Question

Zeros of Riemann's $\xi(t)$

score 112 · Answer 1 · 2026-03-29 10:18:33

112

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Zeros of Riemann's $\xi(t)$

Published on 29 Mar 2026 - 10:18

score 83 · Answer 2 · 2026-02-23 08:40:13

83

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What is the order of $\mathrm{Z}(x)-\pi(x)?$

Published on 23 Feb 2026 - 8:40

score 33 · Answer 3 · 2023-09-09 17:54:34

Vinogradov's Theorem Estimates-$ e\Big(\frac{-Na}{q}\Big)\int_{-\frac{1}{Q}}^{\frac{1}{Q}}O\Big(N^3 ..= O\Big(N^2 \operatorname{exp}(-c_2\sqrt)) $

score 73 · Answer 4 · 2023-09-09 19:19:19

73

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Given the numbers integrally represented by $x^2 - n y^2,$ what proportion are represented by $x^2 - n^3 y^2 $

Published on 09 Sep 2023 - 19:19

score 46 · Answer 5 · 2026-03-30 23:56:47

46

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An estimate for a logarithm occuring in analytic number theory

Published on 30 Mar 2026 - 23:56

score 70 · Answer 6 · 2023-09-13 09:44:26

70

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A multiparameter inequality

Published on 13 Sep 2023 - 9:44

score 110 · Answer 7 · 2026-03-25 16:13:58

110

Views

Would c != 0 actually disprove the Birch and Swinnerton-Dyre conjecture rather than prove it?

Published on 25 Mar 2026 - 16:13

score 106 · Answer 8 · 2023-09-15 23:10:12

106

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Does $\lim_{k\rightarrow\infty}\frac{\log(P_1(k))}{\log(k)}$ exist?

Published on 15 Sep 2023 - 23:10

score 44 · Answer 9 · 2023-09-18 08:23:01

44

Views

Origins and Motivations behind the Concept of Major Arcs and Minor Arcs in Analytic Number Theory

Published on 18 Sep 2023 - 8:23

score 88 · Answer 10 · 2023-09-19 15:53:23

88

Views

Uniform lower bound in the Landau Prime Ideal Theorem

Published on 19 Sep 2023 - 15:53

score 43 · Answer 11 · 2026-03-25 09:29:03

43

Views

How do you evaluate the $q$-series of expressions like $j(\tau)^{-1/5}$?

Published on 25 Mar 2026 - 9:29

score 52 · Answer 12 · 2026-02-23 08:27:03

52

Views

How can we prove that this alternating summation involving fractional floor functions is non-decreasing?

Published on 23 Feb 2026 - 8:27

score 26 · Answer 13 · 2026-03-26 04:31:04

26

Views

How to construct a Dirichlet series that cannot be analytically continued beyond its abscissa of absolute convergence?

Published on 26 Mar 2026 - 4:31

score 37 · Answer 14 · 2026-02-23 08:27:43

37

Views

This alternating sum of fractional floor functions over the divisors of primorial is always a non-decreasing function (the general case).

Published on 23 Feb 2026 - 8:27

score 71 · Answer 15 · 2026-03-26 04:32:07

71

Views

Can we extend the Divisor Function $\sigma_s$ to $\mathbb{Q}$ by extending Ramanujan Sums $c_n$ to $\mathbb{Q}$?

Published on 26 Mar 2026 - 4:32

List Question

Zeros of Riemann's $\xi(t)$

What is the order of $\mathrm{Z}(x)-\pi(x)?$

Vinogradov's Theorem Estimates-$ e\Big(\frac{-Na}{q}\Big)\int_{-\frac{1}{Q}}^{\frac{1}{Q}}O\Big(N^3 ..= O\Big(N^2 \operatorname{exp}(-c_2\sqrt)) $

Given the numbers integrally represented by $x^2 - n y^2,$ what proportion are represented by $x^2 - n^3 y^2 $

An estimate for a logarithm occuring in analytic number theory

A multiparameter inequality

Would c != 0 actually disprove the Birch and Swinnerton-Dyre conjecture rather than prove it?

Does $\lim_{k\rightarrow\infty}\frac{\log(P_1(k))}{\log(k)}$ exist?

Origins and Motivations behind the Concept of Major Arcs and Minor Arcs in Analytic Number Theory

Uniform lower bound in the Landau Prime Ideal Theorem

How do you evaluate the $q$-series of expressions like $j(\tau)^{-1/5}$?

How can we prove that this alternating summation involving fractional floor functions is non-decreasing?

How to construct a Dirichlet series that cannot be analytically continued beyond its abscissa of absolute convergence?

This alternating sum of fractional floor functions over the divisors of primorial is always a non-decreasing function (the general case).

Can we extend the Divisor Function $\sigma_s$ to $\mathbb{Q}$ by extending Ramanujan Sums $c_n$ to $\mathbb{Q}$?

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