Gödel's Relative Consistency Proof is a significant result in mathematical logic that shows how the consistency of one mathematical system can be established relative to another system. This concept is essential in understanding the foundational aspects of mathematics and how different axiomatic systems relate to one another. By demonstrating that if one system is consistent, then another can also be proven consistent, Gödel paved the way for deeper insights into the limitations and interconnections of formal systems.
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