Chaotic Attractor

The object is the Arneodo chaotic attractor. The Mathematica code attached can be used to produce a variety of chaotic attractors by changing the constant parameters, initial conditions, and functions F1, F2, and F3.
Chaotic attractors demonstrate the instabilities we encounter in nature and everyday life. In moments of idleness in class or at the office, in simple pastimes like balancing a pencil vertically on a table we witness the inherent chaos in the universe.
The study of chaos studies sensitive systems, ones such that a small change in parameters can cause large changes in the system. A system can change from converging onto a solution into changing erratically. This is what is called chaos. That is why no matter how carefully you balance your pencil on the table, it doesn't stay. The slightest disruption causes massive shifts in the system.
The phrase "the butterfly effect" rose from this question of sensitivity and chaos in the universe. If the weather system is sensitive