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

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Sujet : Re: How many different unit fractions are lessorequal than all unit fractions? (repleteness)
De : ross.a.finlayson (at) *nospam* gmail.com (Ross Finlayson)
Groupes : sci.math
Date : 20. Sep 2024, 23:20:33
Autres entêtes
Message-ID : <ndydnYEmD_WAenD7nZ2dnZfqnPoAAAAA@giganews.com>
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On 09/20/2024 02:15 PM, Ross Finlayson wrote:
On 09/20/2024 12:26 PM, Jim Burns wrote:
On 9/20/2024 2:10 PM, WM wrote:
On 20.09.2024 19:51, Jim Burns wrote:
>
Put pencil to paper and draw two curves which cross.
There is a point at which the curves intersect.
>
This proves that no line has gaps.
>
A point (hypothetically) next to 0
has an absence of points between it and 0
>
No such absence of points exists.
No point which is next to 0 exists.
>
>
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Theorems or axioms?
>
In the physics, think on your wave/particle duality,
and the extended body, for example the wave-packet.
>
"Drawing" a line, "tire en regle", or curve,
has that when you put pencil to paper,
and draw a line, or curve if you will,
and life the pencil and put it back down,
and draw another one, intersecting the first:
the _curves_ cross.
>
... At a point, of for example where
they're incident, they coincide.
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Then these lines-reals these iota-values
are about the only "standard infinitesimals"
there are: with extent you observe, density
you observe, least-upper-bound as trivial,
and measure as assigned, length assignment.
>
>
Consider for example minutes between 1:00 and 3:00
in this https://www.youtube.com/watch?v=fIexFF91Jl8
"Moment and Motion:  medical imaging technology".
What it declares is that "complementary duals" have
that the points and the space and the space and the
points are for each other.

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