Question

How do I find the cube root using the Extended Euclidean Algorithm? (RSA broadcast attack)

score 106 · Answer 1 · 2026-03-27 10:44:14

106

Views

How do I find the cube root using the Extended Euclidean Algorithm? (RSA broadcast attack)

Published on 27 Mar 2026 - 10:44

score 114 · Answer 2 · 2023-04-29 19:01:32

114

Views

If $A$ is a Dedekind domain, and $\{0\} \ne I \vartriangleleft A$ is an ideal, then $A/I$ is a principal ideal ring

Published on 29 Apr 2023 - 19:01

score 63 · Answer 3 · 2023-05-24 19:28:41

63

Views

If $A\subset \mathbb{N}$ with $\vert A \vert = \infty,$ does $\exists p\in\mathbb{P}_{\geq 3}$ such that $\vert\{a\pmod p:a\in A\}\vert=p$ or $p-1?$

Published on 24 May 2023 - 19:28

score 89 · Answer 4 · 2023-06-06 09:38:03

89

Views

Nonconstant polynomial $f(x) \in \mathbb{Z}[x]$ with $f(0)=1$, then there exists an $n \in \mathbb{N}$ such that $f(n)$ is divisible by 2021 primes.

Published on 06 Jun 2023 - 9:38

score 161 · Answer 5 · 2023-06-25 17:23:44

161

Views

How can I show that: $x\equiv1\pmod{20}$ and $x\equiv1\pmod{22}$ iff $x\equiv1\pmod{220}$?

Published on 25 Jun 2023 - 17:23

score 57 · Answer 6 · 2023-06-27 10:20:49

57

Views

$X \equiv 1 \pmod{20} \land X \equiv 1 \pmod{22} \iff X \equiv 1 \pmod{\operatorname{lcm}(20,22)}$

Published on 27 Jun 2023 - 10:20

score 87 · Answer 7 · 2023-07-06 22:57:32

87

Views

Using Chinese Remainder theorem to find number of solutions of modular exponentiation mod composite number

Published on 06 Jul 2023 - 22:57

score 206 · Answer 8 · 2023-07-09 16:31:25

A number when divided by 2,3,4,5,6 leaves remainder 1,2,3,4,5 respectively but when its divided by 11 the remainder is 0. FIND THE NUMBER

score 93 · Answer 9 · 2023-07-13 20:30:05

93

Views

$9$ divides $a - 5$. $18$ divides $a - 14$. $24$ divides $a - 20$. Find $a$.

Published on 13 Jul 2023 - 20:30

score 61 · Answer 10 · 2026-03-25 23:36:23

61

Views

Using Chinese remainder theorem for Gaussian integers

Published on 25 Mar 2026 - 23:36

score 90 · Answer 11 · 2023-08-12 01:39:51

90

Views

How to find unique least number of moduli when performing arithmetic addition of two integers using Chinese Remainder theorem?

Published on 12 Aug 2023 - 1:39

score 84 · Answer 12 · 2023-08-13 19:04:32

84

Views

Remainder of a product of numbers

Published on 13 Aug 2023 - 19:04

score 55 · Answer 13 · 2023-08-15 02:53:03

55

Views

Find the remainder without differentiation

Published on 15 Aug 2023 - 2:53

score 109 · Answer 14 · 2023-08-16 10:56:27

109

Views

Deriving a CRT formula for noncoprime moduli

Published on 16 Aug 2023 - 10:56

score 108 · Answer 15 · 2023-08-25 10:41:31

108

Views

Number of solutions of $y^2=x^3$ in $\mathbb{Z}_{57}$

Published on 25 Aug 2023 - 10:41

List Question

How do I find the cube root using the Extended Euclidean Algorithm? (RSA broadcast attack)

If $A$ is a Dedekind domain, and $\{0\} \ne I \vartriangleleft A$ is an ideal, then $A/I$ is a principal ideal ring

If $A\subset \mathbb{N}$ with $\vert A \vert = \infty,$ does $\exists p\in\mathbb{P}_{\geq 3}$ such that $\vert\{a\pmod p:a\in A\}\vert=p$ or $p-1?$

Nonconstant polynomial $f(x) \in \mathbb{Z}[x]$ with $f(0)=1$, then there exists an $n \in \mathbb{N}$ such that $f(n)$ is divisible by 2021 primes.

How can I show that: $x\equiv1\pmod{20}$ and $x\equiv1\pmod{22}$ iff $x\equiv1\pmod{220}$?

$X \equiv 1 \pmod{20} \land X \equiv 1 \pmod{22} \iff X \equiv 1 \pmod{\operatorname{lcm}(20,22)}$

Using Chinese Remainder theorem to find number of solutions of modular exponentiation mod composite number

A number when divided by 2,3,4,5,6 leaves remainder 1,2,3,4,5 respectively but when its divided by 11 the remainder is 0. FIND THE NUMBER

$9$ divides $a - 5$. $18$ divides $a - 14$. $24$ divides $a - 20$. Find $a$.

Using Chinese remainder theorem for Gaussian integers

How to find unique least number of moduli when performing arithmetic addition of two integers using Chinese Remainder theorem?

Remainder of a product of numbers

Find the remainder without differentiation

Deriving a CRT formula for noncoprime moduli

Number of solutions of $y^2=x^3$ in $\mathbb{Z}_{57}$

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