👉 Mathematics, while powerful and versatile, comes with several inherent restrictions. First, mathematical models are simplifications of real-world phenomena, meaning they often ignore complexities and nuances, leading to approximations rather than precise predictions. Second, mathematical operations like division by zero are undefined, creating a fundamental limitation in certain calculations. Additionally, infinite series and calculus concepts, while useful for modeling continuous change, require assumptions about convergence that may not hold in all practical scenarios. Lastly, mathematical proofs rely on axioms and logical deductions, which can be limited by the initial assumptions and definitions chosen. These restrictions highlight the importance of understanding both the strengths and limitations of mathematical tools in problem-solving.
