🔺 Three-Body Problem

Watch three equal masses perform the famous figure-8 orbit—a choreographed dance discovered in 2000. This chaotic system emerges purely from chi field gradients with no programmed gravitational equations.

Visualization Options

Experiment Parameters

Number of Bodies:3
Mass (each):1.0 M☉
Initial Pattern:Figure-8
0.25
64.0
Changing parameters reinitializes the simulation.

System Metrics

Total Energy
Energy Drift
Angular Momentum

The Famous Figure-8 Orbit

Note: Using the Chenciner-Montgomery figure-8 solution. You can now adjust chi strength and lattice resolution in the right panel; more controls coming soon.

This simulation demonstrates the three-body problem—one of physics' most famous challenges. Unlike two-body systems (which have analytical solutions), three bodies create chaotic dynamics where tiny changes in initial conditions lead to completely different outcomes.

The Figure-8 Solution: Discovered by Chenciner & Montgomery in 2000, this is a special periodic orbit where three equal masses chase each other in a figure-8 pattern. It's one of the few stable three-body configurations—most are chaotic and unpredictable.

In LFM: No gravitational force equations are programmed. Three masses create overlapping chi fields, and their motion emerges purely from field gradients. The choreographed dance you see arises naturally from the lattice dynamics—gravity is emergent, not fundamental.

Coming Soon: Interactive controls for mass ratios, different initial configurations (Lagrange points, unstable chaos), and 4+ body systems!

GPU (WebGPU) - Optimal
64³ lattice, Klein-Gordon equation @ 60fps
Running authentic Klein-Gordon lattice simulation on GPU. Gravity emerges from chi field gradients.

Scientific Disclosure: This is an exploratory simulation. We are NOT claiming this is proven physics. Learn more about our approach and limitations →

⚠️ Read About This Project