RogerBW's Blog

The Weekly Challenge 320: The Count Makes the Difference 11 May 2025

I’ve been doing the Weekly Challenges. The latest involved various list processing. (Note that this ends today.)

Task 1: Maximum Count

You are given an array of integers.

Write a script to return the maximum between the number of positive and negative integers. Zero is neither positive nor negative.

One could do this with a functional approach: filter for positive and count, filter for negative and count, return the larger value. But my native idiom is to do multiple things in the same loop rather than set up multiple loops, and that's what I did here. For example in PostScript (where neg is a reserved word I don't want to overwrite, and there's no direct "else if" construct):

/maximumcount {
    0 dict begin
    /pos 0 def
    /ng 0 def
    {
        /n exch def

Is the value positive?

        n 0 gt {
            /pos pos 1 add def
        } {

Otherwise, is it negative?

            n 0 lt {
                /ng ng 1 add def
            } if
        } ifelse
    } forall
    pos ng max
    end
} bind def

(maximumcount) test.start
[-3 -2 -1 1 2 3] maximumcount 3 eq test
[-2 -1 0 0 1] maximumcount 2 eq test
[1 2 3 4] maximumcount 4 eq test
test.end

More conventionally in Typst:

#let maximumcount(a) = {
  let pos = 0
  let neg = 0
  for n in a {
    if n > 0 {
      pos += 1
    } else if n < 0 {
      neg += 1
    }
  }
  calc.max(pos, neg)
}

Task 2: Sum Difference

You are given an array of positive integers.

Write a script to return the absolute difference between digit sum and element sum of the given array.

Some optimisations are possible here.

  1. We only care about the difference in sums. So for any value we only need the difference between digit sum and full value, and then we can add them all to get the answer.

  2. If an element is less than 10, its value equals its the digit sum, so the contribution to the difference is zero and it can be skipped.

  3. Consider a two-digit number XY. The contribution to the element sum X×10+Y can never be less than the contribution to the digit sum X+Y. So I don't need to bother with an abs function or using integer types that can become negative, as long as I set things up with mild care.

In Raku:

sub sumdifference(@a) {
    my $delta = 0;
    for @a -> $x {

Is it worth considering this element at all?

        if ($x >= 10) {

If so, calculate the sum of digits.

            my $digitsum = 0;
            my $xa = $x;
            while ($xa > 0) {
                $digitsum += $xa % 10;
                $xa = floor($xa / 10);
            }

Add the difference between value and digit sum.

            $delta += $x - $digitsum;
        }
    }
    $delta;
}

If this were performance-critical I might discard the ones digit before doing the calculation, but it would take profiling to determine whether that would be usefully faster.

Full code on github.

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