A research team is running a hyperparameter sweep for LoRA fine-tuning of a 13B-parameter LLM on NVIDIA GPUs. They notice that runs with identical configurations sometimes produce noticeably different evaluation scores, and the variance is larger than the differences between some of the hyperparameter settings being compared. Which action best addresses this problem?
Repeating each configuration across several fixed seeds converts a single noisy observation into a distribution, and comparing means with confidence intervals reveals whether a hyperparameter effect exceeds run-to-run noise. This directly addresses the reported problem, where variance is larger than the differences between settings, by quantifying uncertainty before drawing conclusions.
Why this answer
When run-to-run variance exceeds the differences between configurations, single-run comparisons cannot support a conclusion. Repeating each configuration with several fixed seeds and reporting mean scores with confidence intervals turns noise into a measurable uncertainty, so the team can tell whether a hyperparameter effect is real. This is the standard remedy for high-variance sweeps and prevents selecting configurations on the basis of lucky seeds.
Exam trap
The trap here is believing that more runs or a best-of-N summary solves variance, when only replication with controlled seeds and uncertainty reporting makes the comparison valid.