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Agno
  • Member for 12 years, 10 months
  • Last seen more than a week ago
  • Netherlands
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14
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76
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13
Score
90
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100
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11
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66
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73
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8
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35
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39
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1
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8
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9
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6
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All Questions Answers
Score Newest
question
54
Are all zeros of $\Gamma(s) \pm \Gamma(1-s)$ on a line with real part = $\frac12$ ?
Feb 23, 2012
question
26
Are the 'semi' trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?
Feb 25, 2012
question
22
A closed form for an integral expressed as a finite series of $\zeta(2k+1)$, $\pi^m$ and a rational?
May 20, 2017
question
18
Could computing the next prime in a finite Euler product be made rigorous?
Jul 10, 2020
question
17
Does this infinite sum provide a new analytic continuation for $\zeta(s)$?
Aug 23, 2013
question
9
Do the complex zeros of the sum/difference of these series all reside on the line $\Re(s)=\frac12$?
Oct 4, 2015
question
9
Do all complex zeros in the strip of $\frac{\zeta(s)}{\Gamma(s)} - \frac{\Gamma(1-s)}{\zeta(1-s)}$ lie on the critical line?
Jan 18, 2015
question
8
Why was the factor $\frac12$ introduced in the Riemann $\xi$ function?
Dec 11, 2019
question
7
Values where infinite products of primes and composites are equal
Jan 25, 2011
question
7
Is there a connection between the sequence of a finite number of Stieltjes constants and the integer partitions number?
Oct 22, 2020
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26
Is there a pattern in the complex roots of the Sine Integral $\mathrm{Si}\left(\frac{z}{2}\right)$?
15
Are these known telescoping series for $\zeta\left(\frac12\right)$?
13
Is $\frac{1}{\pi}\int_{0}^{\infty} \Gamma(\sigma +xi)^2\,\Gamma(\sigma-xi)^2 \,dx = \frac{\Gamma(2\,\sigma)^4}{\Gamma(4\,\sigma)}$?
10
Do the roots of this function all reside on the line $\Re(s) = \frac12$?
9
An integer counting function n(x)

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