David J. Hand
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Research Interests
David J. Hand has a total of 215 co-authors. Here are the top co-authors by number of shared publications:
Niall M. Adams
15 shared publications- Christoforos Anagnostopoulos
Department of Mathematics, Imperial College London, London SW7 2AZ, UK
8 shared publications Dimitris K. Tasoulis
7 shared publications- Niall M. Adams
Department of Mathematics Imperial College London South Kensington Campus SW7 2AZ London U.K
6 shared publications - Adam R. Brentnall
Wolfson Institute of Population Health, Queen Mary University of London, London, UK
5 shared publications Martin J. Crowder
Institute for Mathematical Sciences, Imperial College London, UK
5 shared publications
Latest Publications
- Open Access
- 7 November 2024
- Published by Oxford University Press (OUP) in Journal of the Royal Statistical Society Series A: Statistics in Society
- Vol. 188 (1) , 16
David J. Hand’s contribution to the Discussion of ‘Independent review of the UK Statistics Authority’ by Lievesley
David J Hand; David Hand’s contribution to the Discussion of ‘Independent Review of the UK Statistics Authority’ by Denise Lievesley, Journal of the Royal
- 7 November 2024
- Published by Oxford University Press (OUP) in Journal of the Royal Statistical Society Series A: Statistics in Society
- Vol. 188 (1) , 16
Open AccessDavid J. Hand’s contribution to the Discussion of ‘Independent review of the UK Statistics Authority’ by Lievesley
David J Hand; David Hand’s contribution to the Discussion of ‘Independent Review of the UK Statistics Authority’ by Denise Lievesley, Journal of the Royal
- Top Cited PapersOpen Access
- 6 October 2023
- Published by Association for Computing Machinery (ACM) in ACM Computing Surveys
- Vol. 56 (3) , 1-24
A Review of the F-Measure: Its History, Properties, Criticism, and Alternatives
Methods to classify objects into two or more classes are at the core of various disciplines. When a set of objects with their true classes is available, a supervised classifier can be trained and employed to decide if, for example, a new patient has cancer or not. The choice of performance measure is critical in deciding which supervised method to use in any particular classification problem. Different measures can lead to very different choices, so the measure should match the objectives. Many performance measures have been developed, and one of them is the F-measure, the harmonic mean of precision and recall. Originally proposed in information retrieval, the F-measure has gained increasing interest in the context of classification. However, the rationale underlying this measure appears weak, and unlike other measures, it does not have a representational meaning. The use of the harmonic mean also has little theoretical justification. The F-measure also stresses one class, which seems inappropriate for general classification problems. We provide a history of the F-measure and its use in computational disciplines, describe its properties, and discuss criticism about the F-Measure. We conclude with alternatives to the F-measure, and recommendations of how to use it effectively.
- 6 October 2023
- Published by Association for Computing Machinery (ACM) in ACM Computing Surveys
- Vol. 56 (3) , 1-24
Top Cited PapersOpen AccessA Review of the F-Measure: Its History, Properties, Criticism, and Alternatives
Methods to classify objects into two or more classes are at the core of various disciplines. When a set of objects with their true classes is available, a supervised classifier can be trained and employed to decide if, for example, a new patient has cancer or not. The choice of performance measure is critical in deciding which supervised method to use in any particular classification problem. Different measures can lead to very different choices, so the measure should match the objectives. Many performance measures have been developed, and one of them is the F-measure, the harmonic mean of precision and recall. Originally proposed in information retrieval, the F-measure has gained increasing interest in the context of classification. However, the rationale underlying this measure appears weak, and unlike other measures, it does not have a representational meaning. The use of the harmonic mean also has little theoretical justification. The F-measure also stresses one class, which seems inappropriate for general classification problems. We provide a history of the F-measure and its use in computational disciplines, describe its properties, and discuss criticism about the F-Measure. We conclude with alternatives to the F-measure, and recommendations of how to use it effectively.
- Open Access
- 10 January 2022
- Published by Springer Nature in Advances in Data Analysis and Classification
- Vol. 17 (1) , 109-124
Notes on the H-measure of classifier performance
The H-measure is a classifier performance measure which takes into account the context of application without requiring a rigid value of relative misclassification costs to be set. Since its introduction in 2009 it has become widely adopted. This paper answers various queries which users have raised since its introduction, including questions about its interpretation, the choice of a weighting function, whether it is strictly proper, its coherence, and relates the measure to other work.
- 10 January 2022
- Published by Springer Nature in Advances in Data Analysis and Classification
- Vol. 17 (1) , 109-124
Open AccessNotes on the H-measure of classifier performance
The H-measure is a classifier performance measure which takes into account the context of application without requiring a rigid value of relative misclassification costs to be set. Since its introduction in 2009 it has become widely adopted. This paper answers various queries which users have raised since its introduction, including questions about its interpretation, the choice of a weighting function, whether it is strictly proper, its coherence, and relates the measure to other work.
