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On 12/20/24 9:50 AM, WM wrote:Ask it! My answer is that it stops at the smallest unit fraction. But you deny its existence. Then it can only stop where you allow it. But then many smaller unit fractions show up. So your permission concerns only visible unit fractions.On 20.12.2024 03:52, Richard Damon wrote:Then why did it it not stop till after it has passed one?On 12/19/24 10:47 AM, WM wrote:>On 19.12.2024 11:41, Mikko wrote:
>Not really. What is acceptable for applied mathematics depends on the>
application area, which you didn't specify.
It was obvious when the argument was discussed: The cursor moves from 0 to 1 on the real axis. For every unit fractions 1/n which it hits there are smaller unit fractions which it had not hit before because they were dark at the first time and came into being only later.No, it means you missed them because you moved too far, because you closed your eyes.>
The cursor moves until it hits a unit fraction.
Use the function NUF(x). It shows the smallest unit fraction.No, they were always there, you just didn't look for them.This shows that you can't move to the "first" (smallest valued) 1/n because no such number actually exist,>
But as soon the cursor has met a unit fraction, many smaller ones show up. They had not "actually" existed as visible unit fractions.
You find "dark numbers" because you seem to have a blind spotThe function NUF(x) has none. Like the function of endsegments:
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