Is there a mechanism to loop x times in ES6 (ECMAScript 6) without mutable variables?

Using the ES2015 Spread operator:

[...Array(n)].map()

const res = [...Array(10)].map((_, i) => {
  return i * 10;
});

// as a one liner
const res = [...Array(10)].map((_, i) => i * 10);

Or if you don't need the result:

[...Array(10)].forEach((_, i) => {
  console.log(i);
});

// as a one liner
[...Array(10)].forEach((_, i) => console.log(i));

Or using the ES2015 Array.from operator:

Array.from(...)

const res = Array.from(Array(10)).map((_, i) => {
  return i * 10;
});

// as a one liner
const res = Array.from(Array(10)).map((_, i) => i * 10);

Note that if you just need a string repeated you can use String.prototype.repeat.

console.log("0".repeat(10))
// 0000000000

OK!

The code below is written using ES6 syntaxes but could just as easily be written in ES5 or even less. ES6 is not a requirement to create a "mechanism to loop x times"

If you don't need the iterator in the callback, this is the most simple implementation

const times = x => f => {
  if (x > 0) {
    f()
    times (x - 1) (f)
  }
}

// use it
times (3) (() => console.log('hi'))

// or define intermediate functions for reuse
let twice = times (2)

// twice the power !
twice (() => console.log('double vision'))

If you do need the iterator, you can use a named inner function with a counter parameter to iterate for you

const times = n => f => {
  let iter = i => {
    if (i === n) return
    f (i)
    iter (i + 1)
  }
  return iter (0)
}

times (3) (i => console.log(i, 'hi'))

Stop reading here if you don't like learning more things ...

But something should feel off about those...

• single branch if statements are ugly — what happens on the other branch ?
• multiple statements/expressions in the function bodies — are procedure concerns being mixed ?
• implicitly returned undefined — indication of impure, side-effecting function

"Isn't there a better way ?"

There is. Let's first revisit our initial implementation

// times :: Int -> (void -> void) -> void
const times = x => f => {
  if (x > 0) {
    f()               // has to be side-effecting function
    times (x - 1) (f)
  }
}

Sure, it's simple, but notice how we just call f() and don't do anything with it. This really limits the type of function we can repeat multiple times. Even if we have the iterator available, f(i) isn't much more versatile.

What if we start with a better kind of function repetition procedure ? Maybe something that makes better use of input and output.

Generic function repetition

// repeat :: forall a. Int -> (a -> a) -> a -> a
const repeat = n => f => x => {
  if (n > 0)
    return repeat (n - 1) (f) (f (x))
  else
    return x
}

// power :: Int -> Int -> Int
const power = base => exp => {
  // repeat <exp> times, <base> * <x>, starting with 1
  return repeat (exp) (x => base * x) (1)
}

console.log(power (2) (8))
// => 256

Above, we defined a generic repeat function which takes an additional input which is used to start the repeated application of a single function.

// repeat 3 times, the function f, starting with x ...
var result = repeat (3) (f) (x)

// is the same as ...
var result = f(f(f(x)))

Implementing times with repeat

Well this is easy now; almost all of the work is already done.

// repeat :: forall a. Int -> (a -> a) -> a -> a
const repeat = n => f => x => {
  if (n > 0)
    return repeat (n - 1) (f) (f (x))
  else
    return x
}

// times :: Int -> (Int -> Int) -> Int 
const times = n=> f=>
  repeat (n) (i => (f(i), i + 1)) (0)

// use it
times (3) (i => console.log(i, 'hi'))

Since our function takes i as an input and returns i + 1, this effectively works as our iterator which we pass to f each time.

We've fixed our bullet list of issues too

• No more ugly single branch if statements
• Single-expression bodies indicate nicely separated concerns
• No more useless, implicitly returned undefined

JavaScript comma operator, the

In case you're having trouble seeing how the last example is working, it depends on your awareness of one of JavaScript's oldest battle axes; the comma operator – in short, it evaluates expressions from left to right and returns the value of the last evaluated expression

(expr1 :: a, expr2 :: b, expr3 :: c) :: c

In our above example, I'm using

(i => (f(i), i + 1))

which is just a succinct way of writing

(i => { f(i); return i + 1 })

Tail Call Optimisation

As sexy as the recursive implementations are, at this point it would be irresponsible for me to recommend them given that no JavaScript VM I can think of supports proper tail call elimination – babel used to transpile it, but it's been in "broken; will reimplement" status for well over a year.

repeat (1e6) (someFunc) (x)
// => RangeError: Maximum call stack size exceeded

As such, we should revisit our implementation of repeat to make it stack-safe.

The code below does use mutable variables n and x but note that all mutations are localized to the repeat function – no state changes (mutations) are visible from outside of the function

// repeat :: Int -> (a -> a) -> (a -> a)
const repeat = n => f => x =>
  {
    let m = 0, acc = x
    while (m < n)
      (m = m + 1, acc = f (acc))
    return acc
  }

// inc :: Int -> Int
const inc = x =>
  x + 1

console.log (repeat (1e8) (inc) (0))
// 100000000

This is going to have a lot of you saying "but that's not functional !" – I know, just relax. We can implement a Clojure-style loop/recur interface for constant-space looping using pure expressions; none of that while stuff.

Here we abstract while away with our loop function – it looks for a special recur type to keep the loop running. When a non-recur type is encountered, the loop is finished and the result of the computation is returned

const recur = (...args) =>
  ({ type: recur, args })
  
const loop = f =>
  {
    let acc = f ()
    while (acc.type === recur)
      acc = f (...acc.args)
    return acc
  }

const repeat = $n => f => x =>
  loop ((n = $n, acc = x) =>
    n === 0
      ? acc
      : recur (n - 1, f (acc)))
      
const inc = x =>
  x + 1

const fibonacci = $n =>
  loop ((n = $n, a = 0, b = 1) =>
    n === 0
      ? a
      : recur (n - 1, b, a + b))
      
console.log (repeat (1e7) (inc) (0)) // 10000000
console.log (fibonacci (100))        // 354224848179262000000

for (let i of Array(100).keys()) {
    console.log(i)
}

I think the best solution is to use let:

for (let i=0; i<100; i++) …

That will create a new (mutable) i variable for each body evaluation and assures that the i is only changed in the increment expression in that loop syntax, not from anywhere else.

I could kind of cheat and make my own generator. At least i++ is out of sight :)

That should be enough, imo. Even in pure languages, all operations (or at least, their interpreters) are built from primitives that use mutation. As long as it is properly scoped, I cannot see what is wrong with that.

You should be fine with

function* times(n) {
  for (let i = 0; i < n; i++)
    yield i;
}
for (const i of times(5)) {
  console.log(i);
}

But I don't want to use the ++ operator or have any mutable variables at all.

Then your only choice is to use recursion. You can define that generator function without a mutable i as well:

function* range(i, n) {
  if (i >= n) return;
  yield i;
  return yield* range(i+1, n);
}
times = (n) => range(0, n);

But that seems overkill to me and might have performance problems (as tail call elimination is not available for return yield*).