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Diffstat (limited to 'exercises/105_threading2.zig')
| -rw-r--r-- | exercises/105_threading2.zig | 8 |
1 files changed, 4 insertions, 4 deletions
diff --git a/exercises/105_threading2.zig b/exercises/105_threading2.zig index 7ca8f5c..374391a 100644 --- a/exercises/105_threading2.zig +++ b/exercises/105_threading2.zig @@ -21,9 +21,9 @@ // There were the Scottish mathematician Gregory and the German // mathematician Leibniz, and even a few hundred years earlier the Indian // mathematician Madhava. All of them independently developed the same -// formula, which was published by Leibnitz in 1682 in the journal +// formula, which was published by Leibniz in 1682 in the journal // "Acta Eruditorum". -// This is why this method has become known as the "Leibnitz series", +// This is why this method has become known as the "Leibniz series", // although the other names are also often used today. // We will not go into the formula and its derivation in detail, but // will deal with the series straight away: @@ -39,7 +39,7 @@ // in practice. Because either you don't need the precision, or you use a // calculator in which the number is stored as a very precise constant. // But at some point this constant was calculated and we are doing the same -// now.The question at this point is, how many partial values do we have +// now. The question at this point is, how many partial values do we have // to calculate for which accuracy? // // The answer is chewing, to get 8 digits after the decimal point we need @@ -50,7 +50,7 @@ // enough for us for now, because we want to understand the principle and // nothing more, right? // -// As we have already discovered, the Leibnitz series is a series with a +// As we have already discovered, the Leibniz series is a series with a // fixed distance of 2 between the individual partial values. This makes // it easy to apply a simple loop to it, because if we start with n = 1 // (which is not necessarily useful now) we always have to add 2 in each |