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It was easy to establish that the size of the natural numbers, |ℕ|, is the first infinite size; no infinite set is smaller than ℕ. Now, the real numbers are larger, but are they the second infinite size? This turned out to be a much harder question, known as The Continuum ...
It was easy to establish that the size of the natural numbers, |ℕ|, is the first infinite size; no infinite set is smaller than ℕ. Now, the real numbers are larger, but are they the second infinite size? This turned out to be a much harder question, known as The Continuum ...
It was easy to establish that the size of the natural numbers, |ℕ|, is the first infinite size; no infinite set is smaller than ℕ. Now, the real numbers are larger, but are they the second infinite size? This turned out to be a much harder question, known as The Continuum ...