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- let max x y z = max (max x y) z;;
- max 4 6 7;;
- let rec pgcd a b =
- if b = 0 then a
- else pgcd b (a mod b);;
- let rec power base exponent =
- if exponent = 0 then 1
- else if exponent < 0 then
- 1 / power base (-exponent)
- else base * power base (exponent - 1);;
- power 10 100;;
- let rec fib n =
- if n <= 0 then 0.
- else if n = 1 then 1.
- else fib (n-1) +. fib (n-2);;
- let curry f (x, y) = f x y;;
- let uncurry f x y = f (x, y);;
- let module_of_complex re im = sqrt (re ** 2.0 +. im ** 2.0);;
- let egalite (num1, den1) (num2, den2) =
- num1 * den2 = num2 * den1;;
- let rec sequence_term u n =
- if n = 0 then u
- else sequence_term (sin u) (n - 1);;
- let rec u n = match n with
- | 0 -> 2.0
- | _ -> (u (n-1) +. v (n-1))/. 2.0
- and v n = match n with
- | 0 -> 1.0
- | _ -> (2.0 *. v (n-1) *. u (n-1))/.(u (n-1) +. v (n-1));;
- u 50;;
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