User GH from MO

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consecutive prime gaps and explicit bound

answered Oct 7, 2018 at 12:44

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On the Diophantine equation $x^{4}+y^{4}=z^p$

answered Jun 26, 2018 at 18:56

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Union of random intervals with total length equal to infinity

answered Aug 14, 2018 at 16:07

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Prove $\int_0^{\infty}{\frac{1}{e^{sx}\sqrt{1+s^2}}}ds < \arctan\left(\frac1x\right),\quad\forall x\ge1$

answered Aug 17, 2018 at 13:48

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On the solvability of the congruence $p^m\equiv m\pmod{n}$

answered Oct 29, 2018 at 0:39

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Is the following weak version of second Hardy-Littlewood conjecture already known?

answered Nov 1, 2018 at 23:01

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The sign of an interesting sum involving a Dirichlet character

answered Aug 7, 2019 at 8:32

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Are there major research areas in math? Or is it a lot of individual efforts?

answered Jul 28, 2019 at 3:40

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Sum over reciprocal of primes times coefficient

answered Jun 27, 2019 at 19:50

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Numbers divisible by precisely the same set of primes

answered Sep 5, 2019 at 2:10

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Noninteger moments of the divisor function

answered Sep 6, 2019 at 9:30

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Representation of integers by principal binary quadratic forms

answered Oct 20, 2019 at 22:13

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Express an integer as ac + bd

answered Jan 22, 2020 at 19:37

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Difference between $n$-th and $(n-1)$-th composite numbers

answered Dec 21, 2021 at 22:44

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Asymptotic for the average of $|d(n)-\log n|$?

answered Feb 14, 2022 at 18:20

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Sums of Legendre symbols with integer-valued polynomials

answered Apr 17, 2022 at 0:57

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Analytic continuation and convergence of a Riemann zeta related function

answered May 7, 2021 at 21:18

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How many non principal prime ideals does a number field contain?

answered Oct 29, 2020 at 5:23

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A boundary behaviour of holomorphic functions

answered Jan 3, 2021 at 9:36

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An integral identity

answered Nov 20, 2020 at 19:31

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Rational characters of a number field are powers of norm

answered Aug 14, 2020 at 7:28

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Primality test for $N=4p+1$

answered Aug 14, 2020 at 9:29

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A possible error in Elliot's book "Probabilistic Number Theory"

answered Sep 2, 2020 at 23:39

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Analytic function on $\mathbb{C}$

answered Feb 21, 2020 at 1:26

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Asymptotics on sum of n/rad(n)

answered Aug 26, 2023 at 4:37

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Prime factors bounded by $k$

answered Aug 9, 2023 at 13:41

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Abscissa of convergence of the $\tau$ Dirichlet series

answered Nov 16, 2023 at 18:11

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Upper bound for the $n$-th derivative of a rational function $\frac{f}{f+g}$

answered Feb 20 at 13:24

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Does the limit of $x_n$, defined by $x_{n+1}=1/(m+1-nx_n)$ exist?

answered Sep 27, 2022 at 5:47

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Explicit bounds on number of primes of given size

answered Nov 21, 2022 at 23:14

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1,015 Answers

consecutive prime gaps and explicit bound

On the Diophantine equation $x^{4}+y^{4}=z^p$

Union of random intervals with total length equal to infinity

Prove $\int_0^{\infty}{\frac{1}{e^{sx}\sqrt{1+s^2}}}ds < \arctan\left(\frac1x\right),\quad\forall x\ge1$

On the solvability of the congruence $p^m\equiv m\pmod{n}$

Is the following weak version of second Hardy-Littlewood conjecture already known?

The sign of an interesting sum involving a Dirichlet character

Are there major research areas in math? Or is it a lot of individual efforts?

Sum over reciprocal of primes times coefficient

Numbers divisible by precisely the same set of primes

Noninteger moments of the divisor function

Representation of integers by principal binary quadratic forms

Express an integer as ac + bd

Difference between $n$-th and $(n-1)$-th composite numbers

Asymptotic for the average of $|d(n)-\log n|$?

Sums of Legendre symbols with integer-valued polynomials

Analytic continuation and convergence of a Riemann zeta related function

How many non principal prime ideals does a number field contain?

A boundary behaviour of holomorphic functions

An integral identity

Rational characters of a number field are powers of norm

Primality test for $N=4p+1$

A possible error in Elliot's book "Probabilistic Number Theory"

Analytic function on $\mathbb{C}$

Asymptotics on sum of n/rad(n)

Prime factors bounded by $k$

Abscissa of convergence of the $\tau$ Dirichlet series

Upper bound for the $n$-th derivative of a rational function $\frac{f}{f+g}$

Does the limit of $x_n$, defined by $x_{n+1}=1/(m+1-nx_n)$ exist?

Explicit bounds on number of primes of given size