1753. Maximum Score From Removing Stones
package LeetCode_1753 /** * 1753. Maximum Score From Removing Stones * https://leetcode.com/problems/maximum-score-from-removing-stones/ * You are playing a solitaire game with three piles of stones of sizes a, b, and c respectively. * Each turn you choose two different non-empty piles, take one stone from each, and add 1 point to your score. * The game stops when there are fewer than two non-empty piles (meaning there are no more available moves). Given three integers a, b, and c, return the maximum score you can get. Example 1: Input: a = 2, b = 4, c = 6 Output: 6 Explanation: The starting state is (2, 4, 6). One optimal set of moves is: - Take from 1st and 3rd piles, state is now (1, 4, 5) - Take from 1st and 3rd piles, state is now (0, 4, 4) - Take from 2nd and 3rd piles, state is now (0, 3, 3) - Take from 2nd and 3rd piles, state is now (0, 2, 2) - Take from 2nd and 3rd piles, state is now (0, 1, 1) - Take from 2nd and 3rd piles, state is now (0, 0, 0) There are fewer than two non-empty piles, so the game ends. Total: 6 points. Example 2: Input: a = 4, b = 4, c = 6 Output: 7 Explanation: The starting state is (4, 4, 6). One optimal set of moves is: - Take from 1st and 2nd piles, state is now (3, 3, 6) - Take from 1st and 3rd piles, state is now (2, 3, 5) - Take from 1st and 3rd piles, state is now (1, 3, 4) - Take from 1st and 3rd piles, state is now (0, 3, 3) - Take from 2nd and 3rd piles, state is now (0, 2, 2) - Take from 2nd and 3rd piles, state is now (0, 1, 1) - Take from 2nd and 3rd piles, state is now (0, 0, 0) There are fewer than two non-empty piles, so the game ends. Total: 7 points. Example 3: Input: a = 1, b = 8, c = 8 Output: 8 Explanation: One optimal set of moves is to take from the 2nd and 3rd piles for 8 turns until they are empty. After that, there are fewer than two non-empty piles, so the game ends. Constraints: 1 <= a, b, c <= 10^5 * */ class Solution { /* * solution: greedy to keep decreasing 2 biggest number until 0, * Time:O(max(a,b,c)), Space:O(1) * */ fun maximumScore(a: Int, b: Int, c: Int): Int { val nums = intArrayOf(a, b, c) nums.sort() var result = 0 while ((nums[0] > 0 && nums[1] > 0) || (nums[0] > 0 && nums[2] > 0) || (nums[1] > 0 && nums[2] > 0)) { result++ nums[1]-- nums[2]-- nums.sort() } return result } }
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