# Advent of Code 2021 in Kotlin - Day 3

## Introduction

The Day 3 problem seems to be quite harder than the previous ones as it requires understanding the whole task before trying to implement the solution. Read the task description by yourself and try to abstract the common functionalities from it to see, how hard this process can be at the beginning.

## Solution

In both parts of the tasks we can see some similar transformations of input date when calculating required rates and ratings. For calculating gamma rate and epsilon rate, as well as for calculating the $O_2$ rating and $CO_2$ rating we can notice that they can be abstracted with some predicate value that filters the counts of ones and zeros on every position.

### Day3.kt

override fun solve() {
val numbers = reads<String>() ?: return
val n = numbers.commonLength()

val zerosOnes = numbers.countZerosOnes(n)
val gammaRate = zerosOnes.calcRate { zeros, ones -> ones > zeros }
val epsilonRate = zerosOnes.calcRate { zeros, ones -> ones < zeros }
(gammaRate * epsilonRate).printIt()

val o2Rating = numbers.calculateRating(n) { zeros, ones -> zeros <= ones }
val co2Rating = numbers.calculateRating(n) { zeros, ones -> zeros > ones }
(o2Rating * co2Rating).printIt()
}

private fun List<String>.commonLength() = map { it.length }.toSet().singleOrNull()
?: throw IllegalArgumentException("No common length for list of strings: $this") private fun List<String>.countZerosOnes(n: Int) = listOf('0', '1') .map { c -> List(n) { idx -> count { it[idx] == c } } } .let { (zeros, ones) -> zeros.zip(ones) } private fun List<Pair<Int, Int>>.calcRate( predicate: (Int, Int) -> Boolean ) = map { (zeros, ones) -> if (predicate(zeros, ones)) '1' else '0' }.joinToString("").toInt(radix = 2) private fun List<String>.calculateRating( n: Int, predicate: (Int, Int) -> Boolean ): Int = toMutableList().apply { for (idx in 0 until n) { if (size == 1) break val (zeros, ones) = countZerosOnes(n)[idx] val commonValue = if (predicate(zeros, ones)) '1' else '0' removeIf { it[idx] != commonValue } } }.single().toInt(radix = 2) } ## Extra notes When analyzing presented solution you can notice that it’s not optimal in terms of time complexity of the algorithm used. It’s mainly because in the second part we use countZerosOnes function in every loop execution to calculate number of zeros and ones for the remaining list of input binary numbers. We can do this because the given dataset is not so huge (1000 lines of data) so even the quadratic solution would be good as the length of the lines$n\$ is pretty small. In my opinion that’s the most important lesson form this task - think first what is required for your solution and for what kind of data it’s expected to work. Sometimes, it’s better to write more readable code that works slower instead of trying to get the best performance and make the code not editable by others 🙈.

###### Student of Computer Science

My interests include robotics (mainly with Arduino), mobile development for Android (love Kotlin) and Java SE/EE applications development.