Question

On simple integer solutions of $2^{(yp-2)/(p-2)!}=px+1,$ where $p$ is a fixed prime $\equiv 1\text{ mod }4$

score 38 · Answer 1 · 2017-07-31 00:23:39

38

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On simple integer solutions of $2^{(yp-2)/(p-2)!}=px+1,$ where $p$ is a fixed prime $\equiv 1\text{ mod }4$

Published on 31 Jul 2017 - 0:23

score 403 · Answer 2 · 2026-03-30 16:49:31

403

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Find $x^{98}$ congruent to $7$ (mod $18$)

Published on 30 Mar 2026 - 16:49

score 97 · Answer 3 · 2017-08-02 00:28:34

97

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score 1.7k · Answer 4 · 2017-08-02 18:56:52

1.7k

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score 25 · Answer 5 · 2017-08-04 17:03:16

25

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score 68 · Answer 6 · 2017-08-06 10:32:45

68

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score 133 · Answer 7 · 2026-03-25 18:56:31

133

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score 80 · Answer 8 · 2026-03-25 18:56:35

80

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score 556 · Answer 9 · 2017-08-07 12:03:26

556

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score 59 · Answer 10 · 2017-08-08 15:06:34

59

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score 20 · Answer 11 · 2017-08-09 21:50:08

20

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score 633 · Answer 12 · 2017-08-10 08:09:02

633

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score 106 · Answer 13 · 2017-08-13 09:08:39

106

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score 77 · Answer 14 · 2017-08-20 18:41:19

77

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Published on 20 Aug 2017 - 18:41

score 256 · Answer 15 · 2017-08-21 19:49:47

256

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Calculating ${34}^{429} \mod 431$

Published on 21 Aug 2017 - 19:49

List Question

On simple integer solutions of $2^{(yp-2)/(p-2)!}=px+1,$ where $p$ is a fixed prime $\equiv 1\text{ mod }4$

Find $x^{98}$ congruent to $7$ (mod $18$)

Solving quadratic equation in $\mathbb{Z}(\sqrt{15})$

The ring of integers modulo $0$?

Checking a proof on congruences

About cubic residues in $ \mathbb{Z}_p $ and perfect cubes in $ \mathbb{Z} $.

'Converting' from an equation to a congruence when the dividend and modulus share common factors

Relationship when some number divided by two different (relatively prime) divisors results in the same remainder

Uniqueness of $k$th root mod $m$ if $(k, \phi(m)) = 1$.

Help With Chinese Remainder Theorem Question

Co-prime solutions of Linear Congruences

Second degree congruent equation

Congruence equation with rational expression

What is the general method for solving congruences of the form $x^2\equiv a \bmod p$, where p is prime?

Calculating ${34}^{429} \mod 431$

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