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On 11/2/2024 1:24 PM, WM wrote:That might appear so in a set without dark numbers. It is not true when dark numbers come into play.On 02.11.2024 13:20, joes wrote:If n is finite ∧ ω ≤ n+nWhy "absorbed"?>
Do you think
some multiple of a power of 2 is not natural?
If all multiples of 2 smaller than ω are doubled,
then this doubling results in larger numbers than doubled.
then ω is finite.
⎜ ⟦0,n⟧ is finite, which means thatYes, but the order of dark numbers cannot be determined.
⎜ each subset of ⟦0,n⟧ is two.ended.or.{}
⎜
⎜ Each subset of ⟦n,n+n⟧ is two.ended.or.{}
'Finite' meansEvery interval (0, n) is finite because n is finite. But for dark numbers n this cannot be seen. The dark realm appears as infinite. It cannot be counted through.
each subset is two.ended.or.{}
'Infinite' means not finite.
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