![Morphing Lord Brouncker's continued fraction for π into the product of Wallis | The Mathematical Gazette | Cambridge Core Morphing Lord Brouncker's continued fraction for π into the product of Wallis | The Mathematical Gazette | Cambridge Core](https://static.cambridge.org/content/id/urn%3Acambridge.org%3Aid%3Aarticle%3AS0025557200002278/resource/name/S0025557200002278_eqn1.gif?pub-status=live)
Morphing Lord Brouncker's continued fraction for π into the product of Wallis | The Mathematical Gazette | Cambridge Core
![Massimo on Twitter: "John Wallis published his product for π in 1656: an infinite product of even squared numbers divided by their two adjacent odd numbers. The surprising thing is scientists found Massimo on Twitter: "John Wallis published his product for π in 1656: an infinite product of even squared numbers divided by their two adjacent odd numbers. The surprising thing is scientists found](https://pbs.twimg.com/media/FwouHwVXoAEPVtO.jpg)
Massimo on Twitter: "John Wallis published his product for π in 1656: an infinite product of even squared numbers divided by their two adjacent odd numbers. The surprising thing is scientists found
![Cliff Pickover on Twitter: "Wonderful Wallis formula for pi, 1655. https://t.co/gE2W6C13h0" / Twitter Cliff Pickover on Twitter: "Wonderful Wallis formula for pi, 1655. https://t.co/gE2W6C13h0" / Twitter](https://pbs.twimg.com/media/BiinKJtCAAAwwg_.png)