I keep thinking about this stuff.
To re-iterate a bit, take a cell like a=7, b=37.
It has the following cell:
(3, 6, 16, 9, 7, 37)
We'll call this cell_0. Now let's use the knowledge that (x+n) for cell_0 is the equation:
n(2d + n) - e (ref >>5995).
So we make a new cell, cell_1 with a = n, b = 2*d + n. For our example of a=7, b=37. This will be:
(3, 7, 15, 9, 6, 38)
Let's show them side, by side:
cell_0 = (3, 6, 16, 9, 7, 37)
cell_1 = (3, 7, 15, 9, 6, 38)
So they actually share a lot of properties.
The d in cell_0 is equal to (x + n) from cell_1. d + n is the same for both (meaning they share the big square (d+n)^2).
The n in cell_1 is equal to the a in cell_0 and the a in cell_1 is equal to the n in cell_0.
The difference between n in cell_0 and cell_1 is the same as the difference between d's and thus a's and b's for cell_0 and cell_1.
I'm wondering if we might know enough to start deducing the properties between them. Like a fancy ass math sudoku. I'm thinking towards some kind of elimination system, but it's been years since I actually used any of those.
As always, I might be off my rocks ;)