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1 | height | You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO objects based on their positions in 3D space. You will be provided with an image containing 3D LEGO objects. Your answers should be based solely on the provided LEGO 3D data, without any additional assumptions. Keep your responses clear, direct, and focused on the question. Please respond with only the letter corresponding to your choice (A, B, or C).\n\nWhich LEGO object is shorter in 3D space?\n\nHere is the 3D LEGO scene:<image 1> | 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| ['height/500079_1.png'] | A | The LEGO tree marked with a red rectangle. | The LEGO tree marked with a blue rectangle. | They are the same height. | null | null | multiple-choice |
2 | height | You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO objects based on their positions in 3D space. You will be provided with an image containing 3D LEGO objects. Your answers should be based solely on the provided LEGO 3D data, without any additional assumptions. Keep your responses clear, direct, and focused on the question. Please respond with only the letter corresponding to your choice (A, B, or C).\n\nWhich LEGO object is shorter in 3D space?\n\nHere is the 3D LEGO scene:<image 1> | 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| ['height/500231_1.png'] | B | The LEGO piece pointed by the red arrow | The LEGO piece pointed by the blue arrow | They are the same height. | null | null | multiple-choice |
3 | height | You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO objects based on their positions in 3D space. You will be provided with an image containing 3D LEGO objects. Your answers should be based solely on the provided LEGO 3D data, without any additional assumptions. Keep your responses clear, direct, and focused on the question. Please respond with only the letter corresponding to your choice (A, B, or C).\n\nWhich LEGO object is shorter in 3D space?\n\nHere is the 3D LEGO scene:<image 1> | 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| ['height/500938_1.png'] | C | The LEGO lipstick marked with a red rectangle. | The LEGO lipstick marked with a blue rectangle. | They are the same height. | null | null | multiple-choice |
4 | height | You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO objects based on their positions in 3D space. You will be provided with an image containing 3D LEGO objects. Your answers should be based solely on the provided LEGO 3D data, without any additional assumptions. Keep your responses clear, direct, and focused on the question. Please respond with only the letter corresponding to your choice (A, B, or C).\n\nWhich LEGO object is higher in 3D space?\n\nHere is the 3D LEGO scene:<image 1> | ['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'] | ['height/501262_1.png'] | A | The LEGO piece pointed by the blue arrow | The LEGO piece pointed by the red arrow | They are the same height. | null | null | multiple-choice |
5 | height | You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO objects based on their positions in 3D space. You will be provided with an image containing 3D LEGO objects. Your answers should be based solely on the provided LEGO 3D data, without any additional assumptions. Keep your responses clear, direct, and focused on the question. Please respond with only the letter corresponding to your choice (A, B, or C).\n\nWhich LEGO object is higher in 3D space?\n\nHere is the 3D LEGO scene:<image 1> | 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| ['height/501358_1.png'] | C | The LEGO tire marked witth a red rectangle. | The LEGO tire marked witth a blue rectangle. | They are the same height. | null | null | multiple-choice |
6 | height | "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...TRUNCATED) | "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) | ['height/502039_1.png'] | B | The LEGO piece pointed by the blue arrow | The LEGO piece pointed by the red arrow | They are the same height. | null | null | multiple-choice |
7 | height | "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...TRUNCATED) | "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) | ['height/503365_1.png'] | C | The LEGO piece marked with a red rectangle. | The LEGO piece marked with a blue rectangle. | They are the same height. | null | null | multiple-choice |
8 | height | "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...TRUNCATED) | "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) | ['height/505477_1.png'] | B | The LEGO piece marked with a red rectangle. | The LEGO piece marked with a blue rectangle. | They are the same height. | null | null | multiple-choice |
9 | height | "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...TRUNCATED) | "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) | ['height/505976_1.png'] | B | The LEGO piece pointed by the blue arrow | The LEGO piece pointed by the red arrow | They are the same height. | null | null | multiple-choice |
10 | height | "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...TRUNCATED) | "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) | ['height/506048_1.png'] | A | The LEGO piece pointed by the blue arrow | The LEGO piece pointed by the red arrow | They are the same height. | null | null | multiple-choice |
LEGO-Puzzles: How Good Are MLLMs at Multi-Step Spatial Reasoning?
Kexian Tang1,2*, Junyao Gao1,2*, Yanhong Zeng1†, Haodong Duan1†,
Yanan Sun1, Zhening Xing1, Wenran Liu1, Kaifeng Lyu3‡, Kai Chen1‡
1Shanghai AI Laboratory 2Tongji University 3Tsinghua University
*Equal contribution. †Project Leads. ‡Corresponding Authors.

