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Robust approximation of the conditional mean for applications of Machine Learning

Robust approximation of the conditional mean for applications of Machine Learning
Robust approximation of the conditional mean for applications of Machine Learning
Machine Learning approaches are increasingly used in a range of applications. They are shown to produce low conventional errors but in many real applications fail to model the underlying input-output relationships. This is because the error measures used only predict the conditional mean under some restrictive assumptions, often not met by the data we extract from applications. However, new approaches to Machine Learning, for example using Evolutionary Computation, allow a range of alternative error measures to be used. This paper explores the use of the Fit to Median Error measure in machine learning regression automation, using evolutionary computation in order to improve the approximation of the ground truth. When used alongside conventional error measures it improves the robustness of the learnt input-output relationships to the conditional median. It is compared to traditional regularisers to illustrate that the use of the Fit to Median Error produces regression neural networks which model more consistent input-output relationships. The problem considered is ship power prediction using a fuel-saving air lubrication system, which is highly stochastic in nature. The networks optimised for their Fit to Median Error are shown to approximate the ground truth more consistently, without sacrificing conventional Minkowski-r error values.
1568-4946
Parkes, Amy Isabel
9fbc0481-7bcf-4d15-8474-4df77d4338ef
Camilleri, Josef
7330ffb4-f852-457d-b79b-c9c1a6eff639
Hudson, Dominic
3814e08b-1993-4e78-b5a4-2598c40af8e7
Sobey, Adam
e850606f-aa79-4c99-8682-2cfffda3cd28
Parkes, Amy Isabel
9fbc0481-7bcf-4d15-8474-4df77d4338ef
Camilleri, Josef
7330ffb4-f852-457d-b79b-c9c1a6eff639
Hudson, Dominic
3814e08b-1993-4e78-b5a4-2598c40af8e7
Sobey, Adam
e850606f-aa79-4c99-8682-2cfffda3cd28

Parkes, Amy Isabel, Camilleri, Josef, Hudson, Dominic and Sobey, Adam (2024) Robust approximation of the conditional mean for applications of Machine Learning. Applied Soft Computing, 167, [112389]. (doi:10.1016/j.asoc.2024.112389).

Record type: Article

Abstract

Machine Learning approaches are increasingly used in a range of applications. They are shown to produce low conventional errors but in many real applications fail to model the underlying input-output relationships. This is because the error measures used only predict the conditional mean under some restrictive assumptions, often not met by the data we extract from applications. However, new approaches to Machine Learning, for example using Evolutionary Computation, allow a range of alternative error measures to be used. This paper explores the use of the Fit to Median Error measure in machine learning regression automation, using evolutionary computation in order to improve the approximation of the ground truth. When used alongside conventional error measures it improves the robustness of the learnt input-output relationships to the conditional median. It is compared to traditional regularisers to illustrate that the use of the Fit to Median Error produces regression neural networks which model more consistent input-output relationships. The problem considered is ship power prediction using a fuel-saving air lubrication system, which is highly stochastic in nature. The networks optimised for their Fit to Median Error are shown to approximate the ground truth more consistently, without sacrificing conventional Minkowski-r error values.

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Accepted/In Press date: 14 October 2024
e-pub ahead of print date: 29 October 2024
Published date: 4 November 2024

Identifiers

Local EPrints ID: 507184
URI: http://eprints.soton.ac.uk/id/eprint/507184
ISSN: 1568-4946
PURE UUID: 48aa704f-36a5-4df6-8e68-b935906bedd2
ORCID for Dominic Hudson: ORCID iD orcid.org/0000-0002-2012-6255
ORCID for Adam Sobey: ORCID iD orcid.org/0000-0001-6880-8338

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Date deposited: 28 Nov 2025 17:41
Last modified: 29 Nov 2025 02:40

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Contributors

Author: Amy Isabel Parkes
Author: Josef Camilleri
Author: Dominic Hudson ORCID iD
Author: Adam Sobey ORCID iD

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