modrill/math_think_11_qwen3_4b_base_sft_dataless_ls

Hugging Face
TEXT GENERATIONConcurrency Cost:1Model Size:4BQuant:BF16Ctx Length:32kPublished:May 20, 2026License:cc-by-nc-4.0Architecture:Transformer Open Weights Warm

The modrill/math_think_11_qwen3_4b_base_sft_dataless_ls is a 4 billion parameter language model based on the Qwen3 architecture, developed by modrill. This model is specifically fine-tuned for mathematical thinking and reasoning tasks, leveraging a dataless supervised fine-tuning approach. With a context length of 32768 tokens, it is designed to excel in complex mathematical problem-solving and related analytical applications.

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Model Overview

The modrill/math_think_11_qwen3_4b_base_sft_dataless_ls is a 4 billion parameter language model built upon the Qwen3 architecture. Developed by modrill, this model has undergone supervised fine-tuning (SFT) using a dataless approach, indicating a focus on learning from synthetic or generated data rather than traditional large-scale human-annotated datasets.

Key Capabilities

  • Mathematical Thinking: The primary specialization of this model is in mathematical reasoning and problem-solving, suggesting enhanced capabilities for arithmetic, algebra, geometry, and logical deduction within mathematical contexts.
  • Qwen3 Architecture: Leverages the foundational strengths of the Qwen3 model family, known for its general language understanding and generation abilities.
  • Extended Context Window: Features a substantial context length of 32768 tokens, enabling it to process and understand longer mathematical problems or complex multi-step reasoning chains.
  • Dataless SFT: The use of a dataless supervised fine-tuning method implies an innovative approach to training, potentially making it robust to data scarcity or specific domain adaptation without extensive manual labeling.

Good For

  • Mathematical Problem Solving: Ideal for applications requiring the model to understand, analyze, and solve mathematical problems across various difficulty levels.
  • Educational Tools: Can be integrated into platforms for tutoring, generating math exercises, or providing step-by-step solutions.
  • Research in Mathematical AI: Useful for researchers exploring advanced reasoning capabilities in LLMs, particularly those interested in dataless fine-tuning methodologies for specialized domains.