Area under Precision-Recall Curves for Weighted and Unweighted Data

Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance measure for comparing different classifiers. However, for many applications class labels are not provided with absolute certainty, but with some...

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Published inPloS one Vol. 9; no. 3; p. e92209
Main Authors Keilwagen, Jens, Grosse, Ivo, Grau, Jan
Format Journal Article
LanguageEnglish
Published United States Public Library of Science 20.03.2014
Public Library of Science (PLoS)
Subjects
Online AccessGet full text
ISSN1932-6203
1932-6203
DOI10.1371/journal.pone.0092209

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Abstract Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance measure for comparing different classifiers. However, for many applications class labels are not provided with absolute certainty, but with some degree of confidence, often reflected by weights or soft labels assigned to data points. Computing the area under the precision-recall curve requires interpolating between adjacent supporting points, but previous interpolation schemes are not directly applicable to weighted data. Hence, even in cases where weights were available, they had to be neglected for assessing classifiers using precision-recall curves. Here, we propose an interpolation for precision-recall curves that can also be used for weighted data, and we derive conditions for classification scores yielding the maximum and minimum area under the precision-recall curve. We investigate accordances and differences of the proposed interpolation and previous ones, and we demonstrate that taking into account existing weights of test data is important for the comparison of classifiers.
AbstractList Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance measure for comparing different classifiers. However, for many applications class labels are not provided with absolute certainty, but with some degree of confidence, often reflected by weights or soft labels assigned to data points. Computing the area under the precision-recall curve requires interpolating between adjacent supporting points, but previous interpolation schemes are not directly applicable to weighted data. Hence, even in cases where weights were available, they had to be neglected for assessing classifiers using precision-recall curves. Here, we propose an interpolation for precision-recall curves that can also be used for weighted data, and we derive conditions for classification scores yielding the maximum and minimum area under the precision-recall curve. We investigate accordances and differences of the proposed interpolation and previous ones, and we demonstrate that taking into account existing weights of test data is important for the comparison of classifiers.
Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance measure for comparing different classifiers. However, for many applications class labels are not provided with absolute certainty, but with some degree of confidence, often reflected by weights or soft labels assigned to data points. Computing the area under the precision-recall curve requires interpolating between adjacent supporting points, but previous interpolation schemes are not directly applicable to weighted data. Hence, even in cases where weights were available, they had to be neglected for assessing classifiers using precision-recall curves. Here, we propose an interpolation for precision-recall curves that can also be used for weighted data, and we derive conditions for classification scores yielding the maximum and minimum area under the precision-recall curve. We investigate accordances and differences of the proposed interpolation and previous ones, and we demonstrate that taking into account existing weights of test data is important for the comparison of classifiers.Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance measure for comparing different classifiers. However, for many applications class labels are not provided with absolute certainty, but with some degree of confidence, often reflected by weights or soft labels assigned to data points. Computing the area under the precision-recall curve requires interpolating between adjacent supporting points, but previous interpolation schemes are not directly applicable to weighted data. Hence, even in cases where weights were available, they had to be neglected for assessing classifiers using precision-recall curves. Here, we propose an interpolation for precision-recall curves that can also be used for weighted data, and we derive conditions for classification scores yielding the maximum and minimum area under the precision-recall curve. We investigate accordances and differences of the proposed interpolation and previous ones, and we demonstrate that taking into account existing weights of test data is important for the comparison of classifiers.
Audience Academic
Author Grosse, Ivo
Keilwagen, Jens
Grau, Jan
AuthorAffiliation 3 German Centre for Integrative Biodiversity Research (iDiv) Halle-Jena-Leipzig, Leipzig, Germany
2 Institute of Computer Science, Martin Luther University Halle–Wittenberg, Halle (Saale), Germany
Indiana University Bloomington, United States of America
1 Institute for Biosafety in Plant Biotechnology, Julius Kühn-Institut (JKI) – Federal Research Centre for Cultivated Plants, Quedlinburg, Germany
AuthorAffiliation_xml – name: Indiana University Bloomington, United States of America
– name: 2 Institute of Computer Science, Martin Luther University Halle–Wittenberg, Halle (Saale), Germany
– name: 1 Institute for Biosafety in Plant Biotechnology, Julius Kühn-Institut (JKI) – Federal Research Centre for Cultivated Plants, Quedlinburg, Germany
– name: 3 German Centre for Integrative Biodiversity Research (iDiv) Halle-Jena-Leipzig, Leipzig, Germany
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  givenname: Jens
  surname: Keilwagen
  fullname: Keilwagen, Jens
– sequence: 2
  givenname: Ivo
  surname: Grosse
  fullname: Grosse, Ivo
– sequence: 3
  givenname: Jan
  surname: Grau
  fullname: Grau, Jan
BackLink https://www.ncbi.nlm.nih.gov/pubmed/24651729$$D View this record in MEDLINE/PubMed
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ContentType Journal Article
Copyright COPYRIGHT 2014 Public Library of Science
2014 Keilwagen et al. This is an open-access article distributed under the terms of the Creative Commons Attribution License: http://creativecommons.org/licenses/by/4.0/ (the “License”), which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited. Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License.
2014 Keilwagen et al 2014 Keilwagen et al
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Conceived and designed the experiments: JK JG. Performed the experiments: JK JG. Analyzed the data: JK IG JG. Contributed reagents/materials/analysis tools: JK JG. Wrote the paper: JK IG JG. Implemented the software: JK JG.
Competing Interests: The authors have declared that no competing interests exist.
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Snippet Precision-recall curves are highly informative about the performance of binary classifiers, and the area under these curves is a popular scalar performance...
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SubjectTerms Algorithms
Analysis
Area Under Curve
Artificial intelligence
Bioinformatics
Biology and Life Sciences
Classification
Classifiers
Computer and Information Sciences
Computer science
Data points
Databases as Topic
Engineering and Technology
Gene expression
Interpolation
Knowledge discovery
Labels
Linguistics
Natural language processing
Normal distribution
Physical Sciences
Recall
ROC Curve
Statistics as Topic
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Title Area under Precision-Recall Curves for Weighted and Unweighted Data
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