Update

sin.md

@@ -78,7 +78,7 @@ In [programming languages](programming_language.md) the sine function is general
 
 **Want to make your own sine function for whatever reason (performance, curiosity, ...)?** Then firstly consider what you expect from it. If you want a small, fast and perhaps integer only `sin` function (the one we'd prefer in [LRS](lrs.md)) that doesn't need extreme accuracy, consider using a **[look up table](lut.md)**. You simply precompute the values of the sine function into a static table in memory and the function just retrieves them when called -- this is super fast. Note that you can save a lot of space by **only storing sine values between 0 and 1/2 pi**, the remaining parts of the function are just different transformations of this part. You can further save space and/or make the function work with [floats](float.md) by further [interpolating](interpolation.md) (even just linearly) between the stored values, for example if `sin(3.45)` is called and you only have values stored for `sin(3.4)` and `sin(3.5)`, you simply average them.
 
-Lot of times, e.g. in many calculators where speed isn't really critical, sine is computed using [Taylor series](taylor_series.md) -- a sum of infinitely many terms of which if we take the first *N*, we get an [approximation](approximation.md) of the function (the more terms we add, the more precise we get). For sine the series is
+Lot of times, e.g. in many calculators where speed isn't really critical, sine is computed using [Taylor series](taylor_series.md) (no, it's not named after Taylor Swift) -- a sum of infinitely many terms of which if we take the first *N*, we get an [approximation](approximation.md) of the function (the more terms we add, the more precise we get). For sine the series is
 
 *sin(x) = x - x^3 / 3! + x^5 / 5! - x^7 / 7! + ...*