He demonstrated how the logistic equation
k*x*(1-x) might be reformulated as
k*(x-x^2) so as to make it easier to patch. (Some source reading on the equation can be found here.)
I had a go at putting it together in Audulus, both using the expression node as well as simply using the multiplication and addition nodes.
It turns out to be a simple way of achieving something similar to the kind of chaos spectrum Rob Hordijk achieves with his Rungler. The logistic equation outputs a constant value when k is smaller than 3, followed by a period of doubling with a second bifurcation at 3.5, chaos shortly after 3.577, and 3-step period around 3.83.
Logistic Chaos Patch.audulus (35.6 KB)