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Am 13.08.2024 um 19:02 schrieb Jim Burns:Deplorable.On 8/13/2024 10:21 AM, WM wrote:Let's "assume" that this is true (sort of) for the sake of the argument.either in a step of size 1
or in a step of size more than 1.
I can't see any argument for this claim.But increase by more than 1 is excluded by
the gaps between unit fractions.
Actually, for each and every real number x > 0 there are infinitely many unit fractions smaller than x:That is wrong because ℵo unit fractions occupy a nonvanishig real interval, call it y. Then not every point of y has infinitely many unit fractions smaller than it self.
In fact, Ax > 0: NUF(x) = aleph_0, while NUF(0) = 0.A very stupid statement. It claims unit fractions smaller than every positive x. "Every positive x" is tantamount to the interval (0, oo).
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