List questions from prime-gaps

Published on 09 Jun 2017 - 10:08

241

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A way to solve the gap between prime numbers

Published on 17 Jun 2017 - 14:12

40

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alternating relative prime gap series

Published on 21 Jun 2017 - 8:12

133

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Asymptotic expressions of $\pi_{2}(n), \pi_{4}(n)$ and $\pi_{6}(n)$

Published on 26 Mar 2026 - 8:23

117

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On the Möbius function and the difference $(p_{n+1})^{1/2}-(p_{n})^{1/2}$, being $p_n$ the $nth$ prime number: a conjecture

Published on 25 Jun 2017 - 12:09

216

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Finding large prime gaps without using brute force

Published on 25 Mar 2026 - 17:17

397

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Using CRT to find arbitrarily long gaps between primes

Published on 30 Jul 2017 - 7:23

77

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Prime gap as a power of log

Published on 22 Aug 2017 - 21:25

111

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Bound in Prime Numbers

Published on 24 Aug 2017 - 16:34

768

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Is there a prime $p$ whose successor is greater than $2p$?

Published on 29 Aug 2017 - 19:41

42

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For a given integers $x,n$, counting the number of integers $v$ where $x < v \le x+n$ and gcd$(\frac{n}{4}\#,v)=1$

Published on 25 Mar 2026 - 17:26

73

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What is the density of consecutive primes which have gaps too small or too large from the average ?

Published on 22 Sep 2017 - 11:35

77

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The first number larger than $N$ in prime gap sequence

Published on 28 Sep 2017 - 14:17

33

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How would you prove that this sum involving prime gaps has a limit?

Published on 29 Sep 2017 - 6:04

40

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Proportion of Prime Gaps Divisible by n (expected)?

Published on 11 Oct 2017 - 22:52

List Question

Is $(\ln p)^\alpha$ a limit for gaps proceeding $p$ for some $\alpha$?

A way to solve the gap between prime numbers

alternating relative prime gap series

Asymptotic expressions of $\pi_{2}(n), \pi_{4}(n)$ and $\pi_{6}(n)$

On the Möbius function and the difference $(p_{n+1})^{1/2}-(p_{n})^{1/2}$, being $p_n$ the $nth$ prime number: a conjecture

Finding large prime gaps without using brute force

Using CRT to find arbitrarily long gaps between primes

Prime gap as a power of log

Bound in Prime Numbers

Is there a prime $p$ whose successor is greater than $2p$?

For a given integers $x,n$, counting the number of integers $v$ where $x < v \le x+n$ and gcd$(\frac{n}{4}\#,v)=1$

What is the density of consecutive primes which have gaps too small or too large from the average ?

The first number larger than $N$ in prime gap sequence

How would you prove that this sum involving prime gaps has a limit?

Proportion of Prime Gaps Divisible by n (expected)?

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