👉 The term "whore math" is a colloquialism that refers to a set of mathematical principles and notations often used in the context of binary operations, particularly in the study of Boolean algebra. It involves the use of symbols and rules to simplify and manipulate logical expressions, much like algebraic equations are simplified. Key concepts include the use of parentheses to denote precedence, the distributive laws (like \(A(B + C) = AB + AC\)), and the absorption laws (\(A + (AB) = A\) and \(A(B + 0) = AB\)). The "whore math" also includes the idea of complementation, where \(A \land B\) (AND) and \(A \lor B\) (OR) are combined with their complements to simplify expressions, often leading to more efficient or compact forms. This approach is fundamental in digital logic design and computer science, where it helps in optimizing circuits and algorithms.