Matthijs J. Warrens
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Matthijs J. Warrens has a total of 1 co-authors. Here are the top co-authors by number of shared publications:
- Willem J. Heiser
Leiden University
1 shared publication
Latest Publications
- 23 November 2015
- Published by Taylor & Francis in International Journal of Remote Sensing
- Vol. 36 (23) , 5959-5969
Relative quantity and allocation disagreement measures for category-level accuracy assessment
Accuracy assessment of classified imagery is an important task in remote sensing. A commonly used approach for assessing classification accuracy is based on the error matrix. The error matrix can be summarized by overall and category accuracy measures, e.g. the overall agreement and the user’s and producer’s accuracies. Two relatively new measures are the so-called quantity disagreement and allocation disagreement. In this article, relative versions of the category-level variants of these measures are defined. It is also shown how the new category measures are related to the overall quantity and allocation disagreement measures.
- 23 November 2015
- Published by Taylor & Francis in International Journal of Remote Sensing
- Vol. 36 (23) , 5959-5969
Relative quantity and allocation disagreement measures for category-level accuracy assessment
Accuracy assessment of classified imagery is an important task in remote sensing. A commonly used approach for assessing classification accuracy is based on the error matrix. The error matrix can be summarized by overall and category accuracy measures, e.g. the overall agreement and the user’s and producer’s accuracies. Two relatively new measures are the so-called quantity disagreement and allocation disagreement. In this article, relative versions of the category-level variants of these measures are defined. It is also shown how the new category measures are related to the overall quantity and allocation disagreement measures.
- 21 March 2015
- Published by Springer Nature in Journal of Classification
- Vol. 32 (1) , 127-137
Some Relationships Between Cronbach’s Alpha and the Spearman-Brown Formula
- 21 March 2015
- Published by Springer Nature in Journal of Classification
- Vol. 32 (1) , 127-137
Some Relationships Between Cronbach’s Alpha and the Spearman-Brown Formula
- Open Access
- 8 February 2015
- Published by Springer Nature in Advances in Data Analysis and Classification
- Vol. 10 (1) , 71-84
A comparison of reliability coefficients for psychometric tests that consist of two parts
- 8 February 2015
- Published by Springer Nature in Advances in Data Analysis and Classification
- Vol. 10 (1) , 71-84
Open AccessA comparison of reliability coefficients for psychometric tests that consist of two parts
- 1 January 2015
- Published by Springer Nature
- p. 293-300
On Cronbach’s Alpha as the Mean of All Split-Half Reliabilities
- 1 January 2015
- Published by Springer Nature
- p. 293-300
On Cronbach’s Alpha as the Mean of All Split-Half Reliabilities
- Open Access
- 19 November 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-6
On Marginal Dependencies of the 2 × 2 Kappa
Cohen’s kappa is a standard tool for the analysis of agreement in a 2 × 2 reliability study. Researchers are frequently only interested in the kappa-value of a sample. Various authors have observed that if two pairs of raters have the same amount of observed agreement, the pair whose marginal distributions are more similar to each other may have a lower kappa-value than the pair with more divergent marginal distributions. Here we present exact formulations of some of these properties. The results provide a better understanding of the 2 × 2 kappa for situations where it is used as a sample statistic.
- 19 November 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-6
Open AccessOn Marginal Dependencies of the 2 × 2 Kappa
Cohen’s kappa is a standard tool for the analysis of agreement in a 2 × 2 reliability study. Researchers are frequently only interested in the kappa-value of a sample. Various authors have observed that if two pairs of raters have the same amount of observed agreement, the pair whose marginal distributions are more similar to each other may have a lower kappa-value than the pair with more divergent marginal distributions. Here we present exact formulations of some of these properties. The results provide a better understanding of the 2 × 2 kappa for situations where it is used as a sample statistic.
