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On 4/22/2024 11:02 AM, WM wrote:Using only half of the remaining time you could accomplish it - if all numbers were nameable.Le 22/04/2024 à 19:27, Moebius a écrit :Its unbounded.
A /countable set/ S (as defined in the context of set theory) is NOT "countable" because it can be counted (and/or there is someone who can count its elements), but because there is an injective function f such that f maps IN onto S.Why can't it be counted?
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