multiplicatively closed set

1. Definition

Let \(R\) be a ring and \(S \subseteq R\) a subset. Then \(S\) is a multiplicatively closed set, if \(1 \in S\) and \(x \times y \in S\) for \(x,y \in S\)

Date: nil

Author: Anton Zakrewski

Created: 2024-10-13 So 15:22