![𝐒𝐫𝐢𝐧𝐢𝐯𝐚𝐬𝐚 𝐑𝐚𝐠𝐡𝐚𝐯𝐚 ζ(1/2 + i σₙ )=0 on Twitter: "In the year 1914, Srinivasa Ramanujan published a paper titled 'Modular Equations & Approximations to Pi' in Cambridge journal. In that Ramanujan gave 𝐒𝐫𝐢𝐧𝐢𝐯𝐚𝐬𝐚 𝐑𝐚𝐠𝐡𝐚𝐯𝐚 ζ(1/2 + i σₙ )=0 on Twitter: "In the year 1914, Srinivasa Ramanujan published a paper titled 'Modular Equations & Approximations to Pi' in Cambridge journal. In that Ramanujan gave](https://pbs.twimg.com/media/Ed79AblUMAEXPOs.png)
𝐒𝐫𝐢𝐧𝐢𝐯𝐚𝐬𝐚 𝐑𝐚𝐠𝐡𝐚𝐯𝐚 ζ(1/2 + i σₙ )=0 on Twitter: "In the year 1914, Srinivasa Ramanujan published a paper titled 'Modular Equations & Approximations to Pi' in Cambridge journal. In that Ramanujan gave
![Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink](https://media.springernature.com/lw685/springer-static/image/art%3A10.1007%2Fs11139-020-00337-z/MediaObjects/11139_2020_337_Figa_HTML.png)
Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink
![0027: Part 6, Ramanujan's pi formulas and the hypergeometric function - A Collection of Algebraic Identities 0027: Part 6, Ramanujan's pi formulas and the hypergeometric function - A Collection of Algebraic Identities](https://sites.google.com/site/tpiezas/_/rsrc/1333449015005/0027/%28new%29%20p%20%3D%201.png)
0027: Part 6, Ramanujan's pi formulas and the hypergeometric function - A Collection of Algebraic Identities
![Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink](https://media.springernature.com/lw685/springer-static/image/art%3A10.1007%2Fs11139-020-00337-z/MediaObjects/11139_2020_337_Figb_HTML.png)
Ramanujan-like formulae for $$\pi $$ and $$1/\pi $$ via Gould–Hsu inverse series relations | SpringerLink
![Tamás Görbe on Twitter: "@fermatslibrary This is the Ramanujan-Sato series found by Ramanujan in 1910. It computes a further 8 decimal places of π with each term in the series. The first Tamás Görbe on Twitter: "@fermatslibrary This is the Ramanujan-Sato series found by Ramanujan in 1910. It computes a further 8 decimal places of π with each term in the series. The first](https://pbs.twimg.com/media/Dkj9h6OWsAAzs6a.jpg)