i am given with a series called An and series Bn which from a certain place has the same members as An? prove or disprove that every partial bound of bn is also a partial bound of An ??
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Originally Posted by transgalactic i am given with a series called An and series Bn which from a certain place has the same members as An? prove or disprove that every partial bound of bn is also a partial bound of An ?? I've tried looking it up, what do you mean by partial bound?
a partial bound is a bound of a sub series
i know that if a series is converges then lim inf An=lim sup An is that helps?
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