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How will you explain to a student the difference between equality and equivalence of sets?
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Two sets are equal if their elements are equal. Two sets are equivalent if they have the same number of elements. A = {a, b, c} is equivalent to B={1, 2, 3} but they are not equal. A={a, b, c} is equal to C={a, b, c}
More specifically, an equality is the state when two sides of an equation are equal, e.g: \(\bf 1+1=2\) is an equality. Two sets A and B are equivalent when every element in set A also exists in set B and the cardinality of both sets is equal, i.e.\[\bf A \ \cup \ B =A=B \ and \ |A|=|B|\]
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