The O(n) constraint is what makes this non-trivial.
Use a sliding window of size k to maintain the count of the target in the current window. Iterate through the list, updating the count by adding the new element and removing the old element, and track the maximum count and the earliest starting index where it occurs. This achieves O(n) time and O(1) extra space.
Pro tip: Clarify edge cases upfront, such as when k > n or when the target is not present, and confirm the expected return value (e.g., -1). Also, mention that you're optimizing for linear time by avoiding recomputing counts for each window.
Restate the problem to ensure clarity: find the first window of size k with the most occurrences of target, breaking ties by smallest index. Discuss edge cases like k > n, empty list, or target not in list.
Compute the count of target in the first window (indices 0 to k-1). Set this as the current maximum count and record the starting index 0 as the best index.
For each subsequent starting index i from 1 to n-k, update the count by subtracting the element leaving the window (at i-1) and adding the element entering (at i+k-1). Compare the new count with the maximum; if greater, update max and best index. If equal, keep the earlier index (so no update).
After processing all windows, return the best starting index. If no window exists (k > n), return -1 or as specified.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.