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 indicate what is wrong with the following induction proof. Theorem: For each n in N, let P(n) be the statement "Any collection of n marbles consists of marbles of the same color." Then P(n) is true for all n in N. Proof: Clearly P(1) is a true statement. Now suppose that P(k) is a true statement for some K in N. Let S be a collection of k+1 marbles. If one marble, callit x,is removed,then the induction hypothesis applied to the remaining k marbles implies that these k marbles all have the same color. Call this color C. Now if x is returned to the set S and a different marble is removed,then again the remaining k marbles must all be of the same color C. But one of these marbles is x, so in fact all k+1 marbles have the same color C. Thus P(k+1) is true, and by induction we conclude that P9n) is true for all n in N.
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