suayptalha/Qwen3-0.6B-Math-Expert

Hugging Face
TEXT GENERATIONConcurrency Cost:1Model Size:0.8BQuant:BF16Ctx Length:32kPublished:May 9, 2025License:apache-2.0Architecture:Transformer0.0K Open Weights Warm

The suayptalha/Qwen3-0.6B-Math-Expert is a 0.8 billion parameter language model based on the Qwen3 architecture, fine-tuned to enhance mathematical problem-solving and reasoning capabilities. It was optimized using bfloat16 precision and trained exclusively on the OpenMathReasoning-mini dataset. This model excels at generating both correct answers and step-by-step reasoning chains for math problems, providing transparent and interpretable results. Its primary use case is mathematical reasoning and problem-solving.

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Qwen3-0.6B-Math-Expert Overview

This model, developed by suayptalha, is a 0.8 billion parameter variant of the Qwen3 architecture, specifically fine-tuned for mathematical problem-solving and reasoning. It leverages full fine-tuning on the OpenMathReasoning-mini dataset, with training conducted in bfloat16 (bf16) precision to optimize its performance in mathematical contexts.

Key Capabilities

  • Enhanced Mathematical Reasoning: Significantly improves the model's ability to tackle math problems.
  • Chain-of-Thought (CoT) Output: Generates detailed, step-by-step intermediate reasoning alongside the final solution, ensuring transparency and interpretability.
  • Full Fine-Tuning: All layers of the base Qwen3-0.6B model were updated to adapt it specifically for mathematical tasks.

Training Details

The model was trained using the Hugging Face TRL library with a Supervised Fine-Tuning (SFT) approach. The unsloth/OpenMathReasoning-mini dataset was formatted in a Chain-of-Thought style, pairing math problems with their corresponding reasoning steps. This focused training on a specialized dataset ensures its expertise in mathematical domains.

Ideal Use Cases

This model is particularly well-suited for applications requiring:

  • Automated mathematical problem-solving.
  • Educational tools that need to show step-by-step solutions.
  • Systems where transparent and verifiable mathematical reasoning is crucial.