I started with the routing logic because that felt like the crux of it.
Start by framing the problem as a routing decision: classify the arithmetic query by complexity and risk, then choose the cheapest reliable path (direct LLM answer, formula, or code execution). Walk through a layered architecture with a router, tool integrations, verification, and a feedback loop for continuous improvement.
Pro tip: Emphasize that the router should be a lightweight, fast model (or even a rule-based classifier) to avoid latency and cost overhead, and always include a fallback to code execution for high-stakes or ambiguous cases.
Analyze the input to determine complexity (e.g., number of operations, presence of variables, range of numbers) and decide the initial path: direct answer, formula, or code execution. Use a small classifier or heuristics to keep latency low.
For formula-based problems (e.g., sum 1 to 100), invoke a symbolic math tool or pre-defined formula. For complex or ambiguous cases, generate and execute code in a sandbox. Chain multiple tools if needed, with intermediate verification.
Use few-shot prompts to guide the LLM in generating correct tool calls or direct answers. Implement guardrails: validate inputs, restrict code execution to safe operations, and set timeouts. Include a confidence threshold to trigger fallback to code.
Detect errors from tools or code execution and retry with a different approach (e.g., fallback to code if formula fails). Verify results by cross-checking with a secondary method (e.g., run code twice with different seeds or use symbolic verification).
Define metrics: accuracy, latency, cost per query, and tool usage rate. Set up A/B tests to compare routing strategies (e.g., always code vs. hybrid). Log all queries, decisions, and outcomes for offline analysis and continuous improvement.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.