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Le 25/08/2024 à 12:21, Jim Burns a écrit :That’s the problem.On 8/24/2024 10:11 AM, WM wrote:No. Dark numbers are not any bounds. Bounds are definable.Something between ℕᵈᵉᶠ and ω is a lower.than.lowest upper.bound of ℕᵈᵉᶠω is an upper.bound of ℕᵈᵉᶠ.Nevertheless almost all natural numbers are bewteen ℕᵈᵉᶠ and ω.
Of all upper.bounds of ℕᵈᵉᶠ, the lowest is ω.
Something between ℕᵈᵉᶠ and ω does not exist.So the blind man argues.
Proof?Each non.empty set of ordinals holds a first.Like each set of unit fractions.
Too bad.Dark numbers cannot be stepped to.if ω-1 and each j before ω-1 can be stepped.uo.to,ω - 1 is the greates natural number.Do the natnumbers reach till omega?ω, an upper.bound of ℕᵈᵉᶠ, is not.in ℕᵈᵉᶠ.
The natnumbers do not reach ω
then ω and each j before ω can be stepped.up.to.
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