👉 Deputy math is a theoretical framework that extends traditional mathematical logic by introducing additional logical operators and quantifiers to handle more complex reasoning tasks, particularly those involving higher-order logic and self-reference. It allows for the formalization of statements that are not expressible in standard first-order logic, such as those involving self-referential paradoxes or meta-mathematical assertions. By incorporating operators like "there exists a property" and "for all properties," deputy math enables more nuanced discussions in areas like set theory, type theory, and the foundations of mathematics, providing a richer language for formalizing and analyzing complex mathematical concepts and arguments.
