Adjective:

સારું, યોગ્ય, બંધબેસતુ, ઉપયોગી, પૂરતૂ, જોઈએ,

summable's Usage Examples:

Stadium, Decorah, Iowa, USA Carlson"s theorem, uniqueness theorem about a summable expansion of an analytic function Chester County G.

ai, i ∈ I, is unconditionally summable in X, then for every subset J ⊂ I, the corresponding subfamily aj, j ∈ J, is also unconditionally summable in X.

Whenever a series is Cesàro summable, it is also Abel summable and has the same sum.

dual of the Banach spaces ℓ 1 {\displaystyle \ell _{1}} of absolutely summable sequences, and L 1 L 1 ( X , Σ , μ ) {\displaystyle L^{1}L^{1}(X,\Sigma.

"Tauberian" if it gives conditions for a series summable by some method that allows it to be summable in the usual sense.

If the series is Abel summable to sum , i.

{\displaystyle x_{i}\geq 0} for all i {\displaystyle i} ) is called order summable if sup n 1 , 2 , … ∑ i 1 n x i {\displaystyle \sup _{n1,2,\ldots }\sum.

One can define a notion of summable families in K [ [ T Γ ] ] {\displaystyle K\left[\left[T^{\Gamma }\right]\right]}.

\,} A Fredholm kernel is said to be p-summable if ∑ { i } | λ i | p < ∞ {\displaystyle \sum _{\{i\}}\vert \lambda _{i}\vert.

requires a stronger form of Cesàro"s theorem, being (C, 2)-summable.

Generally, the terms of a summable series should decrease to zero; even 1 − 1 + 1 − 1 + ⋯ could be expressed.

sequences whose series is absolutely convergent, ℓ2, the space of square-summable sequences, which is a Hilbert space, and ℓ∞, the space of bounded sequences.

A θ {\displaystyle \theta } -summable spectral.