RogerBW's Blog

The Weekly Challenge 355: Mountains by the Thousand 11 January 2026

I’ve been doing the Weekly Challenges. The latest involved adding thousands separators and testing arrays. (Note that this ends today.)

Task 1: Thousand Separator

You are given a positive integer, $int.

Write a script to add thousand separator, , and return as string.

There's a recipe for this in the Perl Cookbook, of course, involving reversing the stringified number and applying a regexp. I thought I'd do it without the reverse. Scala:

def thousandseparator(a: Int): String = {
  var out = ""

Clearly I have to start with the stringified number.

  val s = a.toString

Since it's a positive integer, every character is a significant digit for the thousands grouping. I calculate the digit offset such that a comma should come before this digit in the output.

  val offset = 2 - ((s.length + 2) % 3)

Then run though the string, prepending a digit if we've hit the offset and this isn't the first character.

  for ((d, i) <- s.toList.zipWithIndex) {
    if (i > 0 && (i + offset) % 3 == 0) {
      out += ','
    }
    out += d
  }
  out
}

Task 2: Mountain Array

You are given an array of integers, @ints.

Write a script to return true if the given array is a valid mountain array.

An array is mountain if and only if:

  1. arr.length >= 3

and

  1. There exists some i with 0 < i < arr.length - 1 such that:

arr[0] < arr[1] < ... < arr[i - 1] < arr[i]

arr[i] > arr[i + 1] > ... > arr[arr.length - 1]

As I see it, this is a job for a state machine. In state 0, we have not yet seen any pairs of numbers, or we see an ascending pair and move to state 1; in state 1, the numbers are going up, or we see a descending pair and move to state 2; in state 2, the numbers are going down, or we reach the end.

In Raku:

sub mountainarray(@a) {
    my $state = 0;

Look at each pair of numbers in turn.

    for @a.rotor(2 => -1) -> @b {

Ascending pair.

        if (@b[1] > @b[0]) {

If we were in state 0 or 1, we're now in state 1.

            if ($state == 0 || $state == 1) {
                $state = 1;

Otherwise (e.g. we were in state 2) the test fails.

            } else {
                return False;
            }

Descending pair.

        } elsif (@b[1] < @b[0]) {

If we were in state 1 or 2, we're now in state 2.

            if ($state == 1 || $state == 2) {
                $state = 2;

Otherwise (e.g. we were in state 0) the test fails.

            } else {
                return False;
            }

The pair is neither ascending nor descending. The test fails.

        } else {
            return False;
        }
    }

We've got to the end, but we must have reached state 2 (at least one ascending pair followed by at least one descending pair) in order for the sequence to pass.

    $state == 2
}

Full code on github.

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