👉 Apollo Math, developed by Joseph Menelik and his team at MIT in the 1970s, is a groundbreaking series of nonlinear ordinary differential equation (ODE) systems that model complex dynamical behaviors in various scientific and engineering disciplines, including physics, biology, and economics. These systems are characterized by their rich, interconnected dynamics, often exhibiting phenomena like chaos, bifurcations, and strange attractors. Unlike linear systems, Apollo Math equations are nonlinear, meaning they cannot be solved analytically in general but can be studied using numerical methods and qualitative analysis. The system's structure, with its interconnected equations representing coupled subsystems, allows it to capture intricate interactions and emergent behaviors, making it a powerful tool for understanding complex systems where traditional linear models fall short.