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On 05.10.2024 15:00, joes wrote:Of course. ω is infinite, and the naturals are finite.Am Sat, 05 Oct 2024 11:43:50 +0200 schrieb WM:If every definable number has ℵo-infinitely many successors, then noOn 05.10.2024 10:46, Moebius wrote:Since it is logically invalid, you need to prove your deduction
>a quantifier shift is NOT reliable und wird daher in der MathematikI many cases it is correct. For instance if every definable natural
tunlichst vermieden (und nicht nur dort).
number has ℵo natural successors, then there are ℵo natural numbers
larger than all definable natural numbers. They are dark however and
cannot be specified.
independently. In general those are two different propositions.
definable number is closer to ω. Then there is a infinite gap between
definable numbers and ω.
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