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This sequence is notable for including every integer exactly once—even 0 if one counts the empty partial sum—and thereby establishing the countability of the set of integers.
A generalized definition of the "sum" of a divergent series is called a summation method or summability method, which sums some subset of all possible series.
There are many different methods (some of which are described below) that are characterized by the properties that they share with ordinary summation. Since all forms of Cesaro's theorem are linear and stable, the values of the sums are as we have calculated. There are two well-known generalizations of Cesaro summation: the conceptually simpler of these is the sequence of (H, n) methods for natural numbers n. Above, the even means converge to 1?2, while the odd means are all equal to 0, so the means of the means converge to the average of 0 and 1?2, namely 1?4. The other commonly formulated generalization of Cesaro summation is the sequence of (C, n) methods. It has been proven that (C, n) summation and (H, n) summation always give the same results, but they have different historical backgrounds.
In 1887, Cesaro came close to stating the definition of (C, n) summation, but he gave only a few examples.
He formally defined the (C, n) methods in 1890 in order to state his theorem that the Cauchy product of a (C, n)-summable series and a (C, m)-summable series is (C, m + n + 1)-summable. To be precise, these principles lead them to define a broad family of "?-summation methods", all of which sum the series to 1?4: If ?(x) is a function whose first and second derivatives are continuous and integrable over (0, ?), such that ?(0) = 1 and the limits of ?(x) and x?(x) at +? are both 0, then This result generalizes Abel summation, which is recovered by letting ?(x) = exp(?x). The general statement can be proved by pairing up the terms in the series over m and converting the expression into a Riemann integral. For positive integers n, these series have the following Abel sums: where Bn are the Bernoulli numbers. For even n, this reduces to This last sum became an object of particular ridicule by Niels Henrik Abel in 1826: Cesaro's teacher, Eugene Charles Catalan, also disparaged divergent series. Finally, in his 1890 Sur la multiplication des series, Cesaro took a modern approach starting from definitions. The series are also studied for non-integer values of n; these make up the Dirichlet eta function. Euler had already become famous for finding the values of these functions at positive even integers (including the Basel problem), and he was attempting to find the values at the positive odd integers (including Apery's constant) as well, a problem that remains elusive today. The eta function in particular is easier to deal with by Euler's methods because its Dirichlet series is Abel summable everywhere; the zeta function's Dirichlet series is much harder to sum where it diverges.

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