In Section 2.2, we defined the symmetric difference of two sets. More generally, the symmetric difference of n ≥ 3 sets A1, … An can be defined inductively as follows:
Prove that for any n ≥ 2, A1 ⊕ A2 ⊕ … ⊕ An consists of those elements in an odd number of the sets A1,…, An.
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