👉 Cantor's theorem, a fundamental result in set theory and analysis, states that every infinite set has a bijection with its power set (the set of all subsets). This theorem is crucial for various branches of mathematics including number theory, topology, and graph theory.
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👉 Cantor's diagonal argument, a mathematical proof that shows that every set of real numbers has a smallest upper bound and a largest lower bound, which are known as Cantor's diagonals.
