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- title: README
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- # 🐙 Breaking Language Barriers in Multilingual Mathematical Reasoning: Insights and Observations
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  Project Page: [https://mathoctopus.github.io/](https://mathoctopus.github.io/)
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  Paper: [https://arxiv.org/abs/2310.20246.pdf](https://arxiv.org/abs/2310.20246.pdf)
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- Code: [https://github.com/microsoft/MathOctopus](https://github.com/microsoft/MathOctopus)
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  ## About Mathoctopus
 
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- Mathoctopus is a series of multilingual math reasoning large language models based on LLaMA.
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- This work pioneers exploring and building powerful Multilingual Math Reasoning (xMR) LLMs. To accomplish this, we make the following works:
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- - **MGSM8KInstruct**, the multilingual math reasoning instruction dataset, encompassing ten distinct languages, thus addressing the issue of training data scarcity in xMR tasks.
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- - **MSVAMP**, an out-of-domain xMR test dataset, to conduct a more exhaustive and comprehensive evaluation of the model’s multilingual mathematical capabilities.
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- - **MathOctopus**, our effective Multilingual Math Reasoning LLMs, training with different strategies, which notably outperform conventional open-source LLMs and exhibit superiority over ChatGPT in few-shot scenarios.
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+ # 🪄 GraphWiz: An Instruction-Following Language Model for Graph Problems
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  Project Page: [https://mathoctopus.github.io/](https://mathoctopus.github.io/)
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  Paper: [https://arxiv.org/abs/2310.20246.pdf](https://arxiv.org/abs/2310.20246.pdf)
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+ Code: [https://github.com/nuochenpku/Graph-Reasoning-LLM](https://github.com/nuochenpku/Graph-Reasoning-LLM)
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  ## About Mathoctopus
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+ This project aims at leveraging instruction-tuning to build a powerful instruction-following LLM that can map textural descriptions of graphs and structures, and then solve different graph problems explicitly in natural language.
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+ - **GraphWiz**, a series of instruction-following LLMs that have strong graph problem-solving abilities and output explicit reasoning paths.
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+ - **GraphInstruct**, which offers over 72.5k training samples across nine graph problem
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+ tasks, ranging in complexity from linear and polynomial to NP-complete, extending the scope, scale,
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+ and diversity of previous benchmarks.