I must have stated that incorrectly if you came to that conclusion.  The fine 
structure constant is very important as we have always accepted.  My comment is 
toward Mills' theory and the emphasis on the 1/137 state.   I want to 
understand why his theory truncates at 1/137 instead of the continuation toward 
1/infinity.   It would be beautiful if his orbitspheres continued in that 
manner and no special fractional state at 1/137 is anticipated.

Dave

 

 

 

-----Original Message-----
From: James Bowery <[email protected]>
To: vortex-l <[email protected]>
Sent: Sun, Jan 26, 2014 5:15 pm
Subject: Re: [Vo]:Mills's theory


Why would you attach no special consideration to the fine structure constant?




On Sun, Jan 26, 2014 at 4:06 PM, David Roberson <[email protected]> wrote:

I guess that is what it boils down to Eric.  I would much rather have the 
series continue indefinitely as I have been discussing.  i.e. 
(1/2,1/3,...1/137,1/138...1/infinity)  which would blend nicely with the other 
integer portion that we all assume is real.  If the total series is found to be 
valid, then there is no special consideration needed for the 1/137 term.

But, we must abide by natural laws and most times they do not care what we 
prefer. :(

Dave

 

 

 


-----Original Message-----
From: Eric Walker <[email protected]>
To: vortex-l <[email protected]>
Sent: Sun, Jan 26, 2014 4:12 pm
Subject: Re: [Vo]:Mills's theory





On Sun, Jan 26, 2014 at 12:55 PM, James Bowery <[email protected]> wrote:




The theory is a photon like zitterbewegung model describing states that retain 
locality in phase space with circular cycles of a trapped photon representing 
the usual eigenstates.  The Maxwell quanta hbar(c) becomes a classical angular 
momentum quanta in phase space with quantum number 137 attached.




Ah, gotcha.  Thank you.  Hence also the electron "becoming a photon" as it 
approaches the lowest level.


Now we have to decide whether we can live with a series { 1/2, 1/3, 1/4, ..., 
1/136, alpha(N) }.  (Or something like that.)


Eric









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