- Open Access
Notes on the H-measure of classifier performance
The H-measure is a classifier performance measure which takes into account the context of application without requiring a rigid value of relative misclassification costs to be set. Since its introduction in 2009 it has become widely adopted. This paper answers various queries which users have raised since its introduction, including questions about its interpretation, the choice of a weighting function, whether it is strictly proper, and its coherence, and relates the measure to other work.
Open AccessNotes on the H-measure of classifier performance
The H-measure is a classifier performance measure which takes into account the context of application without requiring a rigid value of relative misclassification costs to be set. Since its introduction in 2009 it has become widely adopted. This paper answers various queries which users have raised since its introduction, including questions about its interpretation, the choice of a weighting function, whether it is strictly proper, and its coherence, and relates the measure to other work.
- Open Access
- 12 October 2021
- Published by Oxford University Press (OUP) in Journal of the Royal Statistical Society Series A: Statistics in Society
- Vol. 185 (1) , 329-347
Trustworthiness of Statistical Inference
- 12 October 2021
- Published by Oxford University Press (OUP) in Journal of the Royal Statistical Society Series A: Statistics in Society
- Vol. 185 (1) , 329-347
Open AccessTrustworthiness of Statistical Inference
- Open Access
F*: An Interpretable Transformation of the F-measure
The F-measure, also known as the F1-score, is widely used to assess the performance of classification algorithms. However, some researchers find it lacking in intuitive interpretation, questioning the appropriateness of combining two aspects of performance as conceptually distinct as precision and recall, and also questioning whether the harmonic mean is the best way to combine them. To ease this concern, we describe a simple transformation of the F-measure, which we call F* (F-star), which has an immediate practical interpretation.
Open AccessF*: An Interpretable Transformation of the F-measure
The F-measure, also known as the F1-score, is widely used to assess the performance of classification algorithms. However, some researchers find it lacking in intuitive interpretation, questioning the appropriateness of combining two aspects of performance as conceptually distinct as precision and recall, and also questioning whether the harmonic mean is the best way to combine them. To ease this concern, we describe a simple transformation of the F-measure, which we call F* (F-star), which has an immediate practical interpretation.
- Top Cited PapersOpen Access
- 15 March 2021
- Published by Springer Nature in Machine Learning
- Vol. 110 (3) , 451-456
F*: an interpretable transformation of the F-measure
The F-measure, also known as the F1-score, is widely used to assess the performance of classification algorithms. However, some researchers find it lacking in intuitive interpretation, questioning the appropriateness of combining two aspects of performance as conceptually distinct as precision and recall, and also questioning whether the harmonic mean is the best way to combine them. To ease this concern, we describe a simple transformation of the F-measure, which we call $$F^*$$ (F-star), which has an immediate practical interpretation.- 15 March 2021
- Published by Springer Nature in Machine Learning
- Vol. 110 (3) , 451-456
Top Cited PapersOpen AccessF*: an interpretable transformation of the F-measure
The F-measure, also known as the F1-score, is widely used to assess the performance of classification algorithms. However, some researchers find it lacking in intuitive interpretation, questioning the appropriateness of combining two aspects of performance as conceptually distinct as precision and recall, and also questioning whether the harmonic mean is the best way to combine them. To ease this concern, we describe a simple transformation of the F-measure, which we call $$F^*$$ (F-star), which has an immediate practical interpretation. - Open Access
- 10 December 2019
- Published by SAGE Publications in Statistical Journal of the IAOS
- Vol. 35 (4) , 605-613
Trusted smart statistics: The challenge of extracting usable aggregate information from new data sources
Recent years have seen dramatic changes in sources of data, amounts of data, availability of data, frequency of data, and types of data. Along with advances in data analytic technology these changes have opened up huge possibilities for improving the
- 10 December 2019
- Published by SAGE Publications in Statistical Journal of the IAOS
- Vol. 35 (4) , 605-613
Open AccessTrusted smart statistics: The challenge of extracting usable aggregate information from new data sources
Recent years have seen dramatic changes in sources of data, amounts of data, availability of data, frequency of data, and types of data. Along with advances in data analytic technology these changes have opened up huge possibilities for improving the
- Open Access
- 26 September 2019
- Published by Wiley in Statistical Analysis and Data Mining: An ASA Data Science Journal
- Vol. 12 (5) , 355-358
Issue Information
- 26 September 2019
- Published by Wiley in Statistical Analysis and Data Mining: An ASA Data Science Journal
- Vol. 12 (5) , 355-358
Open AccessIssue Information
- Open Access
- 1 July 2019
- Published by MIT Press in Harvard Data Science Review
- Vol. 1 (1)
What Is the Purpose of Statistical Modeling?
- 1 July 2019
- Published by MIT Press in Harvard Data Science Review
- Vol. 1 (1)
Open AccessWhat Is the Purpose of Statistical Modeling?