1. Closure
1) Definition
2) Construct a closure based on the relationship matrix
3) Construct a closure based on the relationship graph
2. Equivalence relationship
To study the equivalence relation is to divide the set A according to the relation R on the set A (purpose).
1) Equivalence relationship:
Let R be a relation on a non-empty set . If R is reflexive, symmetric and transitive , then R is called an equivalence relation on A. Let R be an equivalence relation if < x , y >∈ R , say that x is equivalent to y , and denote it as x ~ y .
2) Equivalence class :
3) Shops
4) Division of collections