Elliott/LUFFY-Qwen-Math-1.5B-Zero

Hugging Face
TEXT GENERATIONConcurrency Cost:1Model Size:1.5BQuant:BF16Ctx Length:32kPublished:Apr 23, 2025License:mitArchitecture:Transformer Open Weights Warm

LUFFY-Qwen-Math-1.5B-Zero is a 1.5 billion parameter model developed by Elliott, built upon the Qwen2.5-Math-1.5B-Base architecture. It utilizes the LUFFY reinforcement learning framework, which integrates off-policy reasoning traces and policy shaping to enhance learning. This model is specifically optimized for mathematical reasoning tasks, demonstrating superior performance on various math benchmarks like AIME, AMC, and MATH-500 compared to its base and instruct counterparts.

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LUFFY-Qwen-Math-1.5B-Zero Overview

LUFFY-Qwen-Math-1.5B-Zero is a 1.5 billion parameter model developed by Elliott, leveraging the LUFFY reinforcement learning framework. This framework uniquely bridges zero-RL and imitation learning by incorporating off-policy reasoning traces and introducing policy shaping via regularized importance sampling. This approach allows the model to emphasize crucial, low-probability actions often overlooked in standard policy gradients, leading to improved generalization and performance in complex reasoning tasks.

Key Capabilities

  • Off-Policy Guidance: Integrates external reasoning traces from stronger models to accelerate and bootstrap the learning process.
  • Dynamic Balance: Adapts its learning strategy over time, balancing between imitating demonstrations and exploring new solutions.
  • Policy Shaping: Focuses on important actions, enhancing the model's ability to generalize and solve challenging problems.
  • Strong Mathematical Reasoning: Achieves competitive results across various mathematical benchmarks.

Good For

  • Mathematical Problem Solving: Excels in complex math reasoning tasks, as evidenced by its performance on AIME, AMC, and MATH-500.
  • Research in Reinforcement Learning: Demonstrates an innovative approach to combining on-policy and off-policy learning with policy shaping.
  • Applications Requiring Robust Reasoning: Suitable for scenarios where accurate and generalized reasoning is critical, especially in quantitative domains.