👉 Mathematics, while incredibly powerful, has inherent limitations due to its abstract nature and the constraints of human cognition. One major limitation is that mathematical models often rely on simplifying assumptions to make complex problems tractable, which can lead to inaccuracies or oversimplifications of real-world phenomena. Additionally, mathematical concepts like infinity and non-numerical entities (e.g., probability, chaos theory) challenge our intuitive understanding and can be difficult to visualize or quantify. Furthermore, the human brain's capacity for abstract reasoning and pattern recognition is finite, which can restrict our ability to grasp and apply advanced mathematical theories. Lastly, mathematical truth is often dependent on axioms and definitions, which can vary across different mathematical frameworks, leading to multiple, sometimes conflicting, interpretations of the same problem. These limitations highlight the importance of combining mathematical rigor with empirical evidence and interdisciplinary insights for a more comprehensive understanding.
