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On 01.11.2024 13:37, FromTheRafters wrote:Why "absorbed"? Do you think some multiple of a power of 2 is not natural?WM laid this down on his screen :But there are all. No point can escape doubling.On 01.11.2024 11:59, FromTheRafters wrote:That is not the nature of the set of natural numbers. There is no last,WM used his keyboard to write :Simplest mathematics. Doubling increases the value. If all natnumbersOn 31.10.2024 22:53, FromTheRafters wrote:What makes you think so?WM pretended :>Numbers like ω + 4 are in the infinite. But if all natural numbersNo, there are no finite numbers in the transfinites.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).
are doubled, then numbers in the infinite are produced.
are existing, then the greatest existing natnumber is existing too,
that is for finite sets only.Therefore not all doubled elements can be absorbed by the set.Actual infinity is not about variable sets!Sets don't change!
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