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Le 27/08/2024 à 02:06, Jim Burns a écrit :Well NUF(x) does not exist, but that doesn't say that infiity is not actual, or that sets are not complete, just that your logic can't handle it.On 8/25/2024 3:45 PM, WM wrote:The function exists if actual infinity exists.This function exists because>
nothing contradicts its existence.
Except for the contradicting consequences of
its existence.
The function does not exist if only potential infinity exists.
¬∃ᴿx>0: NUF(x) = 1Then NUF(x) does not exist and infinity is not actual and sets are not complete.
Regards, WM
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