This one took longer than I expected because they actually wanted two working implementations, not just a description.
Start by clarifying the problem constraints (e.g., array size, k range, duplicates, memory limits) and then present two distinct approaches: sorting and a heap-based method. For each, analyze time and space complexity, discuss how duplicates are handled, and explain adaptations for streaming data using a min-heap of size k.
Pro tip: Emphasize the trade-offs between approaches: sorting is simple but O(n log n), while the heap approach is O(n log k) and better for large n or streaming. Mention that for streaming, a min-heap of size k efficiently maintains the top k elements.
Ask about input size, k relative to n, duplicate handling, memory limits, and whether the input is static or streaming. This shows you consider practical constraints before coding.
Sort the array in descending order and take the first k elements. Time complexity O(n log n), space O(1) if in-place or O(n) if not. Handles duplicates naturally.
Iterate through the array, maintaining a min-heap of the k largest elements seen so far. For each element, if heap size < k, push; else if element > heap top, pop and push. Finally, extract elements and sort descending. Time O(n log k), space O(k).
Explain that duplicates are handled by including them as separate elements (unless specified otherwise). For streaming data, the min-heap approach works well as it processes elements one by one and only stores k elements.
Summarize trade-offs: sorting is simpler but less efficient for large n; heap is better for large n or streaming. Recommend based on constraints.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.
Classic rotation check but the minimum moves part is what they actually care about.
First, check if s and goal are rotations of each other by verifying they have the same length and that goal is a substring of s + s. If not, return -1. If they are rotations, find the minimum number of moves by locating the first occurrence of goal in s + s, which gives the rotation offset, and return that index.
Pro tip: Mention that the minimum moves is the index of goal in s + s, but only if that index is less than the length of s; otherwise, it's not a valid rotation. Also, note that if s and goal are identical, the answer is 0.
If s and goal have different lengths, return -1 immediately. Also, if they have the same length but different character counts, they cannot be rotations, so return -1.
Concatenate s with itself to form s+s. If goal is not a substring of s+s, then s cannot be transformed into goal, so return -1.
Find the first occurrence of goal in s+s. The starting index of this occurrence is the minimum number of moves required. If the index is greater than or equal to the length of s, it means the rotation is not valid (but since we already checked substring, it should be less than length).
If s equals goal, the answer is 0. Also, consider empty strings: if both are empty, return 0; if one is empty and the other is not, return -1.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.