Stripped Wings

Symmetrical Chaos

The polynomial attractor. It is governed by eighteen parameters:  P0, P1... P17

Defined by: \[ \small \dot{x} = p_{0} + x(p_{1} + p_{2}x + p_{3}y) + y(p_{4} + p_{5}y)\hspace{1cm} \]

\[ \small \dot{y} = p_{6} + y(p_{7} + p_{8}y + p_{9}z) + z(p_{10} + p_{11}z)\hspace{0.8cm} \]

\[ \small \dot{z} = p_{12} + z(p_{13} + p_{14}z + p_{15}x) + x(p_{16} + p_{17}x) \]

 

Polynimial Type C Attractor, rendered via Chaoscope