Monte Carlo conformal prediction for quantifying uncertainty in radio galaxy classification under ambiguous ground truth
Alex Walls, James Barry, Devina Mohan, Anna M. M. Scaife

TL;DR
This paper evaluates Monte Carlo conformal prediction as a method to quantify uncertainty in radio galaxy classification, comparing it with Bayesian deep learning uncertainty measures, and finds weak correlation between them.
Contribution
It introduces MCCP for astronomical classification uncertainty quantification and compares its effectiveness with Bayesian entropy measures.
Findings
MCCP provides a different uncertainty measure than Bayesian methods.
Weak correlation observed between MCCP set sizes and Bayesian entropy.
Calibrated MCCP can be applied to radio galaxy classification tasks.
Abstract
Dramatically increasing data volumes are forcing astronomers to adopt automated methods for the identification and classification of astronomical objects. Although deep-learning models are often well-suited to this task, obtaining a measure of uncertainty on their predictions is challenging. Here we consider the suitability of Monte Carlo conformal prediction (MCCP) set size and confidence as measures of model uncertainty for the astronomical classification of radio galaxies. We demonstrate this approach using model predictions from a pre-trained radio galaxy foundation model, fine-tuned on a smaller set of labelled radio galaxies. We calibrate the MCCP by obtaining annotator-derived soft label distributions, i.e. probability distributions over classes instead of single class assignments, for each of these labelled radio galaxies and compare the resulting set sizes and confidence scores…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsGalaxies: Formation, Evolution, Phenomena · Gaussian Processes and Bayesian Inference · Statistical Mechanics and Entropy