🎉 News
- [2025/04/08] The benchmark and evaluation code have been released! Have fun 😃 .
- [2025/03/25] The paper is released.
📖 Introduction
In this work, we introduce LEGO-Puzzles, a scalable and systematic benchmark designed to evaluate Multi-step Spatial Reasoning in Multimodal Large Language Models (MLLMs). Inspired by how humans develop spatial cognition through construction, LEGO-Puzzles frames spatial understanding as a series of LEGO assembly tasks that challenge both visual perception and sequential reasoning.
To comprehensively assess spatial reasoning capabilities, LEGO-Puzzles is structured into three core task categories: Spatial Understanding, Single-Step Sequential Reasoning, and Multi-Step Sequential Reasoning. Each task requires models to understand visual inputs, perform step-by-step logical deduction, and maintain spatial consistency across sequences.
In addition to traditional Visual Question Answering (VQA), LEGO-Puzzles also incorporates image generation tasks, assessing whether MLLMs can visually simulate structural transformations and anticipate future assembly states.
We further introduce LEGO-Puzzles-Lite, a distilled subset tailored for human-model comparison, and a fine-grained evaluation suite named Next-k-Step to test reasoning scalability under increasing complexity.
Despite recent advances in multimodal modeling, our experiments reveal that current state-of-the-art MLLMs—while impressive—fall significantly short of human-level spatial reasoning, especially in multi-step and generative tasks.
LEGO-Puzzles aims to establish a rigorous testbed for benchmarking spatial reasoning in MLLMs and to motivate the development of more spatially-aware multimodal systems.
🔍 Dataset & Task Design
LEGO-Puzzles consists of 1,100 curated samples across 11 task types, evenly covering:
- 🧩 Spatial Understanding (36.4%)
- 🔁 Single-Step Sequential Reasoning (36.4%)
- 🧠 Multi-Step Sequential Reasoning (27.3%)
Each task is framed as a visual question-answering problem or a generation prompt grounded in realistic LEGO configurations, enabling precise and interpretable evaluation.

🧪 Main Evaluation Results
We evaluate 20 cutting-edge MLLMs, spanning both open-source and proprietary models. While GPT-4o and Gemini-2.0-Flash lead overall, their performance still trails behind human annotators, especially in tasks requiring 3D spatial alignment, rotation handling, and multi-step assembly tracking.

👤 Human vs Model Performance
To highlight the human-model performance gap, we compare top MLLMs against human annotators on LEGO-Puzzles-Lite (220 samples). Humans consistently outperform MLLMs by a wide margin, reaffirming the challenges of spatial reasoning in current AI systems.

🎨 Image Generation Evaluation
We design 5 LEGO-based image generation tasks testing a model's ability to simulate spatial transformations. Models must generate intermediate assembly states based on instructions. Human evaluators assess the output across two axes:
- 🎯 Appearance Similarity
- 🎯 Instruction Following
Only Gemini-2.0-Flash and GPT-4o show partial success. Open-source models typically fail to produce structurally valid or instruction-aligned images.

🧠 Multi-Step Reasoning with Next-k-Step
We propose Next-k-Step, a fine-grained reasoning benchmark that challenges models to predict assembly states after k sequential steps. We analyze model performance under varying values of k, both with and without Chain-of-Thought (CoT) prompting. Results suggest CoT does not robustly enhance multi-step spatial reasoning.

🧷 Qualitative Samples
A few representative examples from LEGO-Puzzles are shown below, illustrating the diversity and complexity of the benchmark.



🛠️ Quick Start
We have fully integrated LEGO-Puzzles into VLMEvalKit, a unified framework for benchmarking VLMs. You can easily evaluate your favorite multimodal models on LEGO-Puzzles with just a single command!
Step 0. Installation
git clone https://github.com/open-compass/VLMEvalKit.git
cd VLMEvalKit
pip install -e .
Step 1. Setup API Keys (Optional)
If you want to evaluate API-based models like GPT-4o, Gemini-Pro-V, etc., or use a LLM judge, configure the required keys in a .env file or export them as environment variables:
# Example .env (place it in VLMEvalKit root directory)
OPENAI_API_KEY=your-openai-key
GOOGLE_API_KEY=your-google-api-key
# ...other optional keys
If no key is provided, VLMEvalKit defaults to exact-match scoring (only works for Yes/No or multiple-choice tasks).
Step 2. Run Evaluation on LEGO-Puzzles
You can now run LEGO-Puzzles by simply setting the dataset name to LEGO
.
Inference + Evaluation
python run.py --data LEGO --model <your_model_name> --verbose
# Example:
# python run.py --data LEGO --model idefics_80b_instruct --verbose
Inference Only
python run.py --data LEGO --model <your_model_name> --verbose --mode infer
# Example:
# python run.py --data LEGO --model idefics_80b_instruct --verbose --mode infer
Multi-GPU Acceleration (Optional)
torchrun --nproc-per-node=4 run.py --data LEGO --model <your_model_name> --verbose
# Example:
# torchrun --nproc-per-node=4 run.py --data LEGO --model idefics_80b_instruct --verbose
Citation
If you find LEGO-Puzzles useful, please cite using this BibTeX:
@article{tang2025lego,
title={LEGO-Puzzles: How Good Are MLLMs at Multi-Step Spatial Reasoning?},
author={Tang, Kexian and Gao, Junyao and Zeng, Yanhong and Duan, Haodong and Sun, Yanan and Xing, Zhening and Liu,
Wenran and Lyu, Kaifeng and Chen, Kai},
journal={arXiv preprint arXiv:2503.19990},
year={2025}
}
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