AuT-combining universes to define complexity

The idea of overlapping universes going on as long as the f-series spirals can continue (into what we would call infinity but not infinity because the solution to the equation in all states exists all the time (you can always know what 2^n is for any n, for example) but you end up with what would appear to be infinite universes, the larger universe dependent on their diversity on intersections in the lower universes.
It is unlikely (but possible) that space changes, that is it is unlikely that the fundamental al equation changes.  Therefore we can assume that space for our version of the universe is conserved but that for the next higher universe that space starts out one more spiral and that what we call space starts one more spiral in.
In this way, the first universe is just space and the second universe transitions between space and photonic energy, the third or at some point thereafter (because of compression) it would transition between space, photonic energy and wave energy.  The amount of information necessary to transition to the next higher universe, the next higher solution to the compression equation would be exponentially higher, here according to the compression equation and this building of the universe follows, by one combining the prior universes, the F-series equation.
There are a number of variations, but using this basic model of combining universes with subsantially higher states, it is possible to calculate how much information is in each universe.  Using the idea of quantum gravity, it would then be possible to determine how many of these universe are combined to make the universe that we experience.
The model would follow whatever underlying model caused the first compression which in this case is 2^n but different universe would have different stages of development (since the amount of development and the length of the spiral varies for each universe) at different times which, even over a small number would increase the complexity of the overall change for any quantum point dramatically.