Robinsons' Theorem

Robinson's Theorem states that for any consistent set of statements in a mathematical system, there exists a more complex mathematical structure where these statements can be interpreted as true. In simpler terms, if you have a logical system that doesn't contradict itself, you can always find a broader context where its truths hold. This is significant because it shows the limitations of formal systems and emphasizes that mathematical truths can extend beyond the original framework in which they were developed.