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On 8/10/2024 11:54 AM, WM wrote:The existence of unit frations enforces one or more first unit fractions.Le 09/08/2024 à 02:32, Jim Burns a écrit :If an interval contains unit fractions, then it contains a first one.Surely, a lawyer wouldn't think that>
"Boom! Here's the conclusion"
is an _argument_ ?
∀n ∈ ℕ: 1/n - 1/(n+1) > 0
Therefore there can only be a single first unit fraction.No one has said there are two first unit.fractions.
What forbids zero first unit.fractions?
What causes an exception: nₓ ∈ ℕ without ⅟(nₓ+1) ?The end of the positivee axis.
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