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

On 9/30/24 7:56 PM, Chris M. Thomasson wrote:

On 9/30/2024 4:13 AM, Richard Damon wrote:

On 9/29/24 3:16 PM, WM wrote:

On 28.09.2024 14:58, Richard Damon wrote:

On 9/27/24 3:06 PM, WM wrote:

On 25.09.2024 19:12, Richard Damon wrote:
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The problem is that it turns out the NUF(x) NEVER actually "increments" by 0ne at any finite point, it jumps from 0 to infinity (Aleph_0) in the unboundedly small gap between 0 and all x > 0,

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How do you distinguish them?

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They have different values, so why can't you?

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Then distinguish the first one.
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Regards, WM

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There isn't a first one.
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Show me a circle with 4 sides.

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;^) Humm, an n-gon where n is taken to infinity is a circle?
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 But 4 is not infinity.

 You example is just an illustration that WM's logic might be just a crude approximation for correctness, but then he relies on the parts that are only an approximation.
 Like asserting from the measurements of the square that pi is 4
 

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You are just proving your logic is non-sense.

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