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The field of Formal Methods and Automated Reasoning focuses on creating and implementing mathematically precise, algorithmically optimized approaches to verify the proper functioning of complex hardware and software systems, or to assist developers in identifying and resolving defects. Where applicable, formal verification offers more comprehensive analysis than empirical testing, delivering verifiable proofs of correctness under specific conditions. Key research areas encompass specification languages (including propositional, first-order, and temporal logics), verification techniques (such as model checking and automated theorem proving), program generation methods (like reactive synthesis, sketching, and supervisory control), along with satisfiability and SMT solving. This domain is highly interdisciplinary, with applications spanning computing systems, cyber-physical systems, robotics, aerospace, and automotive technologies. Formal methods research integrates diverse theoretical computer science disciplines, including mathematical logics, formal language theory, automata, computational complexity, alongside algorithmic design and programming language principles.