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Sep 11 at 6:56 comment added Hjalmar Rosengren My paper on this topic is now available at arxiv.org/abs/2409.06658
Jul 21 at 5:01 comment added Hjalmar Rosengren @TimothyChow Good question, I will think about it. I started writing a short paper about the Sinha-Saha-type series.
Jul 20 at 1:01 comment added Timothy Chow @HjalmarRosengren It occurred to me that since the Sinha-Saha series can be thought of as a generalization of Madhava's series, perhaps there is a way to generalize Madhava's correction term as well? Any thoughts about that?
Jul 2 at 22:45 history edited Timothy Chow CC BY-SA 4.0
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Jul 2 at 18:13 history bounty ended TheSimpliFire
Jul 2 at 18:13 vote accept TheSimpliFire
Jul 2 at 16:37 comment added Hjalmar Rosengren Maybe some people would prefer to write $t_1=t$ and substitute $t_2=(\lambda-t\lambda-1/4)/(\lambda-t)$ everywhere. Then we have completely standard partial fraction expansions in the variable $t$. I only introduce the variable $t_2$ to make the symmetries of the expressions more explicit.
Jul 2 at 15:00 history edited Hjalmar Rosengren CC BY-SA 4.0
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Jul 2 at 13:16 history edited Daniele Tampieri CC BY-SA 4.0
Minor Math Jaxing including (but not exclusively) formula hyperlinking
Jul 2 at 13:12 history edited Hjalmar Rosengren CC BY-SA 4.0
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Jul 2 at 13:06 comment added Sam Hopkins Humans 1 - AI 0
Jul 2 at 13:03 history answered Hjalmar Rosengren CC BY-SA 4.0