Recent content by noogies

This is the list in question, which I believe is a density chart of the rationals in |G| = N-1. There are 15 intervals (n) which is the same # as the values for f and q added together. The doubling of Q the quotient is seen in the two functions (full and quarter turns are "double" and "split"...

Ok, I had a thunk about this, and the problem per se, is about composition and decomposition. If I start with a cube, I can see 3 faces of it; This is the first d/dx = 3 square products from a cube (product). Next d/dx on 3 squares (now disjoint) gets 6x, then x. That is, 3 squares decompose...

I think I've managed to construct a symmetric set of functions, that let's a x, x^2, x^3\; double an algebraic number. I have a series that goes {6,9},{27,54} already. If I set x = 3, then I replace these terms with \; \{ 2x, x^2 \} ; \{ x^3, 2x^3 \} I have the series and a symmetric set...