Gaussian Prime must have size $p$ or $p^2$
56779
The norm of a Gaussian prime is a prime or a square of a prime in $\mathbb{Z}$
18053
Find all prime $p$ such that $x^2=-1$ has a solution in $\mathbb{Z}/p\mathbb{Z}$
46555
How to calculate GCD of Gaussian integers?
107502
Let $p \geq 2$. Prove that if $2^p-1$ is prime then $p$ must also be prime.
8710
Bounds for $n$-th prime
34864
Can I select a large random prime using this procedure?
5978
Prove that there exists only one prime number of the form $p^2−1$ where $p≥2$ is an integer
129438
Gaussian Integers and Quotient Rings
7899
Show that if $p$ is prime then $\Bbb Z_p$ is a field
19761
Show for prime numbers of the form $p=4n+1$,  $x=(2n)!$ solves the congruence $x^2\equiv-1 \pmod p$. $p$ is therefore not a gaussian prime.
61503
Are primes randomly distributed?
75011
Primes of the form $n^2+1$ - hard?
117516
Prime trios of the form $p$,$p+2$,$p+4$
102286
Compute $\mathbb{P}\{ W_t < 0 \, \, \text{for all} \, \, 1 < t < 2\}$ for a Brownian motion $(W_t)_{t \geq 0}$
53557
Java: A "prime" number or a "power of two" as HashMap size?
70463
Let $p$ be prime and $a$ be a natural not divisible by $p$. Then, $\exists$ integers $x,y$ such that $ax\equiv y \pmod{p}$ with $0<|x|,|y|<\sqrt{p}$
153831
Approximating $\pi$ with least digits