Challenge: Recent large language models have shown indications of mathematical reasoning ability on competition-level problems.
Approach: They propose a benchmark dataset to enable such analyses using large language models.
Outcome: The proposed model performs better with concepts and hints than with the best model, but it is difficult to verify.

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Competition-Level Problems are Effective LLM Evaluators (2024.findings-acl)

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Challenge: Large language models (LLMs) have demonstrated impressive reasoning capabilities, yet there is ongoing debate about their capabilities and the potential data contamination problem.
Approach: They propose to evaluate the reasoning capabilities of large language models in solving recent competition-level programming problems in Codeforces.
Outcome: The proposed model has experienced a cliff-like decline in problems after September 2021, which shows the potential data contamination and the challenges for any existing LLM to solve unseen complex reasoning problems.
Can Large Language Models Win the International Mathematical Games? (2025.emnlp-main)

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Challenge: Recent advances in large language models (LLMs) have demonstrated strong mathematical reasoning abilities, even in visual contexts.
Approach: They propose a benchmark of 2,183 high-quality mathematical problems in an open-ended format that enables a structured evaluation of LLMs’ mathematical and logical reasoning abilities.
Outcome: The new benchmark spans seven age groups and a skill-based taxonomy and enables a structured evaluation of LLMs’ mathematical and logical reasoning abilities.
AMO-Bench: Large Language Models Still Struggle in High School Math Competitions (2026.findings-acl)

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Challenge: Existing benchmarks for mathematical reasoning are becoming less effective due to performance saturation.
Approach: They propose to use a mathematical reasoning benchmark with Olympiad difficulty to evaluate top-tier LLMs.
Outcome: The proposed benchmarks are cross-validated by experts to meet IMO difficulty standards and entirely original problems to prevent performance leakages from data memorization.
GSM-Plus: A Comprehensive Benchmark for Evaluating the Robustness of LLMs as Mathematical Problem Solvers (2024.acl-long)

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Challenge: Large language models (LLMs) have demonstrated impressive performance across various mathematical reasoning benchmarks.
Approach: They introduce an adversarial grade school math dataset and explore whether LLMs can be more robust when questions are slightly changed.
Outcome: The proposed method generates and verifies each intermediate thought based on its reasoning goal and calculation result.
Large Language Models for Mathematical Reasoning: Progresses and Challenges (2024.eacl-srw)

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Challenge: a survey examines the landscape of mathematical problem-solving techniques . large language models have proven to be potent assets in unraveling nuances of mathematical reasoning .
Approach: They examine the evolution of Large Language Models (LLMs) for solving mathematical problems . they examine the spectrum of LLM-oriented techniques proposed for solving math problems - and their challenges .
Outcome: The survey examines the spectrum of proposed LLM-oriented techniques in solving math problems.
Exposing the Achilles’ Heel: Evaluating LLMs Ability to Handle Mistakes in Mathematical Reasoning (2025.acl-long)

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Challenge: Existing evaluations focus on final accuracy, neglecting the critical aspect of reasoning capabilities.
Approach: They propose to evaluate LLMs’ abilities to detect and correct reasoning mistakes by using rule-based methods and smaller language models.
Outcome: The proposed model outperforms existing models such as GPT-4o and GPT4 in both accuracy and accuracy, but lacks data contamination and memorization concerns.
Have LLMs Advanced Enough? A Challenging Problem Solving Benchmark For Large Language Models (2023.emnlp-main)

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Challenge: The performance of large language models (LLMs) on existing reasoning benchmarks has significantly improved over the past decade.
Approach: They propose a benchmark dataset for evaluating the problem solving abilities of large language models (LLMs) they curate 515 challenging problems from the highly competitive IIT JEE-Advanced exam.
Outcome: The proposed model performs better on open-source and proprietary models than the current model, but with techniques like self-consistency, self-refinement and chain-of-thought prompting.
FANS: Formal Answer Selection for LLM Natural Language Math Reasoning Using Lean4 (2025.emnlp-main)

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Challenge: Existing frameworks that use Lean4 to enhance LLMs' NL reasoning abilities have been controversial in the field of math reasoning.
Approach: They propose a framework that utilizes Lean4 to enhance LLMs’ NL math reasoning ability by generating a Lean 4 theorem statement and a proof-generating LLM.
Outcome: The proposed framework improves LLMs' NL math reasoning ability by 2% across several math benchmarks and higher further based on reward models or in subfields such as algebra and number theory.
Math-LLaVA: Bootstrapping Mathematical Reasoning for Multimodal Large Language Models (2024.findings-emnlp)

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Challenge: Existing image instruction fine-tuning datasets do not fully exploit visual information to enhance multimodal reasoning capabilities of Large language models (LLMs).
Approach: They propose a LLaVA-based model fine-tuned with MathV360K to bridge this gap by collecting 40K high-quality images with question-answer pairs from 24 existing datasets and synthesizing 320K new pairs.
Outcome: The proposed model improves the multimodal reasoning capabilities of LLaVA-1.5 and demonstrates enhanced generalizability on the MMMU benchmark.
Do LLMs Overthink Basic Math Reasoning? Benchmarking the Accuracy-Efficiency Tradeoff in Language Models (2026.findings-acl)

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Challenge: Large language models (LLMs) achieve impressive performance on complex benchmarks yet sometimes fail on basic math reasoning.
Approach: They propose a benchmark to evaluate the efficiency of reasoning in large language models . they formalize the accuracy-verbosity tradeoff and introduce the overthinking score .
Outcome: The proposed model performs well on complex benchmarks but fails on basic math reasoning . the proposed model generates 18 more tokens while achieving lower accuracy .

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