Let S = {a1, . . . , ap} be a subset of M, for some p ∈ N∗
. Let (xn)n
be a sequence in S.
(a) Show that there is some j, 1 ≤ j ≤ p and a subsequence (xnk)k
of (xn) such
that xnk = aj for all k ∈ N∗
.
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