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15
Math.TechQA.Club
2016-02-25 07:49:42
3.3k
Views
How to solve these two simultaneous "divisibilities" : $n+1\mid m^2+1$ and $m+1\mid n^2+1$
Published on
25 Feb 2016 - 7:49
#number-theory
#elementary-number-theory
#divisibility
#diophantine-equations
#congruences
156
Views
Is there a solution for $x^6 \equiv 5 \pmod {71}$?
Published on
23 Feb 2026 - 10:02
#congruences
#polynomial-congruences
1.8k
Views
When is $991n^2 +1$ a perfect square?
Published on
26 Feb 2016 - 12:00
#number-theory
#modular-arithmetic
#diophantine-equations
#congruences
#pell-type-equations
398
Views
If $p$ is an odd prime and $p \nmid a$, show that $a^{(p-1)/2} \equiv \pm 1 \pmod {p}$
Published on
25 Mar 2026 - 12:28
#number-theory
#congruences
#reduced-residue-system
60
Views
Congruence modulo $n$ problem
Published on
28 Feb 2016 - 17:04
#number-theory
#modular-arithmetic
#congruences
182
Views
If a prime $p>2$ is expressible as $p=a^2+b^2$, then $4\mid (p-1)$
Published on
28 Mar 2026 - 19:30
#elementary-number-theory
#modular-arithmetic
#congruences
#sums-of-squares
37
Views
What can be said about the smallest $N$ where $N^2 \not\equiv 1$ mod $p_x$; for all $x : 1 \leq x \leq y$
Published on
28 Mar 2026 - 19:39
#number-theory
#prime-numbers
#congruences
#quadratic-residues
186
Views
Use the Chinese Remainder Theorem to find the smallest element of a set
Published on
30 Mar 2026 - 14:11
#elementary-number-theory
#congruences
#chinese-remainder-theorem
64
Views
Simultaneous congruences to different moduli
Published on
02 Mar 2016 - 13:52
#number-theory
#modular-arithmetic
#diophantine-equations
#congruences
367
Views
Proof quadratic congruent equation has no solutions in $\mathbb{N}$
Published on
02 Mar 2016 - 14:12
#computer-science
#quadratics
#congruences
178
Views
Bernoulli Number Congruence
Published on
27 Mar 2026 - 2:39
#combinatorics
#number-theory
#congruences
#bernoulli-numbers
109
Views
Find all solutions of the equation $x^2+x=0$ in $\mathbb Z_6$
Published on
02 Mar 2016 - 21:08
#congruences
718
Views
Prove that if $p$ is an odd prime and $x$ is an integer such that $x^2\equiv 1~mod~p^k$, then $x=\pm 1~mod~p^k$
Published on
02 Mar 2016 - 23:45
#congruences
1.5k
Views
A problem on chinese remainder theorem (CSIR NET DEC 2015)
Published on
30 Mar 2026 - 14:16
#number-theory
#congruences
#chinese-remainder-theorem
222
Views
Method to Solve Linear Congruences
Published on
03 Mar 2016 - 19:19
#congruences
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