Langlands Correspondence is a deep and influential concept in mathematics that connects number theory and representation theory. It suggests a relationship between two seemingly different areas: automorphic forms and Galois representations. This correspondence helps mathematicians understand how certain algebraic structures can be linked through symmetries. The theory was proposed by mathematician Robert Langlands in the late 1960s. It has since led to significant advancements in various fields, including algebraic geometry and modular forms. The Langlands program aims to unify these areas, providing a framework for exploring the connections between different mathematical objects and their properties.