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int64 1
1.1k
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stringclasses 11
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stringclasses 26
values | image_path
stringlengths 23
203
| answer
stringclasses 27
values | A
stringclasses 16
values | B
stringclasses 17
values | C
stringclasses 5
values | D
stringclasses 4
values | E
stringclasses 2
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stringclasses 2
values | image
stringlengths 3.47k
1.26M
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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>
|
['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
|
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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']
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B
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The LEGO piece pointed by the red arrow
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The LEGO piece pointed by the blue arrow
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They are the same height.
| null | null |
multiple-choice
|
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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']
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C
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The LEGO lipstick marked with a red rectangle.
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The LEGO lipstick marked with a blue rectangle.
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They are the same height.
| null | null |
multiple-choice
|
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']
|
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']
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A
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The LEGO piece pointed by the blue arrow
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The LEGO piece pointed by the red arrow
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They are the same height.
| null | null |
multiple-choice
|
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']
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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']
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C
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The LEGO tire marked witth a red rectangle.
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The LEGO tire marked witth a blue rectangle.
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They are the same height.
| null | null |
multiple-choice
|
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|
6 |
height
| "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...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
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) |
7 |
height
| "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...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
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) |
8 |
height
| "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...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
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) |
9 |
height
| "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...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
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) |
10 |
height
| "You are a specialized LEGO 3D height analyzer. Your primary task is to compare the heights of LEGO (...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
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED) |
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.
Furthermore, based on LEGO-Puzzzles, we design image generation tasks to investigate whether MLLMs can transfer their spatial understanding and reasoning abilities to image generation.
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 GPT-4o and Gemini-2.0-Flash demonstrate partial success, while open-source models generally fail to produce structurally valid or instruction-aligned images. We evaluate GPT-4o, Gemini-2.0-Flash, GPT-4o* (referring to the version released prior to March 6, 2025), Emu2, GILL, and Anole using a scoring scale from 0 to 3 for both Appearance and Instruction Following dimensions.

🧠 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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