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All the Perl that's Practical to Extract and Report

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  • Actually, backtracking is not required.

    By using dynamic programming, one can find all solutions in pseudo-polynomial time.

    Let me know if you want example code for this.
    • Oh, I know that this particular problem can be done with no backtracking.

      I mean, do you think I am seriously proposing regexes as the best approach to this problem? :-)

      • No - I was replying to your "Obviously, backtracking is needed" comment, that is all.

        Using regular expressions for this is a nifty hack that I enjoyed reading about.
        • Ah, oh. Yeah, the general case. Are you referring to things like Branch&Bound?

          • I'm referring to general dynamic programming.

            Building a table can help solve this problem in O(M+N), where M is linear with the price goal (the higher the price, the longer this algorithm takes) and N is linear with the number of items you have to choose from.

            If one builds a table where the rows represent a price (0 cents, 5 cents, 10 cents, etc, up to the goal price) and the columns represent the items, then moving from the top-left to the bottom-right, one can fill in the table based only on information a