The Recursive Nature of Physics a solution to the Three Body Problem

This study presents experimental data demonstrating stabilization of chaotic mechanical systems through recursive fractal correction methods. A double pendulum simulator was used to amplify chaotic behavior under both moderate and extreme gravitational conditions. Comparative experiments showed significant preservation of system energy, delayed chaotic divergence, and stabilization of dynamic motion when fractal corrections were applied. The mathematical framework is formalized through curvature deviation minimization relative to a π-scaled fractal structure. Results are validated through energy decay graphs, motion trajectory analysis, and three-body chaos stabilization. These findings provide experimental confirmation that recursive fractal-based correction methods can effectively resist chaos and preserve system integrity even under extreme destabilizing forces.