Who has calculated the most digits of pi?
It produces about 14 digits of per term, and has been used for several record-setting calculations, including the first to surpass 1 billion (10) digits in 1989 by the Chudnovsky brothers, 2.7 trillion (2.7×10) digits by Fabrice Bellard in 2009, 10 trillion (10) digits in 2011 by Alexander Yee and Shigeru Kondo, and over 22 trillion digits in 2016 by Peter Trueb. For similar formulas, see also the Ramanujan–Sato series.
Who has calculated the most digits of pi in 2016?
Peter Trueb
Pi
It produces about 14 digits of per term, and has been used for several record-setting calculations, including the first to surpass 1 billion (10) digits in 1989 by the Chudnovsky brothers, 2.7 trillion (2.7×10) digits by Fabrice Bellard in 2009, 10 trillion (10) digits in 2011 by Alexander Yee and Shigeru Kondo, and over 22 trillion digits in 2016 by Peter Trueb. For similar formulas, see also the Ramanujan–Sato series.
Who has calculated the most digits of pi in 2011?
Alexander Yee and Shigeru Kondo
Pi
It produces about 14 digits of per term, and has been used for several record-setting calculations, including the first to surpass 1 billion (10) digits in 1989 by the Chudnovsky brothers, 2.7 trillion (2.7×10) digits by Fabrice Bellard in 2009, 10 trillion (10) digits in 2011 by Alexander Yee and Shigeru Kondo, and over 22 trillion digits in 2016 by Peter Trueb. For similar formulas, see also the Ramanujan–Sato series.
Who has calculated the most digits of pi in 2009?
Fabrice Bellard
Pi
Pi
https://en.wikipedia.org/wiki/Pi
The number π (/paɪ/; spelled out as "pi") is a mathematical constant, approximately equal to 3.14159.
Pi
Modern π calculators do not use iterative algorithms exclusively.
Pi Rapidly convergent series
Ramanujan's formulae anticipated the modern algorithms developed by the Borwein brothers (Jonathan and Peter) and the Chudnovsky brothers.[136]
Pi Rapidly convergent series
The number π, spelled out as "pi", is a mathematical constant, approximately equal to 3.14159. Modern π calculators do not use iterative algorithms exclusively. Ramanujan's formulae anticipated the modern algorithms developed by the Borwein brothers, Jonathan and Peter, and the Chudnovsky brothers. It produces about 14 digits of per term, and has been used for several record-setting calculations, including the first to surpass 1 billion (10) digits in 1989 by the Chudnovsky brothers, 2.7 trillion (2.7×10) digits by Fabrice Bellard in 2009, 10 trillion (10) digits in 2011 by Alexander Yee and Shigeru Kondo, and over 22 trillion digits in 2016 by Peter Trueb.