Module Containers.Fun

module Fun: CCFun

val (|>) : 'a -> ('a -> 'b) -> 'b

Pipeline. x |> f is the same as f x.

val compose : ('a -> 'b) -> ('b -> 'c) -> 'a -> 'c

Composition

val compose_binop : ('a -> 'b) -> ('b -> 'b -> 'c) -> 'a -> 'a -> 'c

compose_binop f g is fun x y -> g (f x) (f y) Example (partial order): List.sort (compose_binop fst CCInt.compare) [1, true; 2, false; 1, false]
Since 0.6

val (%>) : ('a -> 'b) -> ('b -> 'c) -> 'a -> 'c

Alias to compose

val (@@) : ('a -> 'b) -> 'a -> 'b

f @@ x is the same as f x, but right-associative.
Since 0.5

val id : 'a -> 'a

Identity function

val const : 'a -> 'b -> 'a

const x y = x for any y

val flip : ('a -> 'b -> 'c) -> 'b -> 'a -> 'c

Flip arguments

val curry : ('a * 'b -> 'c) -> 'a -> 'b -> 'c

val uncurry : ('a -> 'b -> 'c) -> 'a * 'b -> 'c

val tap : ('a -> 'b) -> 'a -> 'a

tap f x evaluates f x, discards it, then returns x. Useful in a pipeline, for instance:

CCArray.(1 -- 10)
      |> tap CCArray.shuffle
      |> tap @@ CCArray.sort Pervasives.compare

val (%) : ('b -> 'c) -> ('a -> 'b) -> 'a -> 'c

Mathematical composition

val lexicographic : ('a -> 'a -> int) -> ('a -> 'a -> int) -> 'a -> 'a -> int

Lexicographic combination of comparison functions

val finally : h:(unit -> 'b) -> f:(unit -> 'a) -> 'a

finally h f calls f () and returns its result. If it raises, the same exception is raised; in any case, h () is called after f () terminates.

val finally1 : h:(unit -> 'c) -> ('a -> 'b) -> 'a -> 'b

finally1 ~h f x is the same as f x, but after the computation, h () is called whether f x rose an exception or not.
Since 0.16

val finally2 : h:(unit -> 'd) -> ('a -> 'b -> 'c) -> 'a -> 'b -> 'c

finally2 ~h f x y is the same as f x y, but after the computation, h () is called whether f x y rose an exception or not.
Since 0.16

val opaque_identity : 'a -> 'a

opaque_identity x is like x, but prevents Flambda from using x's definition for optimizing it (flambda is an optimization/inlining pass in OCaml >= 4.03).
Since 0.18

Monad

Functions with a fixed domain are monads in their codomain

module Monad (X : sig

type t

end) : sig .. end