👉 Taylor computing, also known as Taylor series computation or Taylor polynomial approximation, is a method used to approximate the value of a function at a specific point by representing it as an infinite series of polynomial terms derived from its derivatives at a single point. This approach allows for the simplification of complex functions into more manageable polynomial expressions, which can be computed directly. The accuracy of the approximation improves as more terms are included in the series, making Taylor computing particularly useful for numerical analysis and computational mathematics where functions need to be evaluated efficiently or approximated with high precision.
