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

On 9/15/24 3:39 PM, WM wrote:

On 15.09.2024 18:38, Ben Bacarisse wrote:
 

It might be worth pointing out that any non-trivial interval [a, b] on
the real line (i.e. with b > a) contains an uncountable number of
points.

 That proves that small intervals cannot be defined (they are dark). An uncountable number cannot be completed without a finite entry.
 Regards, WM

But arbirary small intevals CAN be defined.
Try to name one that can't.
The only things that are dark, are the things that do not actually exist, but your logic (which has blown up your mind) thinks must exist.