I tend to agree with your thoughts about different energy states for the proton 
if it in fact really does consist of a combination of smaller units in some 
orbital relationships.  And, if it does have energy levels, then it should be 
possible to couple energy to and from those states somehow.  Perhaps it 
requires direct contact or near direct contact.  On the other hand, longer 
reaching electromagnetic interaction would be ideal for coupling to nearby 
atoms instead of within the same nucleus.

If this process is to be the source of LENR energy one would expect the energy 
storage lifetime to be significant unless it is somehow replenished by another 
so far undefined nuclear process.  Could this sort of process be associated 
with the sharing of energy among many atoms that arises during one nuclear 
release?  I suppose this might fall in line along with our thoughts about spin 
coupling and magnetic field interaction.

Dave

 

 

 

-----Original Message-----
From: Eric Walker <[email protected]>
To: vortex-l <[email protected]>
Sent: Sat, Aug 9, 2014 5:01 pm
Subject: Re: [Vo]:A good analogy for nanomagnetism



Another point to add to this thread -- it's kind of a cool idea to think there 
might be different energy levels for the proton (or neutron).  I gather that 
the idea is that the constituent particles of the proton (currently believed to 
be quarks) can be in different states of angular momentum (in contrast to 
intrinsic spin, which presumably is conserved), and together perhaps provide 
some kind of shell model, comparable to the electron shell model of the atom 
and the nuclear shell model of the nucleus.  In this case there would be a 
ground state and then different excited states for the proton as a whole.


If a shell-model approach is suitable, perhaps most protons would be in the 
ground state and then there would be brief periods where some of them are 
nudged into an excited state, and perhaps a few that are in a longer-lasting 
metastable state.  These states would relax and give off a photon through an 
immediate or a proximate interaction of some kind.  If a quantum system with 
relaxed and excited states is involved, I doubt that a Gaussian distribution 
would describe the energies (masses) across the population.


Eric



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