Principle:Alibaba ROLL Verifiable Reward Computation
| Knowledge Sources | |
|---|---|
| Domains | Reinforcement_Learning, Reward_Modeling |
| Last Updated | 2026-02-07 20:00 GMT |
Overview
A reward computation principle that uses rule-based verification to score LLM-generated responses against ground-truth answers across multiple domains.
Description
Verifiable Reward Computation replaces learned reward models with deterministic, rule-based verification. Instead of training a neural reward model (which can be exploited through reward hacking), verifiable rewards compare generated answers against known correct answers using domain-specific verification logic:
- Math domain: Symbolic equivalence checking using SymPy (e.g., verifying that "x=2" and "2" are equivalent answers)
- Code domain: Sandboxed execution with test case verification using Docker containers
- General reasoning: Pattern matching and instruction following checks (IFEval rules)
- LLM-as-Judge: Using a separate LLM to evaluate response quality
This approach provides more reliable training signals for RL because rewards are exact (binary or discrete) rather than noisy estimates from a learned model.
Usage
Use this principle when training LLMs on tasks with verifiable answers (mathematics, coding, instruction following). The reward computation is domain-routed: each domain's reward worker handles its own verification logic.
Theoretical Basis
The reward function provides the signal for policy gradient optimization:
Where is the generated response and is the ground truth.
Additional signal shaping includes:
- Repetition penalty: Penalizes n-gram repetition in responses
- Format rewards: Bonus for following expected output format
- Difficulty weighting: Adjusts reward impact based on problem difficulty
Related Pages
Implemented By
Related Heuristics
The following heuristics inform this principle: