On the strict class number of \({\mathbb{Q}}(\sqrt{2p})\) modulo 16, p\(\equiv 1 (mod 8)\) prime
Let \(p\equiv 1 (mod 8)\) be a prime. The strict class number of the real quadratic field \({\mathbb{Q}}(\sqrt{2p})\) of discriminant 8p is denoted by \(h^+(8p)\). For those primes p for which \(h^+(8p)\equiv 0 (mod 8)\) the value of \(h^+(8p)\) modulo 16 is determined.
scientific article; zbMATH DE number 3849354
scientific article