a configuration of two or maybe more elements connected in a very circuit so that the exact same existing flows in turn via each of them (esp during the phrase in series)
denotes equally the series—that's the implicit means of incorporating the conditions a person following the other indefinitely—and, When the series is convergent, the sum from the series—the result of the process. This is the generalization in the related Conference of denoting by a + b displaystyle a+b
Typically, the conditions of a series originate from a ring, typically the sector R displaystyle mathbb R
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A bunch of rock formations intently linked in time of origin and distinct as a group from other formations.
For a few precise different types of series you will find much more specialised convergence assessments, for instance for Fourier series There exists the Dini examination.