Differences between these three ways of defining a function in Scala

Given three ways of expressing the same function f(a) := a + 1:

val f1 = (a:Int) => a + 1
def f2 = (a:Int) =&开发者_开发知识库gt; a + 1
def f3:(Int => Int) = a => a + 1

How do these definitions differ? The REPL does not indicate any obvious differences:

scala> f1
res38: (Int) => Int = <function1>
scala> f2
res39: (Int) => Int = <function1>
scala> f3
res40: (Int) => Int = <function1>

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Inside a class, val is evaluated on initialization while def is evaluated only when, and every time, the function is called. In the code below you will see that x is evaluated the first time the object is used, but not again when the x member is accessed. In contrast, y is not evaluated when the object is instantiated, but is evaluated every time the member is accessed.

  class A(a: Int) {
    val x = { println("x is set to something"); a }
    def y = { println("y is set to something"); a }
  }

  // Prints: x is set to something
  val a = new A(1)

  // Prints: "1"
  println(a.x)

  // Prints: "1"                               
  println(a.x)

  // Prints: "y is set to something" and "1"                                  
  println(a.y)

  // Prints: "y is set to something" and "1"                                                                                   
  println(a.y)

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f1 is a function that takes an integer and returns an integer.

f2 is a method with zero arity that returns a function that takes an integer and returns an integer. (When you type f2 at REPL later, it becomes a call to the method f2.)

f3 is same as f2. You're just not employing type inference there.

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Executing a definition such as def x = e will not evaluate the expression e. Instead e is evaluated whenever x is used. Alternatively, Scala offers a value definition val x = e, which does evaluate the right-hand-side e as part of the evaluation of the definition. If x is then used subsequently, it is immediately replaced by the pre-computed value of e, so that the expression need not be evaluated again.

Scala By Example by Martin Odersky