Let E be an equivalence relation on the set X . prove that: X / (X / E) = E
The definition of euivalence class: x/E = { for every y in the X | xEy }
The set of all equivalence classes: X/E = { x/E | x is a member of X }
Let E be an equivalence relation on the set X . prove that: X / (X / E) = E
The definition of euivalence class: x/E = { for every y in the X | xEy }
The set of all equivalence classes: X/E = { x/E | x is a member of X }
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