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On 02.10.2024 13:30, FromTheRafters wrote:They are not natural numbers either.WM pretended :>>No. ∀n ∈ ℕ: 1/n - 1/(n+1) > 0 does not prove that n+1 is a natural number. Note the infinite sequenceOmega minus one or two is undefined
1, 2, 3, ..., ω-2, ω-1, ω.
Yes in so far as these natural numbers are dark and cannot be reached by a FISON.
Nowhere but in your mind is that 'passing' a necessity.and n plus one closure is axiomatic.>
But it is in contradiction with NUF(x) passing 1. Do you understand that NUF(x) can nowhere increase by more than 1?
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