There is one other facet to this problem of finding slight
excess mass which should be mentioned (after all, this is
vortex.) That is the antigravity property of some types of
matter; which property has, of course, been attributed to
the electron in some fringe theories.

This idea goes back a long way, and pops up on many forums,
but it is also a part of the theory of R. Mills (although a
minor part).

Here is a typical amateur site where it is explored:
http://www.sciencenook.com/gdt/nt_1ag.htm

At any rate, consider the antigravity electron WRT either
the positron or the (*e-) particle. Is the positron also
antigravity? And if not, what is the interaction of gravity
with (*e-) ?

Dirac's theory predicts the "negative energy" electron - but
NOT in our space/time continuum. It may show up as what can
be called a 4-space "hole", but NOT a 3-spatial thing. To
"exist" here, a particle has to have our dimension of time,
so it must "occupy some positive timeline" but the negative
electron of Dirac does not . I am in the habit of calling
Dirac's sea "reciprocal space" rather than a true fourth
dimension, for reasons too complicated to get into now. But
in short, if "time" is a *volume,* of sorts - and we
normally experience it as a straight line (IOW as
one-dimensional, then time is T=1 for us). Consequently,
reciprocal space could be [3-space] plus[ T=2] and "full"
four dimensionality is only possible when [3-space]
encounters [T=3]. There are other variations on this theme.

When Dirac's negative electron has a forced interaction with
3-space matter, it "eats" an electron, so to speak, leaving
a positive charge, which we call the "positron" (it's
actually at that point where a 3-space "hole" appears
instead of an extra-dimensional "hole." Thinking in both
3-space and 4-space at the same time is necessary - sorry
for the verbal confusion. That remant positron, which came
into our 3-space as a result of Dirac's negative electron
having removed a 3-space electron, is then poised to
annihilate with another 3-space electron - so from our
perspective we have lost two real electrons. IOW we have
lost the equivalent of an electronium (*e-).

In the *converse* of that well-known process (which goes on
all the time in the "froth of virtual foam" which
characterizes the quantum world) - we can gain one  (*e-)
from reciprocal space, in exhange for a like amount of EMF.
I believe that this is what happens when two deuterium fuse
into an alpha particle. Instead of the characteristic 24 MeV
photon - we effectively exchange that mass/energy for about
two dozen (*e-) particles.

Now, we can, and some cosmologists do consdier the negative
electron of Dirac as the force which generates the
acceleration of the expanding universe, the so-called dark
energy, and furthermore, we can consider the *positron* both
as a "hole" in reciprocal space or surprisingly, as
something akin to gravity itself in our space, since all
massive objects will be drawn towads that dimensional
"hole".

This verbalization would bolster the view that the electron
is antigravity and its anti-particle, the electron, is the
reverse situation - that is, the positron can be identified
with "gravity" itself (as part of a graviton particle). If
the positron exists as associate or particulate of the
graviton, where the mass of the graviton in many GUTs is
many GeV and the positron about half an MeV... then perhaps
positron holes tend to "group" into an aglommeration of
about 10^6 to 10^7 which is... coincidentally about the size
of certain other hypothetical particles... including
possibly an EVO?  Is that why an EVO does not experience
antigravity even though its component elements all appear to
be anti-gravity - and also why the normal charge
differential of all those massed electrons is nullified?

This line of thought could also mean that the (*e-) will
appear far heavier when captured in any atom, because it has
in effect "pinned" that atom to a gravity-inducing particle
(not the graviton itself but probably a multiple)...
wouldn't it be elegant if the multiple involved the
fine-structure constant ? something like K*[1/alpha]^2 or
higher power law ....

In short, perhaps we should be looking for a rather "heavy"
isomer of any element, if we want to find electronium... do
any exist? Stay tuned.

Jones



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