Sinestro38/dsr1-qwen7b-sgd-polaris-step100-best-val

TEXT GENERATIONConcurrent Unit Cost:1Model Size:7.6BQuant:FP8Context Size:32kTool Calling:SupportedPublished:May 1, 2026License:mitArchitecture:Transformer Open Weights Featherless Exclusive Cold

Sinestro38/dsr1-qwen7b-sgd-polaris-step100-best-val is a 7.6 billion parameter Qwen-based language model, fine-tuned using plain SGD Reinforcement Learning (RL) on the POLARIS-Dataset-53K. This specific checkpoint represents the peak validation accuracy (24.85%) achieved during an ICML-2026 study investigating the low-rank structure of SGD vs. Adam RL updates. Optimized for mathematical reasoning, it excels at problems requiring boxed-answer formats, making it suitable for research into RL fine-tuning dynamics and mathematical problem-solving.

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Model Overview

This model, dsr1-qwen7b-sgd-polaris-step100-best-val, is a 7.6 billion parameter Qwen-based model derived from deepseek-ai/DeepSeek-R1-Distill-Qwen-7B. It was fine-tuned using Reinforcement Learning (RL) with a plain SGD optimizer on the POLARIS-Project/Polaris-Dataset-53K, a dataset focused on mathematical problem-solving. This particular checkpoint (step 100) was selected for its peak validation accuracy of 24.85% during the training run.

Key Differentiators

  • SGD-based RL Fine-tuning: Unlike most open RL fine-tunes that use Adam, this model employs plain SGD, making it a crucial component of a research study on the compressibility of SGD vs. Adam RL updates.
  • Mathematical Reasoning Focus: Trained exclusively on mathematical problems, it is designed to produce answers in a specific <think>...</think>\boxed{X} format, with a custom reward function to accommodate this.
  • Research Checkpoint: This is a specific "best validation" checkpoint from an ongoing ICML 2026 study, not the final training step, highlighting its role in scientific investigation rather than general deployment.

Intended Use Cases

  • Research on RL Optimization: Ideal for researchers studying the properties of SGD-based RL updates, particularly their low-rank structure and compressibility.
  • Mathematical Problem Solving: Can be used for tasks requiring structured mathematical reasoning and output in a boxed-answer format.

Limitations

  • Sparse Reward Signal: Training involved a sparse reward signal, with non-zero gradients in only about 5% of early training steps.
  • Limited Scope: Trained exclusively on math data; it does not support code generation or general instruction following.
  • Inference Behavior: Due to the small magnitude of \u0394W relative to base weights, its inference behavior is very close to the base model.