AuT information arms part 2 (book 4)

Chapter 7 the unbalanced information arm

            The answer is that we take two positives or two negatives before we perform the expansion along the two arms for 0,1,1.  That is we have -1,0,1,1 or we have -1,-1,0,1.  Why?

(2)^2^0 for the first arm times (-1)^2^0 for the second arm yields 2.  What this means is that the unbalance of the universe which we see as infinite series, expanding(f(n) and 2^n) and contracting (pi) (1/1-x) begin from this process of imbalance which is necessary to the 2^n results.

If you have an offsetting negative state, you still get the same answer once you get past non-dimensional space.

-1,-1=-2 and -2^2^0=-2.  -2*1^2^0=-2.

However….

            When you get to the next arm you are doing the second 2^2^1= arm.

            The first arm is -2 or 2 generated in the fashion shown, and then this arm is squared.  -2^2 or 2^2 yields a positive result which carries forward.

            This suggestions that ct1 solutions F(n)(2^0) are the first arm of the F(n)(2^1) drawing.  This looks accurate because at ct2 (photon) appears to use one changing ct1 states (space) where one comes in and another goes out before turning the arm and this is where your 1:256 solution to light speed comes from.

In the next post we show the steps in this process.