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Energy stored in the electrostatic field of an electron:I suppose you should include Bohm-deBroglie, or particularly Bohm.
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By 1900, the energy stored in a charged sphere was defined as:
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E = q^2/R , where q was the charge and R its radius.
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In that year, Planck calculated the charge of an electron as:
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e = -4,69E-10 esu OR g^1/2 cm^3/2 s^-1 (4.80325451E-10 esu today).
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Being Eo = 0.511 MeV = 8.1982E-07 ergs OR g cm^2.s^-2
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R = Eo/e^2 = 2.81785E-13 cm (calculated by 1955)
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According to the National Institute of Standards and Technology (NIST),
the classical electron radius is 2.8179403205E-13 cm.
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This was a movement TO MATCH relativity (E=mc^2) with classic physics.
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BUT, IT'S KNOWN EXPERIMENTALLY THAT THE RADIUS IS ABOUT 10E-16 cm, which
is about 1,000 times LOWER. So, the energy stored in the electron is
1,000 times HIGHER, or about 500 MeV.
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Curiously, this discrepancy didn't occur with protons.
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The cover-up to hide THAT began 60 years ago, when NIST INVENTED the
crap of "classical electron radius" (never used in calculations), and
ERASED the data about the radius of protons and neutrons from its
tables.
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More curiously, this was done since 1964, when Hell-Man came up with THE
IDEA of quarks and gluons composing protons and neutrons.
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The DARK FORCES OF RELATIVISM are present everywhere, in order to impose
it. It doesn't matter that relativity IS USELESS, with no practical
value in this Earth.
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The 60s and early 70s were when relativism was shoved into the throats
of every single physicist, and many FRAUDULENT EXPERIMENTS were done to
support it: Pound-Rebka, Shapiro, Hafele-Keating, Gravity Probe A, Mount
Wilson's muons crap, etc., etc.
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But a true thing remains unsolved: How come the charge of ANY electron
is 1.602177E-19 Coulombs? What act of nature gives every electron such
charge (and also to protons, with other sign)?
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Is it that Fred Hoyle, following Dirac, was MOST CERTAIN on his belief?
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Google Fred Hoyle and his pseudo-static universe, where electrons appear
and disappear from the "vacuum" (ether, black matter?).
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