Compulsive bubble did a root three? The inverse of spin!

How on earth?   In Efimov State, the official name, and its a perfect name.

How do bubbles root three!  This spectral mode, and this bandwidth mode is now official. This mode needs a quant gear. Each of the three quarks gets on that gear.

But how do bubbles do a sqrt(3)?

We have a world, lets pretend, made of  spinners, the leptons.  Its crowded, they start having bandwidth issues with spin. Three getting stuck  and bandwidth interference will make the 15 degrees, I am sure. Elmov can do that work, he is getting the Banana.  Boy, we are moving right up the quant X axis. We know about Gravitons, likely what a bunch of leptons might looks like, know the quarks, and will soon work the spectrum of the gluon.
Spinners have the same stability as the Efimovs. They are  under counted and the phase are right angle freeks, they solve the simplest quadriatic, and sit across a right angle and chase each others tails, warping the body of the electron.
So spinners have Q , a complex variable in discrete space, as a quant, way down at the fast end, just above the fuzzies.  D + i, counts the quant. D + i * 0 = 0. Zero is in the cycle.

The pace is fascination, and I have no doubt that we will know the complete root system for the proton, likely in a few months. The reason this system is so stable is the nulls, markers on the spherical worm gear.