Start by clarifying edge cases and constraints, then propose a simple solution using slicing or conditional logic. Discuss time and space complexity, and consider optimizations or alternative approaches.
Pro tip: Mention that you would handle edge cases like offset larger than array length or zero offset, and discuss whether to return a new array or modify in place.
Ask about input types, array size, offset range, and expected output format. Confirm edge cases like offset = 0 or offset > array length.
Explain that you will check the sign of offset: if positive, return first N elements; if negative, return last N elements. Use slicing or a loop.
Describe how to handle offset = 0, offset exceeding array length, and empty array. Decide on behavior (e.g., return empty array or clamp to bounds).
State that time complexity is O(N) for slicing or O(1) if returning a view, and space complexity is O(N) for a new array. Discuss trade-offs.
Walk through the given example and a few edge cases to verify correctness. Mention potential pitfalls like off-by-one errors.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.
First, clarify the offset semantics: positive offset means skipping ahead, negative offset means going back. For a stream, use a circular buffer to handle negative offsets and a simple skip loop for positive offsets, while discussing trade-offs like memory usage and stream non-rewindability.
Pro tip: Mention that if the stream is not rewindable, negative offsets require buffering past elements, and you should ask whether the offset can exceed the buffer size or if the stream supports reset.
Ask about offset range, stream rewindability, memory limits, and whether multiple passes are allowed. This shows you consider practical constraints.
For positive offset k, simply call getNext() k times to skip ahead. Discuss edge cases like stream ending before k elements.
For negative offset -k, you need to go back k elements. Use a circular buffer of size k to store the last k elements as you read, then return the oldest buffered element.
Compare buffer size vs. memory, consider if offset can be larger than buffer, and mention that if the stream is rewindable, you could reset and skip.
Outline the implementation with a class that maintains a buffer and methods to handle both cases, ensuring O(1) amortized time per operation.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.