List questions from distribution-of-primes

Published on 12 Apr 2021 - 10:50

214

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Distribution of prime gaps - is it an unsolved problem?

Published on 15 Apr 2021 - 22:03

55

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Variations on $\pi(2n)-\pi(n)$

Published on 27 Apr 2021 - 9:32

316

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Does the truth of one imply the other? A simple Collatz generalization in terms of primes.

Published on 23 May 2021 - 17:42

90

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Primality Formula Conjecture

Published on 09 Jul 2021 - 20:37

65

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Can you prove my Prime assumption wrong?

Published on 02 Aug 2021 - 3:40

80

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Estimation of sum of prime power product

Published on 21 Oct 2021 - 22:47

336

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A prime generating algorithm

Published on 11 Dec 2021 - 20:38

89

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angular distribution of primes in a number field

Published on 17 Dec 2021 - 5:30

78

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A sequence is defined by the nth term: $n^3 -21n^2 +99n +121$. What primes does the sequence contain if continued to infinity?

Published on 07 May 2022 - 20:30

147

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Is there really no way to generate infinitely many primes?

Published on 02 Jun 2022 - 13:49

66

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Collinear primes $(n,p_n)$

Published on 13 Jul 2022 - 11:26

89

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Obtaining strings of congruent primes (Shiu's Theorem)

Published on 05 Oct 2022 - 9:28

28

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Given $n = ab$ with $a,b$ unknown what are some good choices for $a_0, d$ such that $a,b$ are both in the AP $a_0 + kd$

Published on 27 Oct 2022 - 5:10

130

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Is there a close approximation for $\prod_{i=1}^n (1-1/p_i)$?

Published on 16 Dec 2022 - 22:23

List Question

Is there a bound of $\Delta(x)$ related to Riemann prime-counting funtion?

Distribution of prime gaps - is it an unsolved problem?

Variations on $\pi(2n)-\pi(n)$

Does the truth of one imply the other? A simple Collatz generalization in terms of primes.

Primality Formula Conjecture

Can you prove my Prime assumption wrong?

Estimation of sum of prime power product

A prime generating algorithm

angular distribution of primes in a number field

A sequence is defined by the nth term: $n^3 -21n^2 +99n +121$. What primes does the sequence contain if continued to infinity?

Is there really no way to generate infinitely many primes?

Collinear primes $(n,p_n)$

Obtaining strings of congruent primes (Shiu's Theorem)

Given $n = ab$ with $a,b$ unknown what are some good choices for $a_0, d$ such that $a,b$ are both in the AP $a_0 + kd$

Is there a close approximation for $\prod_{i=1}^n (1-1/p_i)$?

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