A Geometric Perspective towards Neural Calibration via Sensitivity DecompositionDownload PDF

21 May 2021, 20:44 (edited 23 Jan 2022)NeurIPS 2021 SpotlightReaders: Everyone
  • Keywords: uncertainty estimation, calibration, sensitivity
  • TL;DR: We propose a geometric perspective and a simple method for improving deterministic uncertainty estimation and calibration under distribution shift.
  • Abstract: It is well known that vision classification models suffer from poor calibration in the face of data distribution shifts. In this paper, we take a geometric approach to this problem. We propose Geometric Sensitivity Decomposition (GSD) which decomposes the norm of a sample feature embedding and the angular similarity to a target classifier into an instance-dependent and an instance-independent com-ponent. The instance-dependent component captures the sensitive information about changes in the input while the instance-independent component represents the insensitive information serving solely to minimize the loss on the training dataset. Inspired by the decomposition, we analytically derive a simple extension to current softmax-linear models, which learns to disentangle the two components during training. On several common vision models, the disentangled model out-performs other calibration methods on standard calibration metrics in the face of out-of-distribution (OOD) data and corruption with significantly less complexity. Specifically, we surpass the current state of the art by 30.8% relative improvement on corrupted CIFAR100 in Expected Calibration Error.
  • Supplementary Material: pdf
  • Code Of Conduct: I certify that all co-authors of this work have read and commit to adhering to the NeurIPS Statement on Ethics, Fairness, Inclusivity, and Code of Conduct.
  • Code: https://github.com/GT-RIPL/Geometric-Sensitivity-Decomposition
12 Replies

Loading