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On 2025-06-17 10:57:01 +0000, WM said:But the order exists for all defined natural numbers. We know of each one its predecessor and its successor, if those are existing.
On 17.06.2025 12:16, Mikko wrote:True.On 2025-06-16 10:50:58 +0000, WM said:>
>
The error above is that the expression "the last one" is used without
proving that there is a last one.
If all natnumbers are subtracted, none remains.
If all natnumbers are subtracted in their order, one after the other, none remains.The order does not matter,
the result is the same anyway.That means that none remains. I case of known order we know the last one subtracted.
But that does not prove that your "the last one" denotes anything.How can an ordered set be completely subtracted in its given order without a last one?
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