Timeline for Conditional bound on RH for $\Re\left(\sum_{p\leq\sqrt{x}}\frac{(1/2)}{p^{1+2it}}\right)$

Current License: CC BY-SA 4.0

18 events

when toggle format	what		by	license	comment
Jun 15, 2020 at 7:27	history	edited	CommunityBot		Commonmark migration
May 29, 2019 at 9:04	history	edited	asd	CC BY-SA 4.0	added 1 character in body
S May 27, 2019 at 11:02	history	bounty ended	CommunityBot
S May 27, 2019 at 11:02	history	notice removed	CommunityBot
May 26, 2019 at 17:50	history	edited	asd	CC BY-SA 4.0	added 2 characters in body
May 26, 2019 at 17:29	history	edited	asd	CC BY-SA 4.0	added 2 characters in body
May 26, 2019 at 17:19	history	edited	asd	CC BY-SA 4.0	added 20 characters in body
May 26, 2019 at 17:09	history	edited	asd	CC BY-SA 4.0	added 119 characters in body
May 26, 2019 at 16:47	history	edited	asd	CC BY-SA 4.0	detailed explanation of how I used the hints given in the comments
May 26, 2019 at 16:42	history	edited	asd	CC BY-SA 4.0	detailed explanation of how I used the hints given in the comments
May 26, 2019 at 16:35	history	edited	asd	CC BY-SA 4.0	detailed explanation of how I used the hints given in the comments
May 25, 2019 at 22:42	answer	added	2734364041		timeline score: 1
S May 19, 2019 at 9:29	history	bounty started	asd
S May 19, 2019 at 9:29	history	notice added	asd		Draw attention
May 16, 2019 at 20:49	comment	added	asd		I'm sorry, I cannot follow you. What should I do exactly?
May 16, 2019 at 20:25	comment	added	reuns		Looking at $\psi_1(x)=\int_1^x \psi(y)dy, \sum_\rho \frac{x^\rho}{\rho(\rho+1)}, \frac{1}{s+1} \frac{\zeta'(s)}{\zeta(s)}, \sum_\rho \frac{1}{\rho+1} \frac{1}{s-\rho}$ is easier because everything converges absolutely,the density of zeros implies error terms when summing over the zeros up to $T$ and replacing $\int_1^\infty$ by $\int_1^N$ in the Mellin transform of $\psi_1(x)$ and its sum over zeros approximation
May 16, 2019 at 19:40	history	edited	asd	CC BY-SA 4.0	improved formatting
May 16, 2019 at 18:42	history	asked	asd	CC BY-SA 4.0

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