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On 08.10.2024 23:08, Alan Mackenzie wrote:Still stuck on finite sets I see.WM <wolfgang.mueckenheim@tha.de> wrote:>On 07.10.2024 18:11, Alan Mackenzie wrote:What I should have
written (WM please take note) is:The idea of one countably infinite set being "bigger" than another
countably infinite set is simply nonsense.The idea is supported by the fact that set A as a superset of set B isWhat do you mean by "bigger" as applied to two infinite sets when one of
bigger than B.
them is not a subset of the other?
That is not in every case defined. But here are some rules:
Not all infinite sets can be compared by size, but we can establish some useful rules.
>
The rule of subset proves that every proper subset has fewer elements than its superset
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