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The core trick here is not the math, it's remembering to use LinkedHashMap so you preserve the order from the target portfolio.
Start by clarifying the requirements: whether the maps are mutable, if missing keys should be treated as zero, and what insertion order means when keys differ. Then propose an algorithm that iterates over the union of keys while preserving order, computes differences, and returns a new ordered map. Discuss time and space complexity and potential edge cases.
Pro tip: Mention that you would use a LinkedHashMap (or equivalent) to maintain insertion order, and explicitly define the order when keys are unique to one map—e.g., all keys from the target map first, then new keys from the current map. This shows attention to detail and prevents ambiguity.
Ask about mutability, handling of missing keys (treat as zero), and the exact insertion order when keys differ between maps. Confirm the expected output type (e.g., a new map).
Use an ordered map (like LinkedHashMap) for the result. Iterate over the union of keys, compute target - current, and insert into the result map in a defined order.
Decide and state the order: e.g., first all keys from the target map in their insertion order, then any additional keys from the current map in their insertion order. Alternatively, preserve the order of the first map encountered.
Write code that handles missing keys as zero, avoids mutating inputs, and correctly computes differences. Consider empty maps, null inputs, and integer overflow.
State time complexity O(n+m) and space O(n+m). Walk through examples, including cases where keys differ, to verify correctness and order.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.