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LRDPRDX
  • Member for 7 years, 10 months
  • Last seen more than a month ago
  • Budker Institute of Nuclear Physics
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Conjecture about harmonic numbers
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Conjecture about harmonic numbers
It is very good how many people interested in this conjecture. Sorry for not taking part in your discussion so far, but I am trying to find more information about harmonic numbers which can be useful in the investigation of this problem. Hope cooperative work bring results.
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Conjecture about harmonic numbers
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Conjecture about harmonic numbers
There is a question (link in the discription) to prove that there exist infinitely many $n$ such that $$H_n - \lfloor H_n\rfloor < \frac{1}{n^2}.$$ So I wanted to find several $n$'s numerically, but I did not find any $n > 1$ which fulfilled that inequality. Also, see pictures I added in the description.
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Conjecture about harmonic numbers
Yes. It denotes cardinality,
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Conjecture about harmonic numbers
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Conjecture about harmonic numbers
I got it, Like a tag question.
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Conjecture about harmonic numbers
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Conjecture about harmonic numbers
I agree that $\bar\eta$ is decreasing. But I do not understand the ''isn't'' in the beginning.
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