mathstral-7B-v0.1-GGUF
| Property | Value |
|---|---|
| Parameter Count | 7.25B |
| Model Type | Mathematical Language Model |
| Architecture | Mistral-based, GGUF Format |
| Author | MaziyarPanahi (Quantized Version) |
| Original Creator | Mistral AI |
What is mathstral-7B-v0.1-GGUF?
Mathstral-7B-v0.1-GGUF is a specialized mathematical language model that represents a significant advancement in AI-powered mathematical problem-solving. Based on the Mistral 7B architecture, this model has been optimized and converted to the GGUF format, offering various quantization options from 2-bit to 8-bit precision for efficient deployment.
Implementation Details
The model is implemented in the GGUF format, which is the successor to GGML, providing improved performance and compatibility with modern AI frameworks. It supports multiple quantization levels, making it adaptable to different hardware configurations and performance requirements.
- Multiple quantization options (2-bit to 8-bit)
- Compatible with various clients including llama.cpp, LM Studio, and text-generation-webui
- Optimized for both CPU and GPU acceleration
- Supports chat-based interaction through mistral-inference library
Core Capabilities
- Achieves 56.6% accuracy on the MATH benchmark
- 77.1% accuracy on GSM8K (8-shot)
- Outperforms comparable models on specialized tests like AIME 2024
- Excellent performance on advanced mathematical reasoning tasks
- Handles complex word problems and mathematical computations
Frequently Asked Questions
Q: What makes this model unique?
This model stands out for its specialized mathematical capabilities while maintaining the efficiency of the GGUF format. It outperforms many similar-sized models on mathematical benchmarks and offers flexible deployment options through various quantization levels.
Q: What are the recommended use cases?
The model is particularly well-suited for mathematical problem-solving, scientific calculations, educational applications, and any scenario requiring advanced mathematical reasoning. It can handle everything from basic arithmetic to complex mathematical proofs.
