The GUT energy

The grand unification energy , or the GUT scale, is the energy level above which, it is believed, the electromagnetic force, weak force, and strong force become equal in strength and unify to one force governed by a simple Lie group. 

 What they mean is: Is there some large k,j such that:

(mass quant)^j/(light quant)^2k > 1/2 j,k integer

and

(mass quant)^m/(light quant)^2n < 1/2 for m < j and n < k

They want only one null quant and one wave quant; they want only one Shannon separated potential barrier. I presume they want this to happen somewhere above the proton quant levels. When that happens, Shannon tells me a mass looks like 2^S, S being the digit in some twos binary number as Nyquist.  I assume that also matches the Compton frequency, so mass/frequency  = 1.
So mass/Freq^2 = 2^(-S). And:
Momentum = 2^2S | energy = 2^3S | amount or probability = 2^S.
Temperature is 2^(S+1), Nyquist, or twice per item .
Time is probability, 2^S, the numbers of bits needed for the thing to happen.


I looked, up to the precision of my R Code, didn't see one. There problem is they need to find a perfectly flat vacuum to perform the experiment, good luck!

The idea of the desert was motivated by the observation of approximate, order of magnitude, gauge coupling unification at the GUT scale. 

They do this because they do not believe in the null bubble. I am accused of making simple groups, making use of the zero. They want me to stand on a knifes edge and get closer to 'divide by zero' then has ever been done.

If the world were symmetric enough, they could find a better Taylor series expansion for the vacuum that achieved precision with fewer multiplies, that is, take a tiny step closer to zero. If they find that point, then space is more continuous then it was before, and they can move the objects around with finer granularity. That is called, keep a continuous Lagrange point, like the L1 points in gravity we talked about.

I call it, "The proton making better use of the number 11", before the Phd students steal the number.