Prove that distinct equivalence classes are disjoint
Answers
Answered by
0
Answer:
For each a,b∈A, a∼b if and only if [a]=[b]. Two elements of A are equivalent if and only if their equivalence classes are equal. Any two equivalence classes are either equal or they are disjoint. This means that if two equivalence classes are not disjoint then they must be equal.
Similar questions
English,
5 months ago
Business Studies,
5 months ago
English,
5 months ago
Biology,
11 months ago
Physics,
11 months ago