The no-`max()` constraint is what got me thinking for a second.
First, clarify the problem constraints and the parent class's precomputed frequency dictionary. Then, design a single-pass algorithm that tracks the maximum frequency and collects keys in order of first appearance, using the parent's frequency data and the original list order. Finally, discuss trade-offs and edge cases.
Pro tip: Mention that you would leverage the parent's precomputed frequency dictionary to avoid recomputation, but also note that you need the original list to determine order of first appearance. This shows you understand inheritance and data dependencies.
Confirm that the parent class provides a frequency dictionary and that the original list is accessible. Ensure you understand that 'order of first appearance' means the order in which keys first occur in the original list.
Plan a single pass over the original list: maintain a set of seen keys, track the current maximum frequency, and collect keys that achieve this maximum. Alternatively, first find the maximum frequency by iterating over the frequency dictionary, then collect keys with that frequency in order of first appearance.
Write code that manually compares frequencies to find the maximum, and uses a list or ordered structure to preserve first-appearance order. Avoid built-in functions that directly solve the problem.
Consider empty list, all unique elements, all same frequency, and ties. Verify that the output order matches first appearance in the original list.
Talk about time and space complexity: O(n) time and O(k) space where k is number of unique keys. Mention that using the parent's frequency dictionary saves recomputation, but iterating the original list is necessary for order.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.