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  • Research Article
  • 10.1111/bmsp.70017
Editorial acknowledgement
  • Nov 17, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Journal Issue
  • 10.1111/bmsp.v78.3
  • Nov 1, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Research Article
  • 10.1111/bmsp.12353
Issue Information
  • Oct 12, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Open Access Icon
  • Research Article
  • 10.1111/bmsp.70003
A tutorial for understanding SEM using R: Where do all the numbers come from?
  • Jul 13, 2025
  • British Journal of Mathematical and Statistical Psychology
  • Yves Rosseel + 1 more

Abstract Structural equation modeling (SEM) is often seen as a complex and difficult method, especially for those who want to understand how the numbers in SEM software output are actually computed. Although many open‐source SEM tools are now available—especially in the R programming environment—looking into their source code to understand the underlying calculations can still be overwhelming. This tutorial aims to provide a clear and accessible introduction to the basic computations behind standard SEM analyses. Using two well‐known example datasets, we show how to manually reproduce key results such as parameter estimates, standard errors, and fit measures using simple R scripts. The focus is on clarity and understanding rather than speed or efficiency. We hope that by following this tutorial, readers will gain a better grasp of how SEM works “under the hood,” and be able to apply similar ideas in their own research.

  • Open Access Icon
  • Research Article
  • 10.1111/bmsp.12397
Modelling non‐linear psychological processes: Reviewing and evaluating non‐parametric approaches and their applicability to intensive longitudinal data
  • May 30, 2025
  • British Journal of Mathematical and Statistical Psychology
  • Jan I Failenschmid + 3 more

Abstract Psychological concepts are increasingly understood as complex dynamic systems that change over time. To study these complex systems, researchers are increasingly gathering intensive longitudinal data (ILD), revealing non‐linear phenomena such as asymptotic growth, mean‐level switching, and regulatory oscillations. However, psychological researchers currently lack advanced statistical methods that are flexible enough to capture these non‐linear processes accurately, which hinders theory development. While methods such as local polynomial regression, Gaussian processes and generalized additive models (GAMs) exist outside of psychology, they are rarely applied within the field because they have not yet been reviewed accessibly and evaluated within the context of ILD. To address this important gap, this article introduces these three methods for an applied psychological audience. We further conducted a simulation study, which demonstrates that all three methods infer non‐linear processes that have been found in ILD more accurately than polynomial regression. Particularly, GAMs closely captured the underlying processes, performing almost as well as the data‐generating parametric models. Finally, we illustrate how GAMs can be applied to explore idiographic processes and identify potential phenomena in ILD. This comprehensive analysis empowers psychological researchers to model non‐linear processes accurately and select a method that aligns with their data and research goals.

  • Journal Issue
  • 10.1111/bmsp.v78.2
  • May 1, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Research Article
  • 10.1111/bmsp.12352
Issue Information
  • Apr 4, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Journal Issue
  • 10.1111/bmsp.v78.1
  • Feb 1, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Research Article
  • 10.1111/bmsp.12351
Issue Information
  • Jan 6, 2025
  • British Journal of Mathematical and Statistical Psychology

  • Research Article
  • 10.1111/bmsp.12374
Editorial acknowledgement
  • Nov 20, 2024
  • British Journal of Mathematical and Statistical Psychology