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7:41 AM
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Q: If $\operatorname{Riesz}(x)=O(x^{1/4})$, what can we say about the zeros of the Riemann zeta function?

Alann RosasThe Riesz function is defined by $$\operatorname{Riesz}(x):=\sum_{n=1}^\infty \frac{(-1)^{k-1} x^k}{(k-1)!\zeta(2k)}$$ where $\zeta$ is the Riemann zeta function. Marcel Riesz showed that the Riemann hypothesis (RH) is equivalent to the claim that for any $\varepsilon>0$, we have $\operatorname{R...

complex-analysis riemann-zeta riemann-hypothesis
 
5 hours later…
Sahaj
Sahaj
12:49 PM
1
Q: Intermediate-level resources for learning olympiad-level mathematics

pieI'm looking for guidance on finding suitable resources for learning Olympiad-level mathematics. I've always wanted to solve challenging problems in algebra, geometry, combinatorics, and number theory for several reasons: I believe it will sharpen my mind, I find it fun, and I think it would be a ...

combinatorics algebra-precalculus elementary-number-theory euclidean-geometry problem-solving
Should be closed in my opinion
Opinions-based
If not opinions based, then at least it's surely a duplicate.
 
6 hours later…
Тyma Gaidash
Тyma Gaidash
6:46 PM
“Ps: You steal and it shall come back” edited in shortly before deleting
Xander Henderson
Xander Henderson
7:16 PM
del-pls 20k+ real-analysis I think that this answer can safely be deleted. Answer to: Integral of Thomae's function‭ - suraj tidke‭ 2024-07-18 15:11:44Z
 
2 hours later…
amWhy
amWhy
8:53 PM
@XanderHenderson What answer???
@Mittens I will gladly consider posts given after 2020 (there are plenty of low quality posts needing deletion over the course of the last four years. But I will ignore posts made way-back-when.

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