Re: How many different unit fractions are lessorequal than all unit fractions? (infinitary)

On 02.11.2024 01:55, Richard Damon wrote:

On 11/1/24 6:45 AM, WM wrote:

On 01.11.2024 00:43, Richard Damon wrote:

On 10/31/24 1:35 PM, WM wrote:

On 31.10.2024 12:36, Richard Damon wrote:

On 10/30/24 11:38 AM, WM wrote:

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NUF(x) MUST jump from 0 to Aleph_0 at all real values x, as below ANY real number x, there are Aleph_0 unit fractions.

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You cannot distinguish them by any real number? That proves that they are dark.

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They are not finite values.

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All unit fractions are finite values.
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So?
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There is no Unit Fraction x where NUF(x) can be 1,

 No visible unit fraction.

 

as there will always be other unit fractions at x/2 and x/3

 This is not true for the smallest unit fraction. If all are existing. In potential infinity it is true for every unit fraction.

 Regards, WM