adventofcode/2016/day10/problem

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Advent of Code
--- Day 10: Balance Bots ---
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You come upon a factory in which many robots are zooming around handing
small microchips to each other.
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Upon closer examination, you notice that each bot only proceeds when it has
two microchips, and once it does, it gives each one to a different bot or
puts it in a marked "output" bin. Sometimes, bots take microchips from
"input" bins, too.
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Inspecting one of the microchips, it seems like they each contain a single
number; the bots must use some logic to decide what to do with each chip.
You access the local control computer and download the bots' instructions
(your puzzle input).
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Some of the instructions specify that a specific-valued microchip should be
given to a specific bot; the rest of the instructions indicate what a given
bot should do with its lower-value or higher-value chip.
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For example, consider the following instructions:
value 5 goes to bot 2
bot 2 gives low to bot 1 and high to bot 0
value 3 goes to bot 1
bot 1 gives low to output 1 and high to bot 0
bot 0 gives low to output 2 and high to output 0
value 2 goes to bot 2
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 Initially, bot 1 starts with a value-3 chip, and bot 2 starts with a
value-2 chip and a value-5 chip.
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 Because bot 2 has two microchips, it gives its lower one (2) to bot 1
and its higher one (5) to bot 0.
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 Then, bot 1 has two microchips; it puts the value-2 chip in output 1 and
gives the value-3 chip to bot 0.
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 Finally, bot 0 has two microchips; it puts the 3 in output 2 and the 5
in output 0.
In the end, output bin 0 contains a value-5 microchip, output bin 1 contains
a value-2 microchip, and output bin 2 contains a value-3 microchip. In this
configuration, bot number 2 is responsible for comparing value-5 microchips
with value-2 microchips.
Based on your instructions, what is the number of the bot that is
responsible for comparing value-61 microchips with value-17 microchips?
Your puzzle answer was 47.
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--- Part Two ---
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What do you get if you multiply together the values of one chip in each of
outputs 0, 1, and 2?
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Your puzzle answer was 2666.
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