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February 22, 2026British Journal of Mathematical and Statistical Psychology0 citationsOpen Access

ReMoDe – Recursive modality detection in distributions of ordinal data

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MHMadlen HoffstadtLWLourens WaldorpJGJavier Garcia‐Bernardo

Key Points

  • To propose a method for detecting modes in distributions of ordinal data that overcomes limitations of existing techniques.
  • Developed ReMoDe for recursive modality detection in univariate ordinal distributions.
  • Conducted simulations using 172 ordinal samples to benchmark performance.
  • Performed stability testing on the proposed method.
  • Calculated p-values and approximated Bayes factors for each detected mode.
  • ReMoDe demonstrated superior performance compared to established modality detection methods.
  • The method provided accurate identification of modes in various sample sizes.
  • Results included robust p-values and Bayes factors enhancing interpretability.

Abstract

Abstract The detection of the number of modes in distributions of ordinal data is relevant for applied researchers across disciplines, from uncovering polarization to detecting incidence groups in clinical symptom scales. Yet, established modality detection methods are either purely descriptive or not developed for ordinal data. In the present paper, we attempt to fill this gap by proposing a recursive modality detection method (ReMoDe) which detects modes in univariate distributions through recursive significance testing. We provide a comprehensive review of existing modality detection methods and outline their potential pitfalls when applied to ordinal scales. Based on a benchmark of 172 simulated ordinal samples of different sample sizes, we demonstrate that ReMoDe outperforms other established modality detection methods. We furthermore present a stability test for our method as well as p ‐values and approximated Bayes factors for each detected mode. To make our method easily applicable for researchers, we introduce open‐source R and Python packages.

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Cite This Study

Hoffstadt et al. (2026) studied this question.

synapsesocial.com/papers/699a9d65482488d673cd3458https://doi.org/10.1111/bmsp.70037
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