Logistical maps of chaos are interesting. You can use it to collapse the zeta function when r approaches the onset of chaos when you plug it into the Young modu

Logistical maps of chaos are interesting. You can use it to collapse the zeta function when r approaches the onset of chaos when you plug it into the Young modulus in terms of the elastic constants which yields a zero at x = 4/5. From there, you can model the zeta function as z(x) = sin(10(3x + 1) - 180)^(5s + 4) derived from a ramanujan congruency. All sorts of weird things can be conjectured from there.