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 Sep 7 awarded Popular Question Aug 25 awarded Custodian Aug 25 reviewed Approve Computing a binomial series Jun 29 comment Calculating $\lim_{x\to 1} \, \int -\frac{i \text{Li}_2\left(x-x^2\right)}{\sqrt{3} \left(x-\frac{1}{2}-\frac{i \sqrt{3}}{2}\right)} \, dx$ Many thanks (+1) Jun 29 comment Calculating $\lim_{x\to 1} \, \int -\frac{i \text{Li}_2\left(x-x^2\right)}{\sqrt{3} \left(x-\frac{1}{2}-\frac{i \sqrt{3}}{2}\right)} \, dx$ Many thanks (+1) Jun 29 comment Calculating $\lim_{x\to 1} \, \int -\frac{i \text{Li}_2\left(x-x^2\right)}{\sqrt{3} \left(x-\frac{1}{2}-\frac{i \sqrt{3}}{2}\right)} \, dx$ Many thanks (+1) Jun 28 asked Calculating $\lim_{x\to 1} \, \int -\frac{i \text{Li}_2\left(x-x^2\right)}{\sqrt{3} \left(x-\frac{1}{2}-\frac{i \sqrt{3}}{2}\right)} \, dx$ May 28 awarded Nice Question May 4 comment About an infinite product @MichaelE2 thank you for information. Glad for this improvement. :-) Feb 3 awarded Yearling Jan 20 accepted A regularized hypergeometric function related question Nov 12 asked Computing a binomial series Oct 22 awarded Autobiographer Oct 7 awarded Nice Question Jul 2 awarded Curious Jun 16 comment A regularized hypergeometric function related question The point is I think totally different from you. Moreover, I know how to upvote the answers such that they won't be deleted by the system (I won't give them all at once). In the meantime I've changed my mind and I think I'm going to upvote 50 times the user that firstly give me the right answer. Jun 16 comment A regularized hypergeometric function related question @belisarius I don't think there is something wrong with upvoting questions (as a reward). I'm sure the person that can give me the proper answer has many answers that are worth being upvoted. Jun 16 asked A regularized hypergeometric function related question Jun 5 comment Why is this infinite series wrongly computed by Mathematica? @gpap Also W|A does the same mistake. It's weird that they fail to correcty compute an elementary series ... Jun 5 comment Why is this infinite series wrongly computed by Mathematica? @gpap yes, this is the correct answer.