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Le 17/04/2024 à 21:38, Tom Bola a écrit :Only the ω doubled passed it. The rest stayed below ω, and no natural number doubled isn't a natural number.WM drivels bullshit again and again, as always:If you accept set theory, then you have to accept too that there is no ordinal between ℕ and ω. The interval populated by ℕ is (0, ω). By doubling the number of elements remains the same, but the populated interval is (0, ω2) with ω amidst.
>Le 16/04/2024 à 21:48, Tom Bola a écrit :>WM schrieb:>ω*2 is present. Therefore ω or the ordinals next to it must be localized below.Nevertheless the question remains where in the second row is ω located, doesn't it?.>
NOPE - because w is not in the IMAGE of your f(ord) = 2*ord
Also, 2, 4, 6, ... are present in the image but not 1, 2, 3, ...
I do not claim that ω is in the image, but it is amidst the interval. That proves that doubled numbers surpassed it.
Regards, WM
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