Cantor's Diagonal: The Hidden Order of Infinity

A deep dive into Cantor's diagonal argument—how counting, one-to-one correspondences, and the construction of a number not on any list reveal a hierarchy of infinities. We explore countable versus uncountable sets (aleph-null vs. the real numbers), the 0-to-1 interval's paradox, and the leap to higher infinities, plus the broader implications for logic, computability, and the independence of the continuum hypothesis.

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