generated equivalence relation
1. Definition
Let \(S\) be a set and \(R \subseteq S \times S\) a subset. Then the generated equivalence relation is defined as the intersection of all equivalence relations \(R_i\) with \(R \subseteq R_i\)
see:
Let \(S\) be a set and \(R \subseteq S \times S\) a subset. Then the generated equivalence relation is defined as the intersection of all equivalence relations \(R_i\) with \(R \subseteq R_i\)
see:
Date: nil
Created: 2024-11-06 Mi 09:38