Linked Questions

There have already been some questions about some undocumented functionality in Mathematica. Such as (please add to these lists!) How can one find undocumented options or option values in Mathematica?...

I am trying to compute numerically NSum[(-1)^n/n^3, {n, 1, Infinity}]. Of course, using first Sum would work here, but often it'...

Revisiting the problem Limit of partial sums involving inverse squares I found another difficulty with Sum[] Consider this sum ...

Mathematica 11 produces ...

I want to show the following identity: $$\sum_{n=-\infty}^{+\infty}\frac{1}{x_n^2}=\frac{1}{5},$$ where $x_n$ are the non-zero solutions of $$\tan(x) = x.$$ I know how to prove the correctness of this ...

In older versions of Mathematica, there was a function called SequenceLimit that allowed taking the limit of a numerical sequence. It is useful for speeding up the ...

I have an integration to do. I want to integrate $$ \int_0^\infty \sin^2(2\pi t)f(t)\mathrm{d}t $$ where $f(t)$ is known only at discrete values given in an array in the form $\{t_i,f_i\}$ with $i=1\...

$$ \sum _{k=1}^{\infty }\frac{4^kH_{2k}^2}{k^2\binom{2k}{k}}=8G^2+\frac{103}{2}\zeta \left(4\right)-22\operatorname{Li}_4\left(\frac{1}{2}\right)+7\ln ^2\left(2\right)\zeta \left(2\right)-\frac{11}{12}...

I am trying to learn to use Mathematica in an efficient way. Thus, I decided to spend some time on functional programming. I would like to implement the so-called epsilon algorithm, that is used to ...

How can I solve this limit? thanks you!!!