For each , find a series of the form which is absolutely convergent for but not for and is (conditionally) convergent for but not for .
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Originally Posted by Newtonian For each , find a series of the form which is absolutely convergent for but not for and is (conditionally) convergent for but not for . Is the sequence supposed to depend on ?
Yes; we may assume we're given a and we want to find a series as stated (by defining , which are allowed to depend on the given ).
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