron interacts with a target depends upon this momentary state and the momentary state of the fields in the target. My conclusion is still that it is not necessary to abandon that hundred-year-old idea. It may truly be that the final irreducible constituent of all physical reality is the lowly photon. The Photon Theory of matter sums it up. |