Conditional Convergence
A series is conditionally convergent if it converges but does not converge absolutely.
For example, the harmonic series
diverges, while the alternating version
converges by the alternating series test.
Read more about this topic: Alternating Series
Famous quotes containing the word conditional:
“The population of the world is a conditional population; these are not the best, but the best that could live in the existing state of soils, gases, animals, and morals: the best that could yet live; there shall be a better, please God.”
—Ralph Waldo Emerson (1803–1882)