Re: how

On 6/16/2024 3:52 PM, Moebius wrote:

Am 16.06.2024 um 21:51 schrieb Moebius:

Am 16.06.2024 um 21:41 schrieb Moebius:
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Concerning his claim "But never two (different) unit fractions at the same coordinate.": it is so trivial that it's hard to state/express it properly.
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Unit fractions are real numbers. And "two" unit fractions (and hence real numbers) a, b are either identical (a = b) or not (a =/= b). That's all.
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Well, my last shot: If a and b are two _different_ unit fractions, then there's no real number c such that a = c = b (though -of course- a and b are real numbers).

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To put it in simple words: /different/ means /not the same/.

 So _different_ unit fractions CAN'T BE "at the same coordinate" (i.e. equal to the same real number).
 

Creeps over into any number. If these two numbers are equal, there is zero distance between them?