seomh/Qwen3-8B-Base-OpenThoughts3Math-SFT-step250-lr5e-6
seomh/Qwen3-8B-Base-OpenThoughts3Math-SFT-step250-lr5e-6 is an 8 billion parameter Qwen3-based language model, an intermediate checkpoint fine-tuned on the OpenThoughts3 math dataset. This model is specifically trained to reproduce detailed reasoning traces ending in a final answer, utilizing a plain ChatML template without stripping thinking logic. It supports a sequence length of 32768 tokens and is optimized for mathematical reasoning tasks where explicit thought processes are crucial.
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Overview
This model, seomh/Qwen3-8B-Base-OpenThoughts3Math-SFT-step250-lr5e-6, is an 8 billion parameter variant based on Qwen/Qwen3-8B-Base. It represents an intermediate checkpoint (step 250 of 2000) from a Supervised Fine-Tuning (SFT) process, specifically targeting mathematical reasoning.
Key Characteristics
- Mathematical Reasoning Focus: Fine-tuned on the
knowledge-distillation/openthoughts3_mathdataset, comprising 103,760 two-turn conversations. The training data emphasizes explicit thought processes, where every assistant message includes a<think>...</think>trace culminating in a\boxed{}answer. - Thought Process Reproduction: The model is designed to reproduce these detailed reasoning traces, making it suitable for applications requiring transparent problem-solving steps.
- ChatML Template: Utilizes a plain ChatML template, crucially not stripping thinking logic from assistant turns, unlike Qwen3's default template. This ensures the full reasoning trace is preserved during training and generation.
- Context Length: Supports a substantial sequence length of 32768 tokens, accommodating complex mathematical problems and their detailed solutions.
- Training Details: Trained with AdamW optimizer, a learning rate of 5e-6, and bf16 precision, using FSDP over 3 GPUs.
Intended Use Cases
This model is particularly well-suited for:
- Mathematical Problem Solving: Generating solutions that include explicit, step-by-step reasoning.
- Educational Tools: Creating AI tutors or assistants that can demonstrate how to arrive at an answer.
- Research in Reasoning: Exploring and analyzing the explicit thought processes of language models in mathematical contexts.
Note: As an intermediate checkpoint, it is not yet fully evaluated, and its performance may improve with further training steps.