Nailed the basic part fast, just a hashmap frequency count and a linear scan for the max.
Start by clarifying the problem constraints (input size, memory limits, tie-breaking rules) and then present a hash map solution for the basic case, followed by a heap-based approach for top-k and a streaming solution using count-min sketch or distributed counters. Discuss trade-offs between exact and approximate methods, and how to handle ties deterministically.
Pro tip: Demonstrate awareness of real-world log data characteristics (skewed distributions, high cardinality) and propose a hybrid approach that uses exact counting for frequent items and approximate counting for the long tail, which shows both algorithmic and system design maturity.
Ask about input size, memory limits, tie-breaking rules, and whether the function should return top-k or just the top-1. Also clarify if the log is static or streaming.
Use a hash map to count frequencies in O(n) time and O(m) space, where m is the number of unique calls. Then find the max by iterating over the map.
For top-k, use a min-heap of size k to keep the k most frequent calls, or use bucket sort if frequencies are bounded. For ties, define a deterministic rule (e.g., lexicographical order) and apply it.
For streaming, use algorithms like Misra-Gries or count-min sketch to approximate frequencies with bounded memory. For distributed logs, use map-reduce or sharded counters with a merge step.
Compare exact vs. approximate methods, memory vs. accuracy, and latency vs. throughput. Mention potential optimizations like using a trie for prefix aggregation or sampling for very high-volume streams.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.