[General] Electron

[John Duffield]

Martin:

 

No probs re mass and gravity. It's good to talk. And if there was never any
confusion, and we all agreed about everything, whatever would we talk about?

 

David:

 

I don't have any issues with the horn torus or spindle-sphere torus. In a
previous email I've referred to "inflating" the ring torus through these
stages. See Adrian Rossiter's  antiprism
<http://www.antiprism.com/album/860_tori/index.html>  for torus animations.
See Martin's picture below? Look at the cut end, it's a bit like a slice of
onion. Mentally add more onion rings around those that are already there,
and the torus gets more and more spherical.  

 



 

There is no charge at the centre. The charge is the twist, the winding, the
knottedness, the vorticity. Undo it with the opposite twist, and instead of
two field variations going round at c looking like standing fieldall, you've
got two field variations moving linearly at c.

 

Chip:

 

Is there any chance you could animate a wave in space, like this?

 



 

It's a bit like a wave in a rubber mat, or a seismic wave. Only this is a
wave of electromagnetic four-potential. The spatial derivative of this gives
the sinusoidal electric waveform, and the time-derivative gives the
sinusoidal magnetic waveform. See the horizontal lines? Where the tilt is
steepest the electric sine wave is highest. Where the tilting is fastest is
where the magnetic sine wave is highest. Look at
<http://en.wikipedia.org/wiki/Electromagnetic_radiation> electromagnetic
radiation on Wiki. Read the Derivation From Electromagnetic Theory
<http://en.wikipedia.org/wiki/Electromagnetic_radiation#Derivation_from_elec
tromagnetic_theory>  section, and you'll see this: "the curl operator on one
side of these equations results in first-order spatial derivatives of the
wave solution, while the time-derivative on the other side of the equations,
which gives the other field, is first order in time".  After that I'd be
very interested in an animation where two such waves pass each other and
displace each other's path, so much so that each wave ends up moving through
itself. 

 

Regards

John D

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