This series, sometimes called the Gregory–Leibniz series, equals when evaluated with . But for , it converges impractically slowly (that is, approaches the answer very gradually), taking about ten times as many terms to calculate each additional digit.
This series, sometimes called the Gregory–Leibniz series, equals when evaluated with . But for , it converges impractically slowly (that is, approaches. the answer very gradually), taking about ten times as many terms to calculate each additional digit