nilgeoutim/RLCR-0.05smCE-hotpot

TEXT GENERATIONConcurrent Unit Cost:1Model Size:3.1BQuant:BF16Context Size:32kTool Calling:SupportedPublished:Jul 14, 2026Architecture:Transformer Featherless Exclusive Cold

nilgeoutim/RLCR-0.05smCE-hotpot is a 3.1 billion parameter language model fine-tuned from Qwen/Qwen2.5-3B. It was trained using the GRPO method, which is designed to enhance mathematical reasoning capabilities. This model is optimized for tasks requiring advanced mathematical problem-solving and reasoning, building upon the base Qwen2.5 architecture.

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Model Overview

nilgeoutim/RLCR-0.05smCE-hotpot is a 3.1 billion parameter language model derived from the Qwen/Qwen2.5-3B architecture. This model has undergone specific fine-tuning using the Transformer Reinforcement Learning (TRL) framework, with a particular focus on the GRPO (Gradient-based Policy Optimization) method.

Key Capabilities

  • Enhanced Mathematical Reasoning: The model's training with GRPO, a method introduced in the DeepSeekMath paper, suggests an optimization for complex mathematical reasoning tasks.
  • Qwen2.5 Base: Leverages the robust foundation of the Qwen2.5-3B model, providing strong general language understanding and generation capabilities.
  • TRL Framework: Utilizes the TRL library for efficient and effective fine-tuning, indicating a focus on performance and specific task adaptation.

Training Methodology

The model was trained using GRPO, as detailed in the paper "DeepSeekMath: Pushing the Limits of Mathematical Reasoning in Open Language Models" (arXiv:2402.03300). This method aims to significantly improve the model's ability to handle mathematical problems and logical reasoning. The training process involved specific versions of TRL, Transformers, PyTorch, Datasets, and Tokenizers, ensuring a consistent and reproducible setup.

Use Cases

This model is particularly well-suited for applications requiring strong mathematical problem-solving, logical deduction, and reasoning. Developers can integrate it into systems where accurate and robust mathematical understanding is critical, such as educational tools, scientific research assistants, or complex data analysis platforms.