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Advent of Code 2023 Day 4

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Advent of Code 2023 Day 4

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Card 181: 26 10 25 23 93 31 54 12 47 15 | 69 29 38 35 10 45 42 83 94 54 23 70 59 15 98 18 73 93 46 97 31 56 82 49 12
Card 182: 95 99 18 91 62 69 34 85 21 66 | 21 48 87 97 92  1 72 19 70  5 36 85 79 52 88 12 44 62 55 18 37 34 31  4 82
Card 183: 29 83 51 58 11 54 46 34 65 79 | 52 29 30 11 81  9 53 55 48 76 61 20 32 38 96 33 83 72 34  4 65  3 75 46 89
Card 184: 95 54 86 73 63 13 24 96 38 76 | 96 60 56 18 76  4 24 73 22 13 45 86 41 54 32 20 38 98 71 89 42 80 95 36 63
Card 185: 50 49 72 80 29 38 13 36  2 43 | 87 29  8 28 82 64 96 61 92  7 32 12 16 36 43 79 23 86  2 38 75 68 80 31 59
Card 186: 49 17 36 77 16 91  4 73 87 11 | 46  4 17 43 36 76 15 68 61 73 69 96 11 91 77 16 71 65 40 48 87 81 49 63 83
Card 187: 59 73 84 61 35 14 12 93 33 32 | 35 57 84  6 25 59 10 40 73 92 98 61 66 70  4 33 14 58 93 11 48 13 32 67 12
Card 188: 46 39 45 99 62 53 50 11 13 66 | 79 29 32  4 50 26 11 88 34 69 38 28 60 81 46  1 10 77  8 20 24 18 22  9 89
Card 189: 74 91 68 51 77 90 82 59 96  4 | 59  4 14 64 69 83 55 70 17 22  7 49 99 74 13 90 46 26 66 40 80 27 89  3 77
Card 190: 94 71 91 48 66  7 58 83 79 92 | 57 51 48 70 68 99 93 21 84 61 86 71 63 75 88 94 18 97 65 95 96 77 10 58 49
Card 191: 80 49 19 73 45 70 77 46 15 85 | 34 53 73 16 71 65 19 31 36 49 89 95 92 26 80 70  7 85  8  5 82 97 91 57 64
Card 192: 92 42 39 75  3 91 35 66 96 40 | 82 75 79 29 73 85 43 66 96  3 16 22 89 91 40 52 32 77 92 95 35 42 11  2 39
Card 193: 32 65 23 85 57  4 96  7 62 43 | 95 62 23 31 30 61 52  4 28 63 58 96 76 16 70 85  7 57 35 43 90 32 34 45 81
Card 194: 41 51 65 97 91 44  6 62 72 12 | 88 27 73 63 26 37 13 42 12 71 23 69 94 41 11 50 31 67 75 59 35 60 93  3 70
Card 195: 62 55 31 80 83 60  7 17 21 57 | 26 91 62 21 65 45 89 57 56 80 29 18  3 48  7 61 83 42 60 96 50 31 55 11 33
Card 196: 99 61 18 79 24 55 51 59 11 77 |  9  7 96 39 52 46 97 49  5 66 77 34 21 95 32 78 44 88 85 41 23 75 51 13  6
Card 197: 17 38 87  1 54  6 94  9 42 83 | 40 63 85 64 26 81  9 18 27 79  1 37 80  5 83 56  4 87 11 38 25 17 61 49 50
Card 198: 42 15 87 89 75 81 88 54 52 53 | 37 61 13 77 70 98 64 28 59 22 49  9 88 11 95 73 32 48 43 92 94 66 97  5 44
Card 199: 56 49 73 32 50 30 14 42 52 55 | 32 30 50 89 83 71 49 42 62 88 82 13 19 59 17 84 22 64 76 58 40 48 65  8 70
Card 200: 42  4 18 53 51 81 93 60  8 84 | 64 43 24 79 72 70 28 92 73 91 25 47  8 94 75 53  2 81 90  3 56 22 14 83 93
Card 201: 85 39 13 17 37 24 65 82 66 62 | 11 54 52 21 98 18 69 97  4 77 96 29 38 42 82 48 92  6 86 80 50 61 15 88 57
Card 202: 13 35  7 18 61 70 93 30 38 43 | 53 37 71 11 46 78 16 54 25 62 70 67 19 32 18 36 96 94 23  4 28 76 51 98 31
Card 203: 11 56 74 77 61 64  1 23 97 39 | 22 48  2 35 31 39 53  9 38 65 36 67 37 43 92 96 13  4 47 49  8 99 21 20 79
Card 204: 54 64 29 24 89 96 75 22 16 93 | 21 90 10 28 55 67 63 27  5 43 94 68 66 58  6 88 84  2 44  8 60 20  3 56 30
"""

Day 4

This one seems relatively easy! I'm sure part two will drive me insane though.

So for each Card, we have two lists - ours and winning. We're just looking for the intersection of the two lists. Should be easy to do with MapSet.intersection/2.

