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On 11/4/2024 12:45 AM, FromTheRafters wrote:For instance 2 = 2 wrt the vise versa comment.Chris M. Thomasson pretended :Each and every natural number is in all of them and vise versa? Fair enough?On 11/3/2024 2:40 PM, Chris M. Thomasson wrote:>On 11/3/2024 3:56 AM, WM wrote:>On 03.11.2024 09:50, joes wrote:>pparently you do think that there is a>
natural n such that 2^n is infinite.
If all naturals are there, then no further one is available.
Sigh. There are infinite natural numbers, there is no last largest one.
I should say infinitely many natural numbers... Sorry! ;^o
>
Damn it. :^)
Yeah, it is best to use the words 'set of' when 'all' is invoked. The set of all natural numbers is infinite while each and every one of the elements is finite. In that sense (the set of) 'all' is different from 'each' and 'every'.
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