The base version of this problem is pretty standard, but the rejection logic tripped me up a bit.
Clarify the data model and transaction semantics, then propose a single-pass solution using a hash map keyed by (account, currency) to track balances. For each transaction, check if the source balance would go negative; if not, apply the debit and credit atomically, otherwise reject it. Finally, return the map of balances.
Pro tip: Mention that in a real system, you'd need to handle concurrency and idempotency, but for this problem, a simple in-memory map suffices. Also, discuss how you'd extend it to support multiple currencies per account without mixing them.
Ask about transaction types (e.g., transfers, deposits, withdrawals), whether amounts are always positive, and if accounts can have multiple currencies. Confirm that rejection means the transaction is skipped entirely and does not partially apply.
Use a hash map with a composite key (account ID, currency) mapping to the current balance. This allows O(1) lookups and updates, and naturally separates balances per currency.
Iterate through the list in order. For each transaction, check if the source account has sufficient balance in the given currency. If yes, update both source and destination balances; if no, reject the transaction (skip it).
Consider self-transfers (same account and currency), zero-amount transactions, and non-existent accounts (treat as zero balance). Ensure that rejection does not affect any balances.
After processing all transactions, return the map of balances, possibly filtering out zero balances or including them as needed. Discuss time and space complexity: O(n) time, O(m) space where m is number of unique (account, currency) pairs.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.