java.lang.Object
g1501_1600.s1562_find_latest_group_of_size_m.Solution

public class Solution extends Object
1562 - Find Latest Group of Size M\. Medium Given an array `arr` that represents a permutation of numbers from `1` to `n`. You have a binary string of size `n` that initially has all its bits set to zero. At each step `i` (assuming both the binary string and `arr` are 1-indexed) from `1` to `n`, the bit at position `arr[i]` is set to `1`. You are also given an integer `m`. Find the latest step at which there exists a group of ones of length `m`. A group of ones is a contiguous substring of `1`'s such that it cannot be extended in either direction. Return _the latest step at which there exists a group of ones of length **exactly**_ `m`. _If no such group exists, return_ `-1`. **Example 1:** **Input:** arr = [3,5,1,2,4], m = 1 **Output:** 4 **Explanation:** Step 1: "00100", groups: ["1"] Step 2: "00101", groups: ["1", "1"] Step 3: "10101", groups: ["1", "1", "1"] Step 4: "11101", groups: ["111", "1"] Step 5: "11111", groups: ["11111"] The latest step at which there exists a group of size 1 is step 4. **Example 2:** **Input:** arr = [3,1,5,4,2], m = 2 **Output:** -1 **Explanation:** Step 1: "00100", groups: ["1"] Step 2: "10100", groups: ["1", "1"] Step 3: "10101", groups: ["1", "1", "1"] Step 4: "10111", groups: ["1", "111"] Step 5: "11111", groups: ["11111"] No group of size 2 exists during any step. **Constraints:** * `n == arr.length` * 1 <= m <= n <= 105 * `1 <= arr[i] <= n` * All integers in `arr` are **distinct**.
  • Constructor Details

    • Solution

      public Solution()
  • Method Details

    • findLatestStep

      public int findLatestStep(int[] arr, int m)