pb09204048/CRISP-Qwen3-8B-v2
pb09204048/CRISP-Qwen3-8B-v2 is an 8 billion parameter Qwen3-based language model, fine-tuned using the CRISP (Compressed Reasoning via Iterative Self-Policy Distillation) method with a v2 conciseness teacher. This model is optimized for generating concise yet accurate reasoning outputs, particularly in mathematical and complex problem-solving contexts, while maintaining a 32768 token context length. It aims to reduce token usage significantly without compromising accuracy on reasoning tasks.
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Overview
pb09204048/CRISP-Qwen3-8B-v2 is an 8 billion parameter model based on the Qwen3 architecture, fine-tuned using the CRISP (Compressed Reasoning via Iterative Self-Policy Distillation) method. This specific version utilizes a v2 conciseness teacher, which is designed to be difficulty-aware, preventing over-compression of complex, multi-step problems. The CRISP method teaches the model to generate concise reasoning by distilling its own concise behavior, minimizing per-token reverse KL divergence from a self-conditioned teacher to a student model.
Key Capabilities & Performance
This model excels at producing more concise reasoning outputs while largely preserving accuracy across various benchmarks. Compared to its base Qwen3-8B model, CRISP-Qwen3-8B-v2 demonstrates significant token reduction:
- MATH-500: Achieves 95.7% accuracy with a 31.6% token reduction.
- AIME 2024: Maintains 75.0% accuracy with a 17.1% token reduction.
- AIME 2025: Shows 65.8% accuracy with a 17.5% token reduction.
- GPQA-Diamond: Scores 58.3% accuracy with a 17.2% token reduction.
- MMLU: Achieves 81.2% accuracy with a 22.4% token reduction.
These results indicate that the model can generate more efficient reasoning steps without a substantial drop in performance, particularly in mathematical and general knowledge tasks, under a 30K-token budget.
Ideal Use Cases
- Efficient Reasoning: Applications requiring concise explanations or problem-solving steps to save computational resources or improve readability.
- Mathematical Problem Solving: Tasks involving complex math or logical reasoning where brevity is desired without sacrificing correctness.
- Resource-Constrained Environments: Scenarios where token usage needs to be minimized due to cost or latency considerations.