👉 Meta math is a branch of mathematics that deals with the foundations and structures underlying mathematical logic, set theory, and other formal systems. It explores how these foundational elements interact and define the nature of mathematical truth, consistency, and provability. Meta math investigates concepts such as models of arithmetic, the nature of infinity, and the relationships between different mathematical structures. It provides a framework for understanding the limits and capabilities of formal systems, including Gödel's incompleteness theorems, which reveal inherent limitations in any sufficiently powerful axiomatic system. By examining these deeper aspects, meta math seeks to clarify the philosophical underpinnings of mathematics and its relationship to logic and computation.
