List questions from prime-numbers

Published on 27 Mar 2026 - 0:03

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sum of primes: approximate closed form?

Published on 01 May 2014 - 16:55

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Which is currently the best result on bounded gaps between primes?

Published on 25 Mar 2026 - 13:53

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Prove that if m is prime and m|kl then either m|k or m|l.

Published on 30 Mar 2026 - 12:01

131

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Two positive integer with prime number

Published on 03 May 2014 - 2:34

150

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About Fermat's last Theorem?beal etc

Published on 03 May 2014 - 5:02

78

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Finding solution of this equation in set of positive integers.

Published on 03 May 2014 - 19:00

342

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Motivation for using $L(1,\chi)$ in the proof of Dirichlet's Theorem

Published on 25 Mar 2026 - 9:53

172

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Prove $p$$_n$$_+$$_1$ $<$ $2p_n$ without using the Bertrand's Postulate

Published on 29 Mar 2026 - 9:09

156

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Minimum Argument Difference to Make the Lower Bound > the Upper Bound

Published on 25 Mar 2026 - 9:25

192

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If $30$ divides $p_1^4 + p_2^4 + \ldots + p_{31}^4$. Prove that $p_1=2$, $p_2=3$ and $p_3=5$.

Published on 05 May 2014 - 13:13

65

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Let $a, b, c, m, n$ be integers, $m, n$ not both $0$.

Published on 05 May 2014 - 15:42

272

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If $p \mid m^p+n^p$ prove $p^2 \mid m^p+n^p$

Published on 06 May 2014 - 8:45

1.2k

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Intuition behind Erdős proof of the infinitude of prime numbers

Published on 03 Apr 2026 - 0:00

161.4k

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A quick way to determine whether a number is prime by hand?

Published on 06 May 2014 - 10:40

List Question

choose two prime numbers of length $k$

sum of primes: approximate closed form?

Which is currently the best result on bounded gaps between primes?

Prove that if m is prime and m|kl then either m|k or m|l.

Two positive integer with prime number

About Fermat's last Theorem?beal etc

Finding solution of this equation in set of positive integers.

Motivation for using $L(1,\chi)$ in the proof of Dirichlet's Theorem

Prove $p$$_n$$_+$$_1$ $<$ $2p_n$ without using the Bertrand's Postulate

Minimum Argument Difference to Make the Lower Bound > the Upper Bound

If $30$ divides $p_1^4 + p_2^4 + \ldots + p_{31}^4$. Prove that $p_1=2$, $p_2=3$ and $p_3=5$.

Let $a, b, c, m, n$ be integers, $m, n$ not both $0$.

If $p \mid m^p+n^p$ prove $p^2 \mid m^p+n^p$

Intuition behind Erdős proof of the infinitude of prime numbers

A quick way to determine whether a number is prime by hand?

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