mlsanityData to 7 Oct 2026

The Real-World-Weight Cross-Entropy Loss Function: Modeling the Costs of Mislabeling

arXiv 2001.00570 ↗First posted 3 Jan 2020cs.LG cs.AI stat.MLcited by 64

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Abstract (arXiv)

In this paper, we propose a new metric to measure goodness-of-fit for classifiers, the Real World Cost function. This metric factors in information about a real world problem, such as financial impact, that other measures like accuracy or F1 do not. This metric is also more directly interpretable for users. To optimize for this metric, we introduce the Real-World- Weight Crossentropy loss function, in both binary and single-label classification variants. Both variants allow direct input of real world costs as weights. For single-label, multicategory classification, our loss function also allows direct penalization of probabilistic false positives, weighted by label, during the training of a machine learning model. We compare the design of our loss function to the binary crossentropy and categorical crossentropy functions, as well as their weighted variants, to discuss the potential for improvement in handling a variety of known shortcomings of machine learning, ranging from imbalanced classes to medical diagnostic error to reinforcement of social bias. We create scenarios that emulate those issues using the MNIST data set and demonstrate empirical results of our new loss function. Finally, we sketch a proof of this function based on Maximum Likelihood Estimation and discuss future directions.

Key facts. Cited by 64 papers in the map (data through 7 Oct 2026). First posted on arXiv 3 Jan 2020.

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Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 9; 2022: 15; 2023: 15; 2024: 11; 2025: 10; 2026: 4.

64 papers.

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  11. 2023Balanced and Explainable Social Media Analysis for Public Health with Large Language Modelscited by 6
  12. 2025Comparative validation of surgical phase recognition, instrument keypoint estimation, and instrument instance segmentation in endoscopy: Results of the PhaKIR 2024 challengecited by 6
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  7. 2022A novel Deep Learning approach for one-step Conformal Prediction approximationcited by 3
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  22. 2025Contrasting Cost-Agnostic and Cost-Sensitive Losses under Limited Model Capacity via mathcal H-consistencycited by 1
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  32. 2022Reformulating van Rijsbergen's Fβ metric for weighted binary cross-entropycited by 0
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