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Compare each of the following infinite sets and determine if one is strictly bigger than another (in which case, provide an injection) or whether they
Compare each of the following infinite sets and determine if one is strictly bigger than another (in which case, provide an injection) or whether they have the same cardinality (in which case, provide a bijection). You may use the Schrder-Bernstein Theorem: To prove that AB, it suffices to construct injective functions from A to B and from B to A. 1. NN and BN 2. R and RR 3. 1 with 2, where 1={0,1}, and 2={0,1,2}
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