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On 13.03.2025 10:59, FromTheRafters wrote:So, now you are saying that the superset of the naturals has cardinality aleph_zero and as such is only countably infinite but bigger than the set of naturals?I happen to know that the naturals are exemplary of the smallest inductive set.>
The naturals defined by Cantor have more elements than any natural number can measure. Inductive sets never can leave the domain measured by natural numbers.
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