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On 31.10.2024 20:25, Jim Burns wrote:Nope, becuase there is a difference in nature between an interval of finite length, and an interval of infinite length.On 10/31/2024 2:30 PM, WM wrote:Then:On 31.10.2024 19:07, Jim Burns wrote:>On 10/31/2024 4:17 AM, WM wrote:On 31.10.2024 00:49, Jim Burns wrote:>>>There is no n.sequence between 0 and ω>
without a n+n.sequence between 0 and ω.
>
'Infinite' does not mean what you want it to mean.
Then infinity means only
'Infinite' means 'not finite'.
Potentially infinite means
finite but variable without bound.
Our sets do not change.
Multiplication of all infinitely many fractions of the open interval (0, 1) results in some fractions in (1, 2).
Multiplication of all infinitely many numbers of the open interval (0, ω) result in some numbers in (ω, ω*2).
Reducing the density increases the interval.
Regards, WM
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