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I know for a fact that harmonic series diverge. But what about harmonic sequences? If you take the limit of the harmonic sequence, it equals "0" which means that it converges right?
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It is true that the harmonic series diverges, and the sequence converges. But if you are asking the question:\[\sum_{i=0}^\infty a_n\]does the series converge, it is not enough to check that:\[\lim_{n\longrightarrow \infty}a_n=0\]The harmonic series is an example of that.
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