Visual Mathematical Reasoning Benchmark

via “mathematical problem-solving benchmark”

12.5K competition math problems — AMC/AIME/Olympiad level, 7 subjects, standard math benchmark.

Unique: This benchmark uniquely combines a large dataset of challenging competition problems with a robust evaluation framework for language models.

vs others: Unlike other benchmarks, MATH offers a comprehensive set of competition-level problems specifically designed for rigorous evaluation of mathematical reasoning in AI models.

Visual mathematical reasoning benchmark.

Unique: MathVista uniquely combines visual understanding with mathematical problem-solving, focusing on how well models interpret visual representations of math.

vs others: Unlike traditional benchmarks, MathVista specifically targets the intersection of visual and mathematical reasoning, providing a unique evaluation framework.

via “spatial reasoning and visualization evaluation”

23 hardest BIG-Bench tasks where models initially failed.

Unique: Isolates spatial reasoning as a distinct capability by presenting spatial problems in text form with few-shot examples, testing whether models can build and manipulate mental spatial models without visual input. This approach measures pure spatial reasoning capability.

vs others: More focused on spatial reasoning than general reasoning benchmarks; more challenging than visual spatial reasoning because it requires models to construct spatial models from text descriptions rather than perceiving visual images.

via “mathematical reasoning over visual data”

Mistral's 124B multimodal model with vision capabilities.

Unique: Achieves 69.4% on MathVista benchmark (outperforming all tested models) through integrated visual parsing and mathematical reasoning in a single 124B model, without requiring separate symbolic math engines or specialized mathematical libraries

vs others: Outperforms GPT-4o, Gemini-1.5 Pro, and Claude-3.5 Sonnet on MathVista while being available for self-hosted deployment, eliminating API dependency for educational or research mathematical analysis

via “multi-step mathematical reasoning benchmark evaluation”

8.5K grade school math problems — multi-step reasoning, verifiable solutions, reasoning benchmark.

Unique: Uses linguistically diverse, human-authored grade school problems (not synthetic) that require genuine multi-step reasoning with basic arithmetic, combined with a standardized answer extraction format (#### delimiter) that enables reproducible evaluation across heterogeneous model outputs

vs others: More challenging than simple arithmetic benchmarks (requires 2-8 reasoning steps) yet more accessible than advanced math benchmarks, making it ideal for measuring practical reasoning improvements in production models

via “state-of-the-art visual reasoning on open-weight benchmarks”

Meta's largest open multimodal model at 90B parameters.

Unique: Claims state-of-the-art performance specifically on open-weight benchmarks (not all benchmarks), positioning it as the strongest available open-source alternative rather than claiming parity with proprietary systems across all metrics

vs others: Larger parameter count (90B vs typical 34B open models) enables stronger reasoning, though actual benchmark scores remain undocumented and unverifiable from public sources

via “common-sense reasoning on visual scenes”

Real-world visual QA requiring spatial reasoning.

Unique: Evaluates common-sense reasoning on real-world photographs where correct answers require implicit world knowledge rather than explicit visual features, testing whether models have internalized practical understanding during pretraining — architectural choice that assesses reasoning capability beyond visual pattern matching

vs others: More representative of real-world reasoning requirements than visual-only benchmarks, but harder to validate and more prone to annotation bias than benchmarks with objective ground truth

via “grade-school science question benchmark evaluation”

7.8K science questions testing genuine reasoning, not just recall.

Unique: Explicitly designed to filter out questions answerable by retrieval or word co-occurrence — the Challenge subset (2,590 questions) was curated by removing questions that simple baseline methods could solve, ensuring the remaining questions require genuine multi-step reasoning and knowledge application rather than surface-level pattern matching

vs others: More rigorous than generic QA benchmarks because it explicitly excludes questions solvable by shallow methods, making it a stricter test of reasoning; smaller and more focused than MMLU but with deeper curation for reasoning-specific evaluation

via “benchmark dataset for mathematical reasoning”

12.5K competition math problems across 7 subjects and 5 difficulty levels.

Unique: This dataset includes detailed step-by-step solutions for each problem, making it unique for training AI in mathematical reasoning.

vs others: Unlike other datasets, MATH provides a structured approach to evaluating mathematical reasoning with competition-level problems and solutions.

via “mathematical reasoning with math benchmark performance”

Meta's 70B open model matching 405B-class performance.

Unique: Achieves strong mathematical reasoning performance at 70B parameters through instruction-tuning on mathematical problem-solving datasets, enabling competitive MATH benchmark performance without specialized symbolic reasoning modules

vs others: Provides mathematical reasoning capability comparable to larger closed-source models while remaining open-weight and self-hostable, though without formal verification guarantees of symbolic math systems

via “benchmark-validated reasoning performance on standardized datasets”

Alibaba's 32B reasoning model with chain-of-thought.

