Prove that statements are equivalent for all non-empty sets
Problem: Prove that the following two statements are equivalent for all non-empty sets L ⊆ N:
(i) L ∈ REC.
(ii) There exists a monotonically increasing, total function f ∈ R with im f = L.
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Prove that the following two statements are equivalent for all non-empty sets L ? N: (i) L ? REC.
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