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Am Wed, 20 Nov 2024 13:04:04 +0100 schrieb WM:WM thinks that countably implies finite? Humm...On 19.11.2024 17:42, FromTheRafters wrote:It is not claimed.WM submitted this idea :>> There is a bijection.You are not making any sense.
Only between numbers which have more successors than predecessors,
although it is claimed that no successors are remaining.
Try to count to a natural number that has fewer successors thanBecause there are no such numbers.
predecessors. Impossible.
But set theory claims that all natural numbersFuck no. Get your quantifiers in order: every single natural number
can be counted to such that no successors remain.
is very clearly finite; the cardinal number corresponding
to the set of all of them is countably infinite.
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