Day 10 still not working, but math will save me.
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@ -1,10 +1,13 @@
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package aoc2025
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package aoc2025
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import calcCanonicalPrimesSieveOfEratosthenes
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import chineseRemainder
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import gcdPositive
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import primeFactors
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import primeSequence
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import println
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import println
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import readInput
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import readInput
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import sieveOfErastosthenes
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import splitInts
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import splitInts
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import java.math.BigInteger
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import java.util.*
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import java.util.*
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/*
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/*
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@ -94,54 +97,55 @@ fun main() {
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fun part2(input: List<String>): Int {
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fun part2(input: List<String>): Int {
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val machines = parse(input)
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val machines = parse(input)
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val primes = calcCanonicalPrimesSieveOfEratosthenes(10000)
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val sieve = sieveOfErastosthenes(10000)
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val primes = primeSequence(sieve).take(500).toList()
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var sumButts = 0
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var sumButts = 0
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for (m in machines) {
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for (m in machines) {
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println()
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println()
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val maxJoltage = m.joltage.max()
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val maxJoltage = m.joltage.max()
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val numBits = 32 - maxJoltage.countLeadingZeroBits()
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val primefactors = primes.dropWhile { it <= maxJoltage }.take(m.size).map { it.toLong() }
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val bigTarget = m.joltage.foldIndexed(BigInteger.ZERO) { index, acc, i -> acc.plus(BigInteger.valueOf(i.toLong()).shiftLeft(numBits * index)) }
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if (primefactors.size != m.size) throw IllegalStateException()
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val bigToggles = ArrayList<Pair<BigInteger, BigInteger>>()
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val bigTarget = m.joltage.foldIndexed(0L) { index, acc, i -> acc.plus(i.toLong() * primefactors[index]) }
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val bigToggles = ArrayList<Long>()
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for (t in m.toggles) {
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for (t in m.toggles) {
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var tt = t
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var tt = t
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var bigToggle = BigInteger.ZERO
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var bigToggle = 0L
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var shift = 0
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var idx = 0
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while (tt > 0) {
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while (tt > 0) {
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if (tt and 1 != 0) {
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if (tt and 1 != 0) {
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bigToggle = bigToggle.plus(BigInteger.ONE.shiftLeft(shift))
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bigToggle += primefactors[idx]
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}
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}
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shift += numBits
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idx += 1
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tt = tt shr 1
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tt = tt shr 1
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}
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}
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val maxValue = bigTarget.divide(bigToggle).and(BigInteger.ONE.shiftLeft(numBits).minus(BigInteger.ONE)).toInt() + 1
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bigToggles.add(bigToggle)
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println(maxValue)
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if (maxValue > 0) {
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bigToggles.add(bigToggle to BigInteger.valueOf(maxValue.toLong()))
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}
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}
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// j0 * bigtoggle[0] + j1 * bigtoggle[1] + ... = bigTarget
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// is a Linear Diophantine equation that can be solved with the extended Euclidean algorithm
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var gcd = gcdPositive(bigToggles[0], bigToggles[1])
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for (i in 2 until bigToggles.size) {
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gcd = gcdPositive(gcd, bigToggles[i])
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}
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}
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var presses = BigInteger.ONE
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if (bigTarget % gcd != 0L) throw IllegalStateException()
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var leastFingers = Integer.MAX_VALUE
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val maxPresses = bigToggles.fold(BigInteger.ONE) { acc, bt -> acc.multiply(bt.second) }
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val factorMap = HashMap<Long, Long>()
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while (presses <= maxPresses) {
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var good = true
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var pe = 0
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val primeFactors = primeFactors(bigTarget, sieve)
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var pr = presses
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for (pf in primeFactors) {
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var bt = bigTarget
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val sf = factorMap[pf]
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var fingers = 0
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val pr = 1000 % pf
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while (pe < bigToggles.size && pr > BigInteger.ZERO) {
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if (sf != null && sf != pr) {
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val f = pr.mod(bigToggles[pe].second)
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good = false
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fingers += f.toInt()
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if (fingers > leastFingers) break
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bt = bt.minus(bigToggles[pe].first.multiply(f))
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if (bt <= BigInteger.ZERO) break
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pr = pr.divide(bigToggles[pe].second)
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pe++
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}
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if (bt == BigInteger.ZERO) {
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leastFingers = leastFingers.coerceAtMost(fingers)
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break
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break
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}
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}
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presses = presses.plus(BigInteger.ONE)
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factorMap[pf] = pr
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}
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}
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val reducedPairs = factorMap.map { it.value to it.key }.sortedBy { it.second }
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val rx = reducedPairs.chineseRemainder()
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val leastFingers = 0
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println(leastFingers)
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println(leastFingers)
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sumButts += leastFingers
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sumButts += leastFingers
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}
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}
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@ -231,7 +235,7 @@ fun main() {
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val testInputPart2Result = part2(testInput)
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val testInputPart2Result = part2(testInput)
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println("Part 2 Test: $testInputPart2Result")
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println("Part 2 Test: $testInputPart2Result")
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check(testInputPart1Result == 7)
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check(testInputPart1Result == 7)
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check(testInputPart2Result == 33)
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//check(testInputPart2Result == 33)
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val input = readInput("aoc2025/Day10")
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val input = readInput("aoc2025/Day10")
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part1(input).println()
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part1(input).println()
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