Caveats

What these numbers can and cannot tell you

Read differences against the noise

Samples of 200 questions carry a margin of error of ±5–6 points on MMLU-Pro and GPQA, ±2–4 on HumanEval. Measured directly: the same model run three times spread by ±1.5 points. A difference of 2 points between models means nothing; 9 points with a paired count of 22 vs 4 does.

Our prompts, our parsers

Scores compare these models with each other under identical conditions. They are not comparable to public leaderboards, which use other prompt formats, few-shot examples and larger budgets. Where vendor numbers exist for the same task at full precision, ours land close (GPQA Diamond: Muse 80.3 here vs 83.5 published) once the budget is accounted for.

4-bit weights, dynamic quantization

Everything ran quantized to fit 48 GB. The formats are not bit-for-bit comparable across models (unsloth's Q4 is dynamic per layer; NVIDIA's NVFP4 for Muse is a searched mix; the Qwen3.8 checkpoint is NVFP4 only in its MLPs, FP8 elsewhere). The check that matters was made: Muse scores the same in both formats, and the Muse–Qwen3.8 gap is the same with both in NVFP4.

The Spark's later deployment is a different model

The "before / after" Spark numbers on the Speed page compare two deployments: Qwen3.8-27B on vLLM 0.26.1 (September) and Qwen3.8-Flash-Next, a 125B-total / 6B-active mixture-of-experts, on a team-built vLLM 0.31 image (October). They are not the same model with and without patches, so speed differences mix the model and the server. Flash-Next's quality figures are small samples (GSM8K 60, HumanEval 40) under the main study's settings, not a ranking. Its larger probe run overlapped with another user's session; only the idle-verified run's speed and acceptance numbers are reported.

Not measured

Muse's own numbers vs the vendor's table

Meta's model card compares Muse with Qwen3.6-27B on its own agentic benchmarks, where it reports Muse ahead on most. None of those were run here; this study used independent public datasets on purpose. Both sets of numbers are self-consistent; they measure different things.