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On 7/17/24 10:43 AM, WM wrote:
What do you miss in its definition?Can you explain how NUF(x) can increase from 0 to many more in one point x although all unit fractions are separated by finite distances of uncountably many x each?Because is isn't a properly defined function.
It has no finite value for any finite value of x > 0.Then basic mathematics is false. ∀n ∈ ℕ: 1/n - 1/(n+1) > 0 shows that every unit fraction occupies its own point.
Thus, one need no figure how it gets from 0 to any other number, since it doesn't.Does it go from 0 to ℵo? How can that happen?
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