
Double Pendulum
Chaotic double pendulum physics simulation with beautiful trail rendering.
About Double Pendulum
Set a pendulum swinging, and it follows a rhythm you can predict. Attach a second pendulum to the end of the first, and everything changes. Double Pendulum lets you launch that linked system and watch it trace wild, unpredictable arcs across the screen — the kind of motion that looks almost intentional until it suddenly isn't. That sensitivity to starting conditions is real chaos theory, not a visual trick.
As the arms swing, a color-fading trail builds behind them, turning the physics into something genuinely worth staring at. You can reset with a new starting angle anytime, and no two runs look alike even when you try to repeat yourself. It fits naturally in the interactive simulations category alongside tools that make abstract science tangible. Magnetic Pendulum covers similar ground if you want to see how fixed attractors shape a swinging arm rather than pure chaos.
This one runs best on a larger screen — the trail accumulates over a wide area, and on a small display the older segments get clipped before the full pattern has room to develop.
How to use
Watch chaotic double pendulum systems swing and evolve in real-time physics simulation. Controls: • Press A to add a new random pendulum with different starting conditions • Press C to clone an existing pendulum (with slight variations that will cause paths to diverge) • Press D to delete the most recently added pendulum • Press SPACEBAR to pause/resume the simulation • Press M to toggle between WebGL and Canvas rendering modes Objective: Explore chaos theory by observing how tiny differences in starting conditions lead to dramatically different pendulum behaviors over time. Add multiple pendulums to see various trajectories simultaneously. Key mechanics: • Each pendulum consists of two connected arms that swing under gravity • Cloned pendulums start nearly identical but quickly diverge due to the chaotic nature of the system • The simulation runs continuously, showing the unpredictable long-term behavior of these seemingly simple mechanical systems
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