Stories
Slash Boxes
Comments
NOTE: use Perl; is on undef hiatus. You can read content, but you can't post it. More info will be forthcoming forthcomingly.

All the Perl that's Practical to Extract and Report

The Fine Print: The following comments are owned by whoever posted them. We are not responsible for them in any way.
 Full
 Abbreviated
 Hidden
More | Login | Reply
Loading... please wait.
  • There are a total of 24 solutions to the puzzle. These 24 solutions are comprised of 10 unique integers. If you do not consider the reverse of an integer unique, there are 5 unique integers. No matter which way you slice this - there is no way to get to "six integers" unless the spec is incomplete.
    • I'm sure they won't publish a correction.

      Note that the spec says to find a 3-digit number which satisfies the criteria, not the 3-digit number. That there are multiple such numbers, and you could've found a different one, doesn't violate the spec.

      Once you've done what it says, you will have 3 3-digit numbers, plus their reverses. That's 6 integers.

      Yes, other people could validly come up with a different set of 6 integers. So what? There's nothing in the spec prohibiting that! As others have noted, all that matters is the smallest and largest integers in that set — and all the possible sets of valid 6 integers have the same smallest and largest.

      So, following their instructions does yield 6 integers. And the answer to the question they asked is unique.

      • I guess I won't be looking into New Scienties afterall

        Having worked on interesting puzzles like this as long as I can remember, as well as knowing many people who have the same interest - this is the type of puzzle no one likes to work on.

        A simple foot note that says: While multiple preliminary solutions are possible, the max and min will always be the same.

        Would have gone a long way to making others and myself happier that our solutions were correct.

        By the way - you have read into the spec.

        Once you've don
        • They're not usually this unclear. I think it's just a fluke, but I'd have to work through some others to be sure.