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High Quality Content by WIKIPEDIA articles! The ratio test states that: if L 1 then the series diverges. If L = 1 or the limit fails to exist, then the test is inconclusive (there exist both convergent and divergent series that satisfy that case). In cases where the limit fails to exist, it is possible to generalize the test using a limit superior. Then if ? 0, the series converges. If ?

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High Quality Content by WIKIPEDIA articles! The ratio test states that: if L 1 then the series diverges. If L = 1 or the limit fails to exist, then the test is inconclusive (there exist both convergent and divergent series that satisfy that case). In cases where the limit fails to exist, it is possible to generalize the test using a limit superior. Then if ? 0, the series converges. If ?