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On 1/27/2025 7:55 AM, WM wrote:
∀n ∈ U(F(n)): |ℕ \ {1, 2, 3, ..., n}| = ℵo
ℕ \ {1, 2, 3, ...} = { }
What is ⋃{F(n)} ?It is the union of FISONs, ℕ_def.
What is {1,2,3,...} ?ℕ
{1,2,3,...} = (⋃{F(n)})∪𝔻 = ⋃{F(n),𝔻}Yes, it is the dark domain.
Certainly, an appendix 𝔻 is possible.
∀n ∈ ⋃{F(n)}:But potentially infinite.
|⋃{F(n)}\{1,2,3,...,n}| = |⋃{F(n)}\{1,2,3,...,n-1}|
There is no first end.segment smaller than ⋃{F(n)}
The end.segments are well.ordered.
No 𝔻 completesᵂᴹ ⋃{F(n)}Then actual infinity does not exist.
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