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MathSmith: Towards Extremely Hard Mathematical Reasoning by Forging Synthetic Problems with a Reinforced Policy

AAAI 2026 · Large language models › Reasoning and chain of thought · approach: Efficient and adaptive thinking · 0 citations (OpenAlex)

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Synthesizes hard math problems from random PlanetMath concept-explanation pairs using an SFT-then-GRPO Qwen3-8B generator rewarded for format, reasoning-trace length, and answer consistency.

Problem

Scarcity of high-quality, high-difficulty math training problems limits LLM reasoning; existing synthesis methods rely on transforming human-written templates and lack difficulty control.

Approach

Constructs new problems from scratch by sampling PlanetMath concept-explanation pairs, uses nine difficulty strategies as soft constraints, and trains the generator with GRPO using a reward that favors longer teacher reasoning traces (complexity proxy) and majority-vote answer consistency.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: PlanetMath concept-explanation pairs (~11k) OpenMathInstruct-2 NuminaMath-COT PromptCOT

Benchmarks: GSM8K MATH-500 AIME2024 AIME2025 OlympiadBench

Metrics: Pass@1 average reasoning trace length available ratio

Baselines: OpenMathInstruct-2 NuminaMath-COT MetaMath PromptCOT

Builds on: GRPO PromptCOT verl LlamaFactory

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