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On 6/5/2024 6:43 AM, WM wrote:does not contradict that contrary to Cantor's claim most natural numbers are uncountable, although with n also n^n^n is countable.Le 04/06/2024 à 23:31, Jim Burns a écrit :On 6/4/2024 10:10 AM, WM wrote:Le 04/06/2024 à 04:07, Jim Burns a écrit :Thank you.Assumption (2.) describes>
objects in our familiar arithmetic.
That is trueAssumption 2 in detail.Assumption 2.>
ℕ⁺ holds all.and.only
numbers countable.to by.1 from.0
Of course.
It proves that people who say so are stupid and cannot understand that ℵo natural numbers will remain uncounted forever.For all counted n:not.exists n ∈ ℕ⁺: |ℕ⁺\{n≥}| ≠ ℵ₀
|ℕ \ {1, 2, 3, ..., n}| = ℵo.
What do you (WM) think that proves?
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