Short-circuit Due To Twin-Primes of Prime Torus

Prime ---via prime and non-primes--- on the outer peak-of-positive curvature line of prime torus,  are what allow for initiation of short-circuits, that,  I'm thinking specifically of the first non-twin prime #23p.  #25 is Bucky Fullers first "turn-around" number, then #50, so on.    

What if the outer peak event #1 short circuits as outer set of 2p-3p-4-5p  --{ 3p-5p are twins }--, and then the  and then twin prime occurrence ends at 23p?

#23p may be first inversion of for whole catagory of particles ex fermions, bosons or the new hybrid set of those two. 

Then we think, what if innner peak #2p short-circuits, but no,  because there are no single primes, not twin primes and no primes at all ever on this inner peak of curvature, after 2p.

I mean, I dunno.  Just a thought involving a numerically procedural mechanism of process, that, perhaps can only the outer line, ergo, because of  prime relationships on the outer event prime line t -hat has short-circuited from 1 > 2p-3p > 4 >  5p-7p > 8 > 9 > 10 >  11p-13p, 14 > 15 > 16 > 17p-19p > 21 > 22  23p and invert here V

So consider this, that whole set of particles within that are fermionic or bosonic, ---or the newly found hybrid set of those two--  or, a whole sub-set of particles found in only the fermiomic matter, set or bosonic force set catagory?

So what exact manifest via this short circuiting process of mechanism?

2p short-circuits to 3p on the outer peak event horizon, instead of #1 going on a curved trajectory to the peak of inner curvature as 2p?

  Since were presuming this process is a trajectory, then we may visualize lateral oscillation of a sine-wave pattern occurring on the outer peak, event-horizon, before we get to the first inversion-outversion V at 23p. Or is not and inversion-outversion but a trajectory that follows the curvature around to the inner peak event horizon?

H,mmm, based on this we can now see a new set of trajectory options.

Option 1} stays as Ive presented over the last 8 years,

Option 2} outer event horizon lateral oscillating sine-wave pattern with first alternate trajectory at 23p,

/1\2p/3p\4/5p\6/7p\/8\9/10\11p/12\13p/14\15/16\17p/18\19p/20\21/22\23pV { invert-outvert } to inside top, peak of reality sine-wave /\/\/

Option 3} outer event horizon, lateral oscillation of a sine-wave pattern, with first alternate trajectory at 23p,

/1\2p/3p\4/5p\6/7p\/8\9/10\11p/12\13p/14\15/16\17p/18\19p/20\21/22\23p wherein trajectory follows surface curvature to inner peak horizon as #24,

however, in latter option 3], we have changed the whole patter original pattern, wherein we find all primes ---except 2p and 3p--- on the outer peak event horizon.

Finally, as always, we remind the reader that we associating each of Fullers 87 primary great circles with an abstract spinal great axis inside on as the abstract great circle inside-the-tube