Step-DPO: Step-wise Preference Optimization for Long-chain Reasoning of LLMs
On the map: LLM reasoning → Mathematical reasoning
Abstract (arXiv)
Mathematical reasoning presents a significant challenge for Large Language Models (LLMs) due to the extensive and precise chain of reasoning required for accuracy. Ensuring the correctness of each reasoning step is critical. To address this, we aim to enhance the robustness and factuality of LLMs by learning from human feedback. However, Direct Preference Optimization (DPO) has shown limited benefits for long-chain mathematical reasoning, as models employing DPO struggle to identify detailed errors in incorrect answers. This limitation stems from a lack of fine-grained process supervision. We propose a simple, effective, and data-efficient method called Step-DPO, which treats individual reasoning steps as units for preference optimization rather than evaluating answers holistically. Additionally, we have developed a data construction pipeline for Step-DPO, enabling the creation of a high-quality dataset containing 10K step-wise preference pairs. We also observe that in DPO, self-generated data is more effective than data generated by humans or GPT-4, due to the latter's out-of-distribution nature. Our findings demonstrate that as few as 10K preference data pairs and fewer than 500 Step-DPO training steps can yield a nearly 3% gain in accuracy on MATH for models with over 70B parameters. Notably, Step-DPO, when applied to Qwen2-72B-Instruct, achieves scores of 70.8% and 94.0% on the test sets of MATH and GSM8K, respectively, surpassing a series of closed-source models, including GPT-4-1106, Claude-3-Opus, and Gemini-1.5-Pro. Our code, data, and models are available at https://github.com/dvlab-research/Step-DPO.
Key facts. Cited by 265 papers in the map (data through 7 Oct 2026). Placed in Mathematical reasoning, one of 17 directions in LLM reasoning. Builds on 46 of its 48 references that are in the map. First posted on arXiv 26 Jun 2024.
Builds on
46 of 48 references.
Closest ancestors · 15
Same direction, newest first
- 2024JiuZhang3.0: Efficiently Improving Mathematical Reasoning by Training Small Data Synthesis Models23 May
- 2024Common 7B Language Models Already Possess Strong Math Capabilities7 Mar
- 2024MathScale: Scaling Instruction Tuning for Mathematical Reasoning5 Mar
- 2024MathGenie: Generating Synthetic Data with Question Back-translation for Enhancing Mathematical Reasoning of LLMs26 Feb
- 2024Orca-Math: Unlocking the potential of SLMs in Grade School Math16 Feb
- 2024OpenMathInstruct-1: A 1.8 Million Math Instruction Tuning Dataset15 Feb
- 2024InternLM-Math: Open Math Large Language Models Toward Verifiable Reasoning9 Feb
- 2024DeepSeekMath: Pushing the Limits of Mathematical Reasoning in Open Language Models5 Feb
- 2024Augmenting Math Word Problems via Iterative Question Composing17 Jan
- 2024MARIO: MAth Reasoning with code Interpreter Output -- A Reproducible Pipeline16 Jan
- 2023Llemma: An Open Language Model For Mathematics16 Oct
- 2023MathCoder: Seamless Code Integration in LLMs for Enhanced Mathematical Reasoning5 Oct
3 more
Other references · 31
- 2023GPT-4 Technical Reportcited by 18,132
- 2022Training language models to follow instructions with human feedbackcited by 15,712
- 2023LLaMA: Open and Efficient Foundation Language Modelscited by 13,958
- 2022Chain-of-Thought Prompting Elicits Reasoning in Large Language Modelscited by 12,302
- 2021Training Verifiers to Solve Math Word Problemscited by 9,743
- 2023Judging LLM-as-a-Judge with MT-Bench and Chatbot Arenacited by 8,393
- 2023Direct Preference Optimization: Your Language Model is Secretly a Reward Modelcited by 7,916
- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,203
- 2017Deep reinforcement learning from human preferencescited by 3,846
- 2023Let's Verify Step by Stepcited by 3,598
- 2023Qwen Technical Reportcited by 3,273
- 2024Gemini 1.5: Unlocking multimodal understanding across millions of tokens of contextcited by 3,175
19 more
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- 2022Least-to-Most Prompting Enables Complex Reasoning in Large Language Modelscited by 1,397
- 2023CAMEL: Communicative Agents for "Mind" Exploration of Large Language Model Societycited by 1,348
- 2023Math-Shepherd: Verify and Reinforce LLMs Step-by-step without Human Annotationscited by 895
- 2023MetaMath: Bootstrap Your Own Mathematical Questions for Large Language Modelscited by 724
- 2017Program Induction by Rationale Generation : Learning to Solve and Explain Algebraic Word Problemscited by 642
- 2024ORPO: Monolithic Preference Optimization without Reference Modelcited by 556
- 2023MAmmoTH: Building Math Generalist Models through Hybrid Instruction Tuningcited by 483
- 2022Complexity-Based Prompting for Multi-Step Reasoningcited by 387
- 2024DeepSeek-Coder-V2: Breaking the Barrier of Closed-Source Models in Code Intelligencecited by 325
- 2024DeepSeek-Prover: Advancing Theorem Proving in LLMs through Large-Scale Synthetic Datacited by 225
- 2024AlphaMath Almost Zero: Process Supervision without Processcited by 160
- 2024MAmmoTH2: Scaling Instructions from the Webcited by 143
- 2024Rho-1: Not All Tokens Are What You Needcited by 132
- 2023Answering Questions by Meta-Reasoning over Multiple Chains of Thoughtcited by 87
- 2024Can LLMs Learn from Previous Mistakes? Investigating LLMs' Errors to Boost for Reasoningcited by 69
- 2023MathPile: A Billion-Token-Scale Pretraining Corpus for Mathcited by 67
- 2023Improving Large Language Model Fine-tuning for Solving Math Problemscited by 48
- 2024ChatGLM-Math: Improving Math Problem-Solving in Large Language Models with a Self-Critique Pipelinecited by 47
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Citing papers per year: 2024: 30; 2025: 170; 2026: 65.
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