The two ends of the ct1 non-dimensional string

So I still haven't responded to all the nonsense, but there are reasons, good or bad.

This next post is a little out of order, but includes some bold language that appears in the beginning of the book and here.  The reason I'm going a little out of sequence and even putting some language that might be confusing out of context, is because I finally figured out where the center of the universe was on the line of ct1 solution order and where the end was through this new concept of bunching that line to get to the sharing and dimension features that allow me to tell you how the universe really works (and all the other things that I do and don't tell you).

Its all nothing and the process of clearing the slate to make this possible psychologically is worth discussing in time.  For now, it is enough that in all of history, at least since Parmenides, you have drawn out of me this information, for better or for worse.

If you are not aggravated, I am happy.  If you are aggravated, I suggest no more than I am now and certainly not more than I've been before.

Anyway, in the book this is chapter 11 of the 3rd edition of book 2 of Algorithm Universe Theory

In terms of solution:

1) The algorithm provides that compressed states tend to stay in proximity to compressed states but not to the exclusion of decompression of space.  This might be amended to say that compressed states of different net charge tend to come together or align.

2) The algorithm provides that there be enough ct1 in the presence of compressed states to allow for ct1 changes with each higher ct state for each change in the value of x, the movement in the now bunched space.

Indeed, spatial dimension seen from our perspective is because the space has been bunched up by the folds in the string and the movement through this bunched space we experience as substitution of ct states has dimensional characteristics as a result.

3) Shared ct1 states between compressed states are provided by having proximate solutions of multiple portions of the higher states in the presence of large subsets of folded ct1 solutions. Within the higher state are other shared ct1 states which allow the higher ct states to stay in proximity to one another without moving through space but still exchanging ct1 states.  The constant movement of just the spinning galaxiy (at over 700,000 km/hr) shows that much external ct1 exchange along the folded ct1 line occurs.

Presumably the speed of rotation about the “center” (see “oldest points”) of the universe is exponentially greater.  Note that the outer edges of the universe are represented by very fast “additions” (as -3) to the end of the string so that from our 3 dimensional perspective, if you could see it, would look like a line slowly wrapping around the universe.