AuT Countdown clocks part 2-count up clocks

X is not consistent.  you have during compression the size
1/(x-n) as n approaches x leads to an equation where stability is defined by a variable x that is set somewhere in the equation and n approaches x in the equation.
x is fueled during compression spiral phases.
n in this case is the variable that changes in one direction so x has to increase then become "fixed" or "relatively fixed" meaning it changes but not as fast as n so it out grows n in the compression phase and n outgrows it in expansive phases.
So the effect of "compression" or "capacitance" is the "fueling" of x.
This is more important than it looks because capacitance and the extent is not just a matter for macro-universe events (compression to expansion and back) but it defines individual quantum states.
So the base equation shows, as the dual spiral model shows that for individual spirals x grows and then for a lengthy period stays the same and then grows again.  Imagine that, the early model becomes prescient!
The "fueling of x" can be explained by the amount of overlap which is increasing.  This increasing amount of overlap is the "carrier" referred to.  In this way you can have two equations.  One defines in a very limited sense the spiral arms making up any state.  In the other is an equation which steadily increases the size of x in the x-n equation so that x increases while the numbers defining the base in the Base^2^n equation remains a function of only, for example in matter, 2,3,5 just as space may be 0,1,1,0 matter may be 2,3,5,2.
This requires spirals off of spirals, one circulating off of the 2,3,5,2 type model and the other acting as a capacitor for loading a lifespan so you have:
a) a changing solution to pi ad described previously
b) a charging solution using the capacitance equation described earlier but driven by the overlap based on a steadily increasing amount of overlap (e.g. in the diagram below the overlap shown by A is smaller than the Overlap shown by D) followed by periods where the "compression decreases and an equation of the "type" sin(pi(changing)/2(x-n)" is coupled with the compression equation (base)^2^y where y (to differentiate it form the ever changing values of x and n, is equal to the compression state (ct1,2,3,4,5) so that for matter the equation at any point in time is along the lines of sin(pi(changing)/2(xchanging-n) base^2^y where n is the single variable for the universe and x and y are solutions to changes in the value of n at any given quantum point but the universe is made up of the sum of points n alligned by a proximity equation which is essentially 1,11,111,1111,11111 building outward and with offsets so that it might look like 1,11,112,2131,etc with the offset defined by the irregularities (described in the prior posts) being defined by the staggered nature of the changes of each separate point over different values of n.