👉 Reliding math, or structural induction, is a proof technique used to establish that a property holds for all elements of a well-ordered set, typically the natural numbers. It involves two main steps: the base case, where you prove the property for the smallest element (usually 0 or 1), and the inductive step, where you assume the property holds for some arbitrary element \( n \) and then prove it holds for \( n+1 \). This method leverages the principle that if a property is true for the smallest element and can be extended from one element to the next, it must be true for all elements in the set. Reliding math is fundamental in computer science and mathematics, ensuring that algorithms and formulas apply universally.
