Constructive Analysis is a branch of mathematical analysis that focuses on providing explicit constructions and algorithms rather than relying on non-constructive proofs. It emphasizes the importance of finding actual examples or methods to demonstrate the existence of mathematical objects, such as solutions to equations or functions, rather than merely proving their existence theoretically. This approach is closely related to constructive mathematics, which rejects the law of excluded middle and emphasizes the need for constructive proofs. In constructive analysis, results are often framed in terms of computability, ensuring that the mathematical objects can be effectively realized or approximated in practice.