Constructive Mathematics is a branch of mathematics that emphasizes the construction of mathematical objects and the explicit demonstration of their existence. Unlike classical mathematics, which often relies on non-constructive proofs, constructive mathematics requires that one can provide a method to actually build or find the objects in question. This approach aligns closely with the principles of intuitionism, a philosophy of mathematics that rejects the law of excluded middle. In constructive mathematics, the focus is on algorithms and computability, making it relevant to fields like computer science and mathematical logic. The framework encourages mathematicians to think about the practical implications of their work, fostering a deeper understanding of how mathematical concepts can be applied in real-world scenarios.