👉 Tracker math, also known as tracker algebra or tracker equations, is a mathematical framework used to describe and analyze the motion of objects in complex, non-linear systems, particularly in robotics and autonomous navigation. It extends traditional kinematic equations by incorporating the effects of external forces, constraints, and dynamic behaviors, allowing for more accurate predictions and control of moving objects. In tracker math, the state of an object (position, velocity, and orientation) is updated over time using differential equations that account for factors like friction, gravity, and actuator dynamics. This approach is crucial for tracking the precise movement of robots or other agents in environments where simple kinematic models fall short, ensuring robust and adaptive navigation and control.
