

Internlm Math Plus
Overview :
InternLM-Math-Plus is a cutting-edge bilingual (English and Chinese) open-source large language model (LLM) focused on mathematical reasoning. It exhibits capabilities in solving, proving, validating, and augmenting mathematical problems. It demonstrates significant performance improvements in both informal mathematical reasoning (such as reasoning chains and code interpretation) and formal mathematical reasoning (such as LEAN 4 translation and proof).
Target Users :
Its target audience includes mathematics researchers, educators, students, and any professionals who require mathematical reasoning and problem-solving skills. This product can help them process mathematical problems more efficiently and enhance the quality of their research and teaching.
Use Cases
Mathematics teachers utilize InternLM-Math-Plus to design and validate solutions to mathematical problems.
Researchers leverage the model to assist in the proof and validation of mathematical theorems.
Students employ the model to learn and practice mathematical problem-solving techniques.
Features
Supports informal mathematical reasoning, including reasoning chains and code interpretation.
Supports formal mathematical reasoning, including LEAN 4 translation and proof.
Exhibits outstanding performance in multiple mathematical reasoning benchmarks, such as MiniF2F-test and MATH.
Offers models of various scales, ranging from 1.8B to 8x22B parameters.
Supports multiple languages, particularly English and Chinese.
Provides technical reports and cited literature, facilitating academic research and application development.
How to Use
Access the Hugging Face model library and search for the InternLM-Math-Plus model.
Select the suitable model size based on your requirements and download it or utilize it directly on the platform.
Read the technical reports and cited literature to understand the model's detailed performance and usage instructions.
Integrate the model into your own projects or use the provided examples for testing.
For specific mathematical problems, input the problem description and obtain the model's reasoning results.
Analyze the model's output results further or apply them in your specific context.
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