{"id":853413,"date":"2022-07-11T15:27:21","date_gmt":"2022-07-11T22:27:21","guid":{"rendered":"https:\/\/www.microsoft.com\/en-us\/research\/"},"modified":"2022-07-11T15:27:21","modified_gmt":"2022-07-11T22:27:21","slug":"measuring-the-effect-of-training-data-on-deep-learning-predictions-via-randomized-experiments","status":"publish","type":"msr-research-item","link":"https:\/\/www.microsoft.com\/en-us\/research\/publication\/measuring-the-effect-of-training-data-on-deep-learning-predictions-via-randomized-experiments\/","title":{"rendered":"Measuring the Effect of Training Data on Deep Learning Predictions via Randomized Experiments"},"content":{"rendered":"<p>We develop a new, principled algorithm for estimating the contribution of training data points to the behavior of a deep learning model, such as a specific prediction it makes or its accuracy on a test set. We define a new quantity, AME, that measures the expected (average) marginal effect of adding a data point to a subset of the training data, sampled from a given distribution. When the subsets are sampled from the uniform distribution, the AME reduces to the well-known Shapley Value. Our approach is inspired by causal inference and randomized experiments: we sample different subsets of the training data and train a separate (sub)model on each subset, and then evaluate the behavior of each submodel. We then use a LASSO regression to estimate the AME of each data point, based on the composition of the subsets. Under sparsity assumptions, our estimator requires only <img decoding=\"async\" src=\"https:\/\/latex.codecogs.com\/svg.image?O(k\\log&space;n)\" \/> randomized submodel trainings, where n is the number of data points and <img decoding=\"async\" src=\"https:\/\/latex.codecogs.com\/svg.image?k&space;\\ll&space;n\" \/> of them have large AME, making it the most scalable approach to date. Under many settings, this also yields a more efficient estimator for the Shapley Value than was previously known. We extend our estimator to support control over its false positive rate using the Knockoffs method; we also extend it to support hierarchical data. We demonstrate the practicality of our estimator by applying on several data poisoning and model explanation tasks, across a variety of datasets.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>We develop a new, principled algorithm for estimating the contribution of training data points to the behavior of a deep learning model, such as a specific prediction it makes or its accuracy on a test set. We define a new quantity, AME, that measures the expected (average) marginal effect of adding a data point to [&hellip;]<\/p>\n","protected":false},"featured_media":0,"template":"","meta":{"msr-url-field":"","msr-podcast-episode":"","msrModifiedDate":"","msrModifiedDateEnabled":false,"ep_exclude_from_search":false,"_classifai_error":"","msr-author-ordering":null,"msr_publishername":"","msr_publisher_other":"","msr_booktitle":"","msr_chapter":"","msr_edition":"","msr_editors":"","msr_how_published":"","msr_isbn":"","msr_issue":"","msr_journal":"","msr_number":"","msr_organization":"Microsoft","msr_pages_string":"","msr_page_range_start":"","msr_page_range_end":"","msr_series":"","msr_volume":"","msr_copyright":"","msr_conference_name":"ICML 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