- Open Access
- 30 September 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-5
On Cronbach’s Alpha as the Mean of All Possible -Split AlphasCoefficient alpha is the most commonly used internal consistency reliability coefficient. Alpha is the mean of all possible -split alphas if the items are divided into parts of equal size. This result gives proper interpretations of alpha: interpretations that also hold if (some of) its assumptions are not valid. Here we consider the cases where the items cannot be split into parts of equal size. It is shown that if a -split is made such that the items are divided as evenly as possible, the difference between alpha and the mean of all possible -split alphas can be made arbitrarily small by increasing the number of items.- 30 September 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-5
Open AccessOn Cronbach’s Alpha as the Mean of All Possible -Split AlphasCoefficient alpha is the most commonly used internal consistency reliability coefficient. Alpha is the mean of all possible -split alphas if the items are divided into parts of equal size. This result gives proper interpretations of alpha: interpretations that also hold if (some of) its assumptions are not valid. Here we consider the cases where the items cannot be split into parts of equal size. It is shown that if a -split is made such that the items are divided as evenly as possible, the difference between alpha and the mean of all possible -split alphas can be made arbitrarily small by increasing the number of items. - Open Access
- 24 August 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-5
On Agreement Tables with Constant Kappa Values
Kappa coefficients are standard tools for summarizing the information in cross-classifications of two categorical variables with identical categories, here called agreement tables. When two categories are combined the kappa value usually either increases or decreases. There is a class of agreement tables for which the value of Cohen’s kappa remains constant when two categories are combined. It is shown that for this class of tables all special cases of symmetric kappa coincide and that the value of symmetric kappa is not affected by any partitioning of the categories.
- 24 August 2014
- Published by Wiley in Advances in Statistics
- Vol. 2014, 1-5
Open AccessOn Agreement Tables with Constant Kappa Values
Kappa coefficients are standard tools for summarizing the information in cross-classifications of two categorical variables with identical categories, here called agreement tables. When two categories are combined the kappa value usually either increases or decreases. There is a class of agreement tables for which the value of Cohen’s kappa remains constant when two categories are combined. It is shown that for this class of tables all special cases of symmetric kappa coincide and that the value of symmetric kappa is not affected by any partitioning of the categories.
- 4 July 2014
- Published by Springer Nature in Journal of Classification
- Vol. 31 (2) , 179-193
Corrected Zegers-ten Berge Coefficients Are Special Cases of Cohen’s Weighted Kappa
- 4 July 2014
- Published by Springer Nature in Journal of Classification
- Vol. 31 (2) , 179-193
Corrected Zegers-ten Berge Coefficients Are Special Cases of Cohen’s Weighted Kappa
- Open Access
- 1 January 2014
- Published by Wiley in Journal of Mathematics
- Vol. 2014, 1-9
Power Weighted Versions of Bennett, Alpert, and Goldstein’sA weighted version of Bennett, Alpert, and Goldstein’sS, denoted by, is studied. It is shown that the special cases ofare often ordered in the same way. It is also shown that many special cases oftend to produce values close to unity, especially when the number of categories of the rating scale is large. It is argued that the application ofas an agreement coefficient is not without difficulties.- 1 January 2014
- Published by Wiley in Journal of Mathematics
- Vol. 2014, 1-9
Open AccessPower Weighted Versions of Bennett, Alpert, and Goldstein’sA weighted version of Bennett, Alpert, and Goldstein’sS, denoted by, is studied. It is shown that the special cases ofare often ordered in the same way. It is also shown that many special cases oftend to produce values close to unity, especially when the number of categories of the rating scale is large. It is argued that the application ofas an agreement coefficient is not without difficulties. - Open Access
- 1 January 2014
- Published by Wiley in Journal of Mathematics
- Vol. 2014, 1-9
New Interpretations of Cohen’s Kappa
Cohen’s kappa is a widely used association coefficient for summarizing interrater agreement on a nominal scale. Kappa reduces the ratings of the two observers to a single number. With three or more categories it is more informative to summarize the ratings by category coefficients that describe the information for each category separately. Examples of category coefficients are the sensitivity or specificity of a category or the Bloch-Kraemer weighted kappa. However, in many research studies one is often only interested in a single overall number that roughly summarizes the agreement. It is shown that both the overall observed agreement and Cohen’s kappa are weighted averages of various category coefficients and thus can be used to summarize these category coefficients.
- 1 January 2014
- Published by Wiley in Journal of Mathematics
- Vol. 2014, 1-9
Open AccessNew Interpretations of Cohen’s Kappa
Cohen’s kappa is a widely used association coefficient for summarizing interrater agreement on a nominal scale. Kappa reduces the ratings of the two observers to a single number. With three or more categories it is more informative to summarize the ratings by category coefficients that describe the information for each category separately. Examples of category coefficients are the sensitivity or specificity of a category or the Bloch-Kraemer weighted kappa. However, in many research studies one is often only interested in a single overall number that roughly summarizes the agreement. It is shown that both the overall observed agreement and Cohen’s kappa are weighted averages of various category coefficients and thus can be used to summarize these category coefficients.