Co-occurring keywords · papers mentioning both
Papers
Physics of Language Models: Part 2.2, How to Learn From Mistakes on Grade-School Math Problems
ICLR 2025
PORT: Preference Optimization on Reasoning Traces
NAACL 2025
Predicate-Guided Generation for Mathematical Reasoning
EMNLP 2025
Preference Optimization for Reasoning with Pseudo Feedback
ICLR 2025
Probability-Consistent Preference Optimization for Enhanced LLM Reasoning
ACL 2025
Process-based Self-Rewarding Language Models
ACL 2025
ProcessBench: Identifying Process Errors in Mathematical Reasoning
ACL 2025
PromptCoT: Synthesizing Olympiad-level Problems for Mathematical Reasoning in Large Language Models
ACL 2025
Putnam-AXIOM: A Functional & Static Benchmark for Measuring Higher Level Mathematical Reasoning in LLMs
ICML 2025
QDTSynth: Quality-Driven Formal Theorem Synthesis for Enhancing Proving Performance of LLMs
ACL 2025
RaDeR: Reasoning-aware Dense Retrieval Models
EMNLP 2025
Rethinking and Improving Autoformalization: Towards a Faithful Metric and a Dependency Retrieval-based Approach
ICLR 2025
Retrieval-Augmented Language Models are Mimetic Theorem Provers
EMNLP 2025
Retrieval-Augmented Process Reward Model for Generalizable Mathematical Reasoning
ACL 2025
Revisiting Chain-of-Thought Prompting: Zero-shot Can Be Stronger than Few-shot
EMNLP 2025
Revisiting Self-Consistency from Dynamic Distributional Alignment Perspective on Answer Aggregation
ACL 2025
RMath: A Logic Reasoning-Focused Datasets Toward Mathematical Multistep Reasoning Tasks
AAAI 2025
RoMath: A Mathematical Reasoning Benchmark in Romanian
EMNLP 2025
R-PRM: Reasoning-Driven Process Reward Modeling
EMNLP 2025
S^3cMath: Spontaneous Step-Level Self-Correction Makes Large Language Models Better Mathematical Reasoners
AAAI 2025
Safe: Enhancing Mathematical Reasoning in Large Language Models via Retrospective Step-aware Formal Verification
ACL 2025
SalaMAnder: Shapley-based Mathematical Expression Attribution and Metric for Chain-of-Thought Reasoning
EMNLP 2025
SBSC: Step-by-Step Coding for Improving Mathematical Olympiad Performance
ICLR 2025
Scaling LLM Test-Time Compute Optimally Can be More Effective than Scaling Parameters for Reasoning
ICLR 2025
SCOPE: Compress Mathematical Reasoning Steps for Efficient Automated Process Annotation
ACL 2025