First things first, let's get our data parsed into the right format:

example_input = """
Card 1: 41 48 83 86 17 | 83 86  6 31 17  9 48 53
Card 2: 13 32 20 16 61 | 61 30 68 82 17 32 24 19
Card 3:  1 21 53 59 44 | 69 82 63 72 16 21 14  1
Card 4: 41 92 73 84 69 | 59 84 76 51 58  5 54 83
Card 5: 87 83 26 28 32 | 88 30 70 12 93 22 82 36
Card 6: 31 18 13 56 72 | 74 77 10 23 35 67 36 11
"""

puzzle_input
|> String.trim()
|> String.split("\n")
|> Enum.map(fn card ->
  card_parts = String.split(card, [":", "|"])
  [_card_num | [winning, ours]] = card_parts

  our_set =
    ours
    |> String.trim()
    |> String.split(" ")
    |> Enum.filter(fn str -> str != "" end)
    |> MapSet.new()

  winning_set =
    winning
    |> String.trim()
    |> String.split(" ")
    |> Enum.filter(fn str -> str != "" end)
    |> MapSet.new()

  exp =
    our_set
    |> MapSet.intersection(winning_set)
    |> MapSet.size()
    |> Kernel.-(1)

  if exp > -1 do
    Integer.pow(2, exp)
  else
    0
  end
end)
|> Enum.sum()

Oops, I accidentally did all of it.

Okay, let's step through what we did here:

  1. Split the input into individual cards and map over each card.
  2. Split each card into a list: [card_num, winning, ours]. We only care about the last two parts.
  3. Get rid of the stringy gunk in each list (there are some errant whitespaces), and create MapSets for each list.
  4. We basically want a power of 2. If there's only one match, then we get 2^0 points. So we'll take the intersection of the two sets, and subtract one.
  5. If the exponent we derive is 0 or greater (meaning we have at least one match), add 2^exp to the map accumulator.
  6. Add 'em up.

Pretty straightforward, I would ordinarily like to refactor this into something less ugly, because we have a little bit of duplication, but for AOC this is fine.

Let's see what part two has in store for us.

Part two

I don't even know what's being asked here XD

There's some kind of recursive card-getting going on here. It might be easier to think of this card bounty as a kind of a stack. Each time we process a card, we pop that card from the stack (and increment our how many cards do we have counter). For each match on a given card, we increment a how many cards to add counter n, and push the next n cards onto our stack to be processed. Repeat until our stack is empty, at which point we return the value of our how many cards do we have counter. I guess we'll need to keep track of the current_index as well, so we can do something like:

for n <- 0..our_winnings, do: push(stack, Enum.at(cards, n))

I think that's what the question is asking? I'm a little concerned I'm going to do a bunch of work that winds up being wrong, but I'll try it with the example input first.

I think we're going to want a couple helper functions - let's write a Stack module to keep track of our structure.

defmodule Stack do
  def init(list) do
    for element <- list, do: element
  end

  def push(stack, element) do
    [element | stack]
  end

  def pop([head | tail]) do
    {head, tail}
  end

  def peek([head | _tail]) do
    head
  end

  def is_empty(stack) do
    Enum.empty?(stack)
  end
end

Now let's write a CardProcessor module that takes care of our business logic. I want it to take a single card, the index of that card, and a stack containing all of the cards we own (I'm assuming we start by seeding our stack with every card in the input?). I guess we'll also need to pass in our accumulator, to keep track of how many cards we added. Oh, and if we're actually adding to the stack, we'll need to pass in the whole puzzle input too.

The return value will be... Let's say a tuple, containing {acc, next_index, stack}.

Oh, dealing with the index might be complicated... I've been discarding the card number when we String.split/2 the card input, but we might actually want to keep that, so we can keep track of where we currently are in the grand scheme of the puzzle input. Yuck... Well, at least I'll still have access to it in the CardProcessor, so I can return card_num for the next_index.

Oh, but wait, the card_num basically tells me the index of the card anyway, so I don't really need to pass it. Nice.

This module will basically do everything part one did, with some modifications to return the right stuff. And maybe now I can finally refactor that duplication out!

defmodule CardProcessor do
  def process(card, acc, cards, stack) do
    card_parts = String.split(card, [":", "|"])
    [card_num | [winning, ours]] = card_parts

    parsed_card_num = extract_card_number(card_num)
    our_set = card_part_to_set(ours)
    winning_set = card_part_to_set(winning)

    our_winnings =
      our_set
      |> MapSet.intersection(winning_set)
      |> MapSet.size()

    if our_winnings == 0 do
      {acc, stack}
    else
      cards_to_add = 0..(our_winnings - 1)

      new_stack =
        Enum.reduce(cards_to_add, stack, fn n, acc_stack ->
          Stack.push(acc_stack, Enum.at(cards, parsed_card_num + n))
        end)

      {acc + max(our_winnings, 0), new_stack}
    end
  end

  defp card_part_to_set(card_part) do
    card_part
    |> String.trim()
    |> String.split(" ")
    |> Enum.filter(fn str -> str != "" end)
    |> MapSet.new()
  end

  defp extract_card_number(card_num) do
    card_num
    |> String.graphemes()
    |> Enum.filter(&String.match?(&1, ~r/^\d$/))
    |> Enum.join()
    |> String.to_integer()
  end
end

Probably a good enough start to see what we get out of the example input. Maybe we can have another module to handle the exterior stack processing.

defmodule StackProcessor do
  def process(cards) do
    card_stack = Stack.init(cards)
    do_process(card_stack, cards, length(card_stack))
  end

  defp do_process(stack, cards, acc)
  defp do_process([], _, acc), do: acc

  defp do_process(stack, cards, acc) do
    {next_card, tail} = Stack.pop(stack)
    {new_acc, new_stack} = CardProcessor.process(next_card, acc, cards, tail)
    do_process(new_stack, cards, new_acc)
  end
end

It's a lot of data being passed around, but let's give it a shot on our example input and see what we get.

example_input
|> String.trim()
|> String.split("\n")
|> StackProcessor.process()

Great, exactly what we expect to get from the example input. Let's try the whole thing with the real input:

puzzle_input
|> String.trim()
|> String.split("\n")
|> StackProcessor.process()