Robinson's Theorem

Robinson's Theorem states that for any consistent set of axioms in mathematics, there exists a non-standard model of these axioms. This means that even if a set of rules seems sound, it can still lead to strange or unusual interpretations that do not align with our everyday understanding of numbers or structures. Essentially, the theorem reveals the complexity and richness of mathematical systems, showing that there are often more ways to understand the underlying principles than we might initially assume.