The elementary proof of the fact that there are infinite prime quadratic residues modulo \(p\)
\(p\) is a odd prime, then there are infinite primes \(q\) such that \(q\) is a quadratic residue modulo \(p\); there are infinite primes \(q\) such that \(q\) is a …
The elementary proof of the fact that there are infinite prime quadratic residues modulo \(p\) Read More