Selection-Safe Conformal Early Exit: Distribution-Free Coverage under Adaptive Depth
Calibrating a conformal prediction set at each early exit does not preserve coverage once a data-dependent exit is selected.
ProofPaper ↗
Key points
- We construct one terminal path score from prefix maxima, calibrate a single split-conformal quantile, and return nested prefix sets that all contain the valid terminal set.
- The guarantee is selection-safe without an alpha/L correction and holds simultaneously for every post-calibration label-free stopping policy that preserves terminal-set containment.
- Across eight encoder task-backbone cells, pathwise selection attains macro coverage 0.901 versus 0.814 for naive layerwise selection, with average set size 1.41 and latency fraction 0.71.
- In a joint exit-count/calibration-size sweep at n=100, pathwise set size moves only from 3.02 to 3.11 as exits increase from 4 to 24, while Bonferroni degenerates to the full label space for 12 or more exits.
Sources (1)
- [1]Selection-Safe Conformal Early Exit: Distribution-Free Coverage under Adaptive DeptharXiv (AI, ML, NLP, CV, robotics, multi-agent) · Oct 14, 06:22 PM
Calibrating a conformal prediction set at each early exit does not preserve coverage once a data-dependent exit is selected.
We construct one terminal path score from prefix maxima, calibrate a single split-conformal quantile, and return nested prefix sets that all contain the valid terminal set.
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