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Fast and Accurate Probing of In-Training LLMs' Downstream Performances
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Proposes lightweight probes that read LLM checkpoint hidden states to predict per-prompt pass@1 on downstream tasks, avoiding costly generative evaluation during training, validated on OLMo-3-7B checkpoints.
Problem
In-training evaluation of LLM downstream performance via generation is too slow and costly as test-time compute grows, while training loss/perplexity does not reliably track downstream task success.
Approach
Treat per-prompt pass@1 as a value to regress and train lightweight probes (a submodel probe over base-model hidden states, or LoRA adapters) that predict success probability from internal representations, enabling forward transfer across later checkpoints without generation.
Key results
- Submodel probe reaches average AUROC 0.7890 on pre-training checkpoints vs 0.5795 for loss fit and 0.5810 for linear probe.
- Submodel probe trained at step 200k keeps AUROC around 0.75 on the final checkpoint, while LoRA probe drops from 0.67 to 0.56.
- Probe evaluation gives a 15.6x speedup per checkpoint on base model (0.78h to 0.05h), and up to 231.8x on the think model.
Surprising findings
- Loss-based fit barely outperforms random guessing (AUROC 0.5795), indicating training loss poorly tracks downstream reasoning success.
- Probes reach above 0.6 AUROC on hard AIME and GPQA benchmarks despite requiring very long generations.
Limitations
- Probes are trained and tested on the same downstream tasks with per-prompt train/test splits; generalization to unseen tasks is not shown.
- MMLU performance is poor (AUROC around 0.67) attributed to limited training data (10k samples subset).
- Probe preparation requires full generative evaluation on training split, which can take many hours for think models (112h data collection).
Experimental setup
Datasets: MMLU GSM8K MATH BBH HumanEval MBPP AIME GPQA
Benchmarks: MMLU GSM8K MATH BBH HumanEval MBPP AIME GPQA
Metrics: AUROC MSE absolute error speedup
Baselines: Loss fit Linear probe Subset sampling
Builds on: LoRA linear probing
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