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Qué (quién) es summable$502520$ - definición
Unconditionally convergent; Unconditionally summable
Lambert summation
SUMMABILITY METHOD FOR A CLASS OF DIVERGENT SERIES
Lambert summable
In mathematical analysis, Lambert summation is a summability method for a class of divergent series.
Unconditional convergence
In mathematics, specifically functional analysis, a series is unconditionally convergent if all reorderings of the series converge to the same value. In contrast, a series is conditionally convergent if it converges but different orderings do not all converge to that same value.
Euler summation
SUMMATION METHOD FOR SOME DIVERGENT SERIES
In the mathematics of convergent and divergent series, Euler summation is a summability method. That is, it is a method for assigning a value to a series, different from the conventional method of taking limits of partial sums.
Wikipedia
Unconditional convergence
In mathematics, specifically functional analysis, a series is unconditionally convergent if all reorderings of the series converge to the same value. In contrast, a series is conditionally convergent if it converges but different orderings do not all converge to that same value. Unconditional convergence is equivalent to absolute convergence in finite-dimensional vector spaces, but is a weaker property in infinite dimensions.
