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Gradient Guided Hypotheses: A unified solution to enable machine learning models on scarce and noisy data regimes

arXiv 2405.19210 ↗First posted 29 May 2024cs.LG cs.AIcited by 0

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Abstract (arXiv)

Ensuring high-quality data is paramount for maximizing the performance of machine learning models and business intelligence systems. However, challenges in data quality, including noise in data capture, missing records, limited data production, and confounding variables, significantly constrain the potential performance of these systems. In this study, we propose an architecture-agnostic algorithm, Gradient Guided Hypotheses (GGH), designed to address these challenges. GGH analyses gradients from hypotheses as a proxy of distinct and possibly contradictory patterns in the data. This framework entails an additional step in machine learning training, where gradients can be included or excluded from backpropagation. In this manner, missing and noisy data are addressed through a unified solution that perceives both challenges as facets of the same overarching issue: the propagation of erroneous information. Experimental validation of GGH is conducted using real-world open-source datasets, where records with missing rates of up to 98.5% are simulated. Comparative analysis with state-of-the-art imputation methods demonstrates a substantial improvement in model performance achieved by GGH. Specifically in very high scarcity regimes, GGH was found to be the only viable solution. Additionally, GGH's noise detection capabilities are showcased by introducing simulated noise into the datasets and observing enhanced model performance after filtering out the noisy data. This study presents GGH as a promising solution for improving data quality and model performance in various applications.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 4 of its 36 references that are in the map. First posted on arXiv 29 May 2024.

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References · 4

  1. 2021Pervasive Label Errors in Test Sets Destabilize Machine Learning Benchmarkscited by 388
  2. 2014Matrix Completion and Low-Rank SVD via Fast Alternating Least Squarescited by 104
  3. 2022HyperImpute: Generalized Iterative Imputation with Automatic Model Selectioncited by 81
  4. 2020Evidence-based Factual Error Correctioncited by 44

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