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10
Math.TechQA.Club
2024-12-30 18:02:07
863
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Strategies for evaluating sums $\sum_{n=1}^\infty \frac{H_n^{(m)}z^n}{n}$
Published on
30 Dec 2024 - 18:02
#sequences-and-series
#definite-integrals
#closed-form
#harmonic-numbers
#polylogarithm
154
Views
Special case of Faulhaber's formula
Published on
12 Jan 2025 - 23:45
#sequences-and-series
#summation
#harmonic-numbers
81
Views
What are the first few values of this function?
Published on
12 Jan 2025 - 19:18
#elementary-number-theory
#soft-question
#special-functions
#harmonic-numbers
240
Views
To prove that $\sum_{k=1}^{n}{{1}\over {k}} \ge \log n$
Published on
12 Jan 2025 - 23:45
#integration
#sequences-and-series
#inequality
#logarithms
#harmonic-numbers
97
Views
Sum of the recripocals of the Harmonic Numbers
Published on
13 Jan 2025 - 0:03
#sequences-and-series
#divergent-series
#harmonic-numbers
613
Views
Prove by induction $\sum _{i=1}^n\left(-1\right)^{i+1}\:\binom{n}{i}\:\frac{1}{i}=1+\frac{1}{2}+\frac{1}{3}+...+\frac{1}{n}$
Published on
12 Jan 2025 - 23:28
#summation
#induction
#binomial-coefficients
#harmonic-numbers
112
Views
Prove by induction: $\left(\frac{1}{n+1}+\frac{1}{n+2}+...\frac{1}{2n}\right)^2<\frac{1}{2},n\ge 1$
Published on
12 Jan 2025 - 23:58
#inequality
#induction
#harmonic-numbers
1.3k
Views
Proof of a sum with binomial coefficients $\sum_{k=1}^n (-1)^{k+1}{\binom nk}\frac{1}{k} = 1 + \frac{1}{2} + \ldots +\frac{1}{n}$
Published on
12 Jan 2025 - 23:32
#summation
#induction
#binomial-coefficients
#harmonic-numbers
62
Views
Can someone explain the cancellation in this Induction proof? (Harmonic Sequence)
Published on
12 Jan 2025 - 23:35
#induction
#harmonic-numbers
67
Views
Sum of divisors(n!)/n! is greater than Harmonic Number(n)
Published on
12 Jan 2025 - 23:13
#number-theory
#summation
#harmonic-numbers
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