Clusters that are not there: An R tutorial and a Shiny app to quantify a priori inferential risks when using clustering methods

Clustering methods are increasingly used in social science research. Generally, researchers use them to infer the existence of qualitatively different types of individuals within a larger population, thus unveiling previously "hidden" heterogeneity. Depending on the clustering technique, however, valid inference requires some conditions and assumptions. Common risks include not only failing to detect existing clusters due to a lack of power but also revealing clusters that do not exist in the population. Simple data simulations suggest that under conditions of sample size, number, correlation and skewness of indicators that are frequently encountered in applied psychological research, commonly used clustering methods are at a high risk of detecting clusters that are not there. Generally, this is due to some violations of assumptions that are not usually considered critical in psychology. The present article illustrates a simple R tutorial and a Shiny app (for those who are not familiar with R) that allow researchers to quantify a priori inferential risks when performing clustering methods on their own data. Doing so is suggested as a much-needed preliminary sanity check, because conditions that inflate the number of detected clusters are very common in applied psychological research scenarios.

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Publication Details

Journal
International Journal of Psychology
Published
2024-09-19
DOI
https://doi.org/10.1002/ijop.13246
Citations
3
Primary Topic
Mental Health Research Topics
Type
article
Field-Weighted Citation Impact
1.52

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article

Clusters that are not there: An R tutorial and a Shiny app to quantify a priori inferential risks when using clustering methods

Enrico Toffalini, Paolo Girardi, Filippo Gambarota, David Giofrè et al.
3 citations
International Journal of Psychology
Mental Health Research Topics
1.52
article

Clusters that are not there: An R tutorial and a Shiny app to quantify a priori inferential risks when using clustering methods

Enrico Toffalini, Paolo Girardi, Filippo Gambarota, David Giofrè, Gianmarco Altoè, Valentina Tobia, Ambra Perugini
article en
3 citations

Abstract

Clustering methods are increasingly used in social science research. Generally, researchers use them to infer the existence of qualitatively different types of individuals within a larger population, thus unveiling previously "hidden" heterogeneity. Depending on the clustering technique, however, valid inference requires some conditions and assumptions. Common risks include not only failing to detect existing clusters due to a lack of power but also revealing clusters that do not exist in the population. Simple data simulations suggest that under conditions of sample size, number, correlation and skewness of indicators that are frequently encountered in applied psychological research, commonly used clustering methods are at a high risk of detecting clusters that are not there. Generally, this is due to some violations of assumptions that are not usually considered critical in psychology. The present article illustrates a simple R tutorial and a Shiny app (for those who are not familiar with R) that allow researchers to quantify a priori inferential risks when performing clustering methods on their own data. Doing so is suggested as a much-needed preliminary sanity check, because conditions that inflate the number of detected clusters are very common in applied psychological research scenarios.

International Journal of PsychologyVol. 59(6)
University of Padua (IT), Ca' Foscari University of Venice (IT), Vita-Salute San Raffaele University (IT), University of Genoa (IT)
Ministero dell'Università e della Ricerca
Openalex Percentile: Top 16%
Mental Health Research Topics
1.52
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Clusters that are not there: An R tutorial and a Shiny app to quantify a priori inferential risks when using clustering methods — Enrico Toffalini, Paolo Girardi, et al. · International Journal of Psychology (2024) | TGRS Research Map | TGRS