An Effective Theory of Bias Amplification
- URL: http://arxiv.org/abs/2410.17263v3
- Date: Tue, 29 Oct 2024 02:21:41 GMT
- Title: An Effective Theory of Bias Amplification
- Authors: Arjun Subramonian, Samuel J. Bell, Levent Sagun, Elvis Dohmatob,
- Abstract summary: Machine learning models may capture and amplify biases present in data, leading to disparate test performance across social groups.
We propose a precise analytical theory in the context of ridge regression, where the former models neural networks in a simplified regime.
Our theory offers a unified and rigorous explanation of machine learning bias, providing insights into phenomena such as bias amplification and minority-group bias.
- Score: 18.648588509429167
- License:
- Abstract: Machine learning models may capture and amplify biases present in data, leading to disparate test performance across social groups. To better understand, evaluate, and mitigate these possible biases, a deeper theoretical understanding of how model design choices and data distribution properties could contribute to bias is needed. In this work, we contribute a precise analytical theory in the context of ridge regression, both with and without random projections, where the former models neural networks in a simplified regime. Our theory offers a unified and rigorous explanation of machine learning bias, providing insights into phenomena such as bias amplification and minority-group bias in various feature and parameter regimes. For example, we demonstrate that there may be an optimal regularization penalty or training time to avoid bias amplification, and there can be fundamental differences in test error between groups that do not vanish with increased parameterization. Importantly, our theoretical predictions align with several empirical observations reported in the literature. We extensively empirically validate our theory on diverse synthetic and semi-synthetic datasets.
Related papers
- Bias Amplification: Language Models as Increasingly Biased Media [13.556583047930065]
We propose a theoretical framework, defining the necessary and sufficient conditions for bias amplification.
We conduct experiments with GPT-2 to empirically demonstrate bias amplification.
We find that both Preservation and Accumulation effectively mitigate bias amplification and model collapse.
arXiv Detail & Related papers (2024-10-19T22:53:27Z) - A PAC-Bayesian Perspective on the Interpolating Information Criterion [54.548058449535155]
We show how a PAC-Bayes bound is obtained for a general class of models, characterizing factors which influence performance in the interpolating regime.
We quantify how the test error for overparameterized models achieving effectively zero training error depends on the quality of the implicit regularization imposed by e.g. the combination of model, parameter-initialization scheme.
arXiv Detail & Related papers (2023-11-13T01:48:08Z) - Bias-inducing geometries: an exactly solvable data model with fairness
implications [13.690313475721094]
We introduce an exactly solvable high-dimensional model of data imbalance.
We analytically unpack the typical properties of learning models trained in this synthetic framework.
We obtain exact predictions for the observables that are commonly employed for fairness assessment.
arXiv Detail & Related papers (2022-05-31T16:27:57Z) - Discovering Invariant Rationales for Graph Neural Networks [104.61908788639052]
Intrinsic interpretability of graph neural networks (GNNs) is to find a small subset of the input graph's features.
We propose a new strategy of discovering invariant rationale (DIR) to construct intrinsically interpretable GNNs.
arXiv Detail & Related papers (2022-01-30T16:43:40Z) - Long Story Short: Omitted Variable Bias in Causal Machine Learning [26.60315380737132]
We develop a theory of omitted variable bias for a wide range of common causal parameters.
We show how simple plausibility judgments on the maximum explanatory power of omitted variables are sufficient to bound the magnitude of the bias.
We provide flexible and efficient statistical inference methods for the bounds, which can leverage modern machine learning algorithms for estimation.
arXiv Detail & Related papers (2021-12-26T15:38:23Z) - Evading the Simplicity Bias: Training a Diverse Set of Models Discovers
Solutions with Superior OOD Generalization [93.8373619657239]
Neural networks trained with SGD were recently shown to rely preferentially on linearly-predictive features.
This simplicity bias can explain their lack of robustness out of distribution (OOD)
We demonstrate that the simplicity bias can be mitigated and OOD generalization improved.
arXiv Detail & Related papers (2021-05-12T12:12:24Z) - Understanding Double Descent Requires a Fine-Grained Bias-Variance
Decomposition [34.235007566913396]
We describe an interpretable, symmetric decomposition of the variance into terms associated with the labels.
We find that the bias decreases monotonically with the network width, but the variance terms exhibit non-monotonic behavior.
We also analyze the strikingly rich phenomenology that arises.
arXiv Detail & Related papers (2020-11-04T21:04:02Z) - Memorizing without overfitting: Bias, variance, and interpolation in
over-parameterized models [0.0]
The bias-variance trade-off is a central concept in supervised learning.
Modern Deep Learning methods flout this dogma, achieving state-of-the-art performance.
arXiv Detail & Related papers (2020-10-26T22:31:04Z) - Learning from Failure: Training Debiased Classifier from Biased
Classifier [76.52804102765931]
We show that neural networks learn to rely on spurious correlation only when it is "easier" to learn than the desired knowledge.
We propose a failure-based debiasing scheme by training a pair of neural networks simultaneously.
Our method significantly improves the training of the network against various types of biases in both synthetic and real-world datasets.
arXiv Detail & Related papers (2020-07-06T07:20:29Z) - Good Classifiers are Abundant in the Interpolating Regime [64.72044662855612]
We develop a methodology to compute precisely the full distribution of test errors among interpolating classifiers.
We find that test errors tend to concentrate around a small typical value $varepsilon*$, which deviates substantially from the test error of worst-case interpolating model.
Our results show that the usual style of analysis in statistical learning theory may not be fine-grained enough to capture the good generalization performance observed in practice.
arXiv Detail & Related papers (2020-06-22T21:12:31Z) - An Investigation of Why Overparameterization Exacerbates Spurious
Correlations [98.3066727301239]
We identify two key properties of the training data that drive this behavior.
We show how the inductive bias of models towards "memorizing" fewer examples can cause over parameterization to hurt.
arXiv Detail & Related papers (2020-05-09T01:59:13Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.