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Refereeing the referees: evaluating two-sample tests for validating generators in precision sciences
by
Torre, Riccardo
, Grossi, Samuele
, Letizia, Marco
in
Computational efficiency
/ Computing costs
/ Datasets
/ generative models
/ generative models evaluation
/ integral probability measure
/ Machine learning
/ Mean
/ multivariate hypothesis testing
/ non-parametric two-sample tests
/ Other Statistics
/ Parameter sensitivity
/ Particle physics
/ Performance evaluation
/ Polynomials
/ Statistical analysis
/ Statistics
2025
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Refereeing the referees: evaluating two-sample tests for validating generators in precision sciences
by
Torre, Riccardo
, Grossi, Samuele
, Letizia, Marco
in
Computational efficiency
/ Computing costs
/ Datasets
/ generative models
/ generative models evaluation
/ integral probability measure
/ Machine learning
/ Mean
/ multivariate hypothesis testing
/ non-parametric two-sample tests
/ Other Statistics
/ Parameter sensitivity
/ Particle physics
/ Performance evaluation
/ Polynomials
/ Statistical analysis
/ Statistics
2025
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Do you wish to request the book?
Refereeing the referees: evaluating two-sample tests for validating generators in precision sciences
by
Torre, Riccardo
, Grossi, Samuele
, Letizia, Marco
in
Computational efficiency
/ Computing costs
/ Datasets
/ generative models
/ generative models evaluation
/ integral probability measure
/ Machine learning
/ Mean
/ multivariate hypothesis testing
/ non-parametric two-sample tests
/ Other Statistics
/ Parameter sensitivity
/ Particle physics
/ Performance evaluation
/ Polynomials
/ Statistical analysis
/ Statistics
2025
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Refereeing the referees: evaluating two-sample tests for validating generators in precision sciences
Journal Article
Refereeing the referees: evaluating two-sample tests for validating generators in precision sciences
2025
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Overview
We propose a robust methodology to evaluate the performance and computational efficiency of non-parametric two-sample tests, specifically designed for high-dimensional generative models in scientific applications such as in particle physics. The study focuses on tests built from univariate integral probability measures: the sliced Wasserstein distance and the mean of the Kolmogorov–Smirnov (KS) statistics, already discussed in the literature, and the novel sliced KS statistic. These metrics can be evaluated in parallel, allowing for fast and reliable estimates of their distribution under the null hypothesis. We also compare these metrics with the recently proposed unbiased Fréchet Gaussian distance and the unbiased quadratic Maximum Mean Discrepancy, computed with a quartic polynomial kernel. We evaluate the proposed tests on various distributions, focusing on their sensitivity to deformations parameterized by a single parameter ε . Our experiments include correlated Gaussians and mixtures of Gaussians in 5, 20, and 100 dimensions, and a particle physics dataset of gluon jets from the JetNet dataset, considering both jet- and particle-level features. Our results demonstrate that one-dimensional-based tests provide a level of sensitivity comparable to other multivariate metrics, but with significantly lower computational cost, making them ideal for evaluating generative models in high-dimensional settings. This methodology offers an efficient, standardized tool for model comparison and can serve as a benchmark for more advanced tests, including machine-learning-based approaches.
Publisher
IOP Publishing,IOP Publishing Ltd
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