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Le 14/08/2024 à 20:04, Jim Burns a écrit :Which doesn't have a value (at least not in the finite rationals or reals).On 8/14/2024 8:28 AM, WM wrote:That is a self-contradiction.Le 13/08/2024 à 19:42, Jim Burns a écrit :>>The existence of the smallest unit fractions>
is contradictory in the land of
rationals with
countable.to numerators and denominators
with each split situated ==
a last point in the foresplit or
a first point in the hindsplit.
The existence of a smallest unit fraction is
the only alternative to the existence of
more than one at a real point.
The NONexistence of a smallest unit fraction is why,
for each unit fraction,
there are infinitely.many smaller unit fractions.
And with no two at one point.
The first point with unit fractions is x = INVNUF(1).
Regrads, WM
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