# chaos
Chaotic systems are fully deterministic — no randomness anywhere in the equations — yet impossible to predict far into the future, because tiny differences in starting conditions blow up over time. This is the site's collection of that phenomenon in action: Double Pendulum, Triple Pendulum and Elastic Pendulum show chaos emerging from simple mechanical linkages, Lorenz Attractor and its sibling builds trace the classic butterfly-shaped attractor from atmospheric convection equations, Rössler Attractor and Thomas Attractor are two more strange attractors, Bifurcation Diagram and Logistic Map show order splitting into chaos as a parameter increases, and Van der Pol Oscillator plus Nonlinear Oscillations cover nonlinear driven systems at the edge of chaos.
Found: 13 simulations · 0 articles
🧪 Simulations (13)
Facts about this collection
- 13 simulations carry the chaos tag; no articles yet — the largest all-simulation tag in this set.
- Three separate builds trace the Lorenz Attractor: Lorenz Attractor, Lorenz Attractor and Lorenz Attractor — 3D Butterfly Effect.
- Three sims model pendulum systems specifically: Double Pendulum, Triple Pendulum and Magnetic Pendulum.
- Logistic Map is the simplest system here mathematically — a single-line equation — yet it's one of the clearest demonstrations of the period-doubling route to chaos.
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