Closures and lambda expressions
Simple lambda expressions
// A simple adder function defined as a lambda expression.
// Unlike with regular functions, parameter types often may be omitted because the
// compiler can infer their types
let adder = |a, b| a + b;
// Lambdas can span across multiple lines, like normal functions.
let multiplier = |a: i32, b: i32| {
let c = b;
let b = a;
let a = c;
a * b
};
// Since lambdas are anonymous functions, they can be called like other functions
println!("{}", adder(3, 5));
println!("{}", multiplier(3, 5));
This displays:
8
15
Simple closures
Unlike regular functions, lambda expressions can capture their environments. Such lambdas are called closures.
// variable definition outside the lambda expression...
let lucky_number: usize = 663;
// but the our function can access it anyway, thanks to the closures
let print_lucky_number = || println!("{}", lucky_number);
// finally call the closure
print_lucky_number();
This will print:
663
Lambdas with explicit return types
// lambda expressions can have explicitly annotated return types
let floor_func = |x: f64| -> i64 { x.floor() as i64 };
Passing lambdas around
Since lambda functions are values themselves, you store them in collections, pass them to functions, etc like you would with other values.
// This function takes two integers and a function that performs some operation on the two arguments
fn apply_function<T>(a: i32, b: i32, func: T) -> i32 where T: Fn(i32, i32) -> i32 {
// apply the passed function to arguments a and b
func(a, b)
}
// let's define three lambdas, each operating on the same parameters
let sum = |a, b| a + b;
let product = |a, b| a * b;
let diff = |a, b| a - b;
// And now let's pass them to apply_function along with some arbitary values
println!("3 + 6 = {}", apply_function(3, 6, sum));
println!("-4 * 9 = {}", apply_function(-4, 9, product));
println!("7 - (-3) = {}", apply_function(7, -3, diff));
This will print:
3 + 6 = 9
-4 * 9 = -36
7 - (-3) = 10
Returning lambdas from functions
Returning lambdas (or closures) from functions can be tricky because they implement traits and thus their exact size is rarely known.
// Box in the return type moves the function from the stack to the heap
fn curried_adder(a: i32) -> Box<Fn(i32) -> i32> {
// 'move' applies move semantics to a, so it can outlive this function call
Box::new(move |b| a + b)
}
println!("3 + 4 = {}", curried_adder(3)(4));
This displays: 3 + 4 = 7