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On 11/2/24 1:42 PM, WM wrote:On 02.11.2024 14:50, Moebius wrote:Am 02.11.2024 um 14:21 schrieb joes:>Am Fri, 01 Nov 2024 18:03:26 +0100 schrieb WM:>>If an invariable set of numbers is there, then there is a smallest and a
largest number of those which are existing.
or each and every n e IN there is an n' e IN (say n' = n+1)
Actual infinity is not based on claims for each and every, but concerns all.
But if it applies to ALL, it must apply to ANY, so a property of ANY must apply to each on of the ALL.That cannot be true for all dark numbers.
So, for ALL the Natural Numbers, there can't be a highest, because for ANY Natural Number there is a following one
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