The lowest Markov triple

 If we put it in salad bowl context, the pit boss is running around trying to keep two geodesics optimally separated, about the bows.

Optimum ratio? If that ratio cycles around the bowl twice, then there exists a 4 D solution. Over running the color operator gets momentary pause and mass erupts.  Mass in this case is that spin valuer which is always one up the 3 tuple tree.

The system really is trapped in a 3D, and occasionally bouncing on 4D.  The numbers tend to match.  It admits to a stable vacuum.

But, so spin is placed by the dimensional restrictions, and variance about spin limited to the Markov condition.  The conditional properties of spin, charge and magnetism should match the 3 tuple tree.  i thought it a very close rhyme with the orbitals. A bunch of key physics constants seemed awfully close.  It is the path of maximizing entropy with a set if minimally co prime 'angle' allocations, the event space seems at maximum entropy always. 

Leads to conclusion.  The amount of mass we have in 3D is determined by the number of times we bump into the 4D bandwidth barrier. Each bunch adds momentum to the local spinner, like a secret agent keeping the tops spinning. And the mathematicians prove it is the only solution for an unlimited group of the same blueberry with no empty spot?

If the vacuum was slightly un-isotropic, say it had a slight relative pressure along an unobserved axis. Then when we have are occasional spin collisions, they happen at a slight asymmetric angle. The vacuum units might hold that angle, unobserved in flat earth. There might be a hidden term in spin. That term insures collisions happen sufficient to maintain mass balance. There is a second term in the cosmology constant.