👉 The involved math in a general explanation would typically include concepts from linear algebra, calculus, and sometimes differential equations. Linear algebra deals with vectors and matrices, essential for understanding transformations and systems of equations, while calculus introduces derivatives and integrals to study rates of change and accumulation. Differential equations, a mix of algebra and calculus, model dynamic systems by describing how quantities change over time or space. For instance, in physics, Newton's laws are often expressed as differential equations, and solving these equations involves techniques from both linear algebra (for matrix representations) and calculus (for finding solutions). In more advanced contexts, such as quantum mechanics, wave functions are described using complex-valued functions and operators from linear algebra and calculus, respectively.