Unique: Provides documented benchmark results on standardized reasoning datasets (AIME 79.5%, MATH-500 96.4%) enabling quantitative performance validation, with explicit comparison claims against larger models

vs others: Demonstrates competitive reasoning performance on standardized benchmarks comparable to much larger models, providing quantitative evidence of reasoning capability for evaluation and comparison purposes

via “visual-reasoning-over-complex-scenes”

Open multimodal model for visual reasoning.

Unique: Trained on 77K complex reasoning samples (49% of instruction-tuning dataset) generated by GPT-4, explicitly optimizing for multi-step inference over visual content; this heavy weighting toward reasoning tasks differentiates it from captioning-focused vision models

vs others: Outperforms general-purpose vision models on reasoning-heavy benchmarks like Science QA (92.53% accuracy) because nearly half its training data is reasoning-focused, whereas models like CLIP or standard captioning systems optimize for classification or description

via “complex visual reasoning task dataset generation”

150K visual instruction examples for multimodal model training.

Unique: Largest component (77K examples) focused specifically on reasoning tasks rather than simple recognition. Uses GPT-4V to generate questions that require multi-step inference, spatial understanding, and logical reasoning over visual elements, creating a reasoning-focused instruction tuning signal.

vs others: Larger and more reasoning-focused than existing VQA datasets (GQA, OK-VQA) because it leverages GPT-4V's ability to generate diverse reasoning questions at scale; stronger training signal for reasoning than datasets with simple factual questions.

via “advanced mathematical problem evaluation”

Competition mathematics problems (harder than GSM8K)

Unique: MATH's dataset is specifically curated from high school math contests, providing a unique challenge that is more difficult than typical benchmarks, allowing for a clearer differentiation of model capabilities.

vs others: More challenging than GSM8K, making it a superior choice for evaluating advanced mathematical reasoning in AI models.

via “abstract reasoning problem generation”

Abstraction and reasoning corpus for general intelligence

Unique: The design of the problems specifically targets abstract reasoning, distinguishing it from other benchmarks that may not focus on visual inference.

vs others: More focused on abstract reasoning than standard datasets like MNIST, which primarily test recognition rather than inference.

via “multi-step mathematical reasoning evaluation”

Grade school math problems requiring multi-step reasoning

Unique: GSM8K is specifically curated to include a diverse set of multi-step reasoning problems, making it more targeted than generic math datasets, allowing for precise evaluation of reasoning capabilities in LLMs.

vs others: More focused on multi-step reasoning than other benchmarks like MATH, which may include less structured problems.

via “multimodal reasoning assessment”

Massive multitask multimodal understanding (images + text)

Unique: MMMU extends the MMLU framework specifically for multimodal inputs, introducing a diverse set of reasoning problems that integrate visual and textual elements, which is not commonly found in other benchmarks.

vs others: More comprehensive than MMLU for multimodal tasks due to its inclusion of visual inputs, making it a superior choice for evaluating vision-language models.

via “mathematical reasoning and logic problem evaluation with specialized scoring”

ReLE评测：中文AI大模型能力评测（持续更新）：目前已囊括374个大模型，覆盖chatgpt、gpt-5.4、谷歌gemini-3.1-pro、Claude-4.6、文心ERNIE-X1.1、ERNIE-5.0、qwen3.6-max、qwen3.6-plus、百川、讯飞星火、商汤senseChat等商用模型， 以及step3.5-flash、kimi-k2.6、ernie4.5、MiniMax-M2.7、deepseek-v4、Qwen3.6、llama4、智谱GLM-5.1、MiMo-V2、LongCat、gemma4、mistral等开源大模型。不仅提供排行榜，也提供规模超200万的大

Unique: Evaluates mathematical reasoning with 1-5 quality scale for reasoning steps rather than binary correctness, enabling partial credit for correct methodology with computational errors. Combines final answer accuracy with reasoning quality assessment to capture mathematical thinking capability. Includes multi-step reasoning problems and logical inference tasks beyond simple arithmetic.

vs others: More nuanced mathematical assessment than MMLU (binary correctness) and captures reasoning quality vs answer-only evaluation

via “mathematical reasoning evaluation”

UGI-Leaderboard — AI demo on HuggingFace

Unique: Isolates mathematical reasoning as a distinct evaluation dimension on the leaderboard, enabling models to be ranked separately on math vs general generation, revealing capability specialization.

vs others: Simpler than running MATH or GSM8K locally with custom evaluation scripts, but less transparent than open-source math benchmarks regarding problem selection and difficulty.