Simplify Boolean expressions using algebraic laws and De Morgan's theorem
Boolean simplification reduces a logic expression to fewer terms and literals — fewer gates, lower power, less propagation delay in the final circuit.
De Morgan: ¬(A·B) = ¬A+¬B. Absorption: A+A·B = A. Idempotence: A+A = A. Complement: A+¬A = 1.
Boolean algebra requires insight to apply in the right order. K-maps and Quine–McCluskey are systematic and guaranteed to find the minimum SOP/POS form.