A reduced social relations model for dyad-constant dependent variables

Open Access
Authors
Publication date 2022
Host editors
  • M. Wiberg
  • D. Molenaar
  • J. González
  • J.-S. Kim
  • H. Hwang
Book title Quantitative Psychology
Book subtitle The 86th Annual Meeting of the Psychometric Society, Virtual, 2021
ISBN
  • 9783031045714
  • 9783031045738
ISBN (electronic)
  • 9783031045721
Series Springer Proceedings in Mathematics and Statistics
Event 86th Annual Meeting of the Psychometric Society, 2021
Pages (from-to) 249-264
Number of pages 16
Publisher Cham: Springer
Organisations
  • Faculty of Social and Behavioural Sciences (FMG) - Research Institute of Child Development and Education (RICDE)
Abstract

Dyadic network data occur when each member in a group provides data about each other member in the group (e.g., how much they like each other person). Such data have a complex nesting structure, such that bivariate responses (e.g., Person A’s liking of B and vice versa) are dependent upon out-going and in-coming random effects that are correlated within individuals. Dyadic network models for such data include the social relations model for normal data and the p2 and j2 models for dichotomous data, but we have seen no application or generalization to accommodate a rarely discussed type of variable from this framework: variables that are constant within a dyad. Dyad-constant variables could include background variables such as whether a dyad is same or opposite sex or how many years two friends have known each other, which require no special modification to use as predictors (Jorgensen et al., Soc Netw 54:26–40, 2018). But they could also be outcomes, such as the difference in a married couple’s relationship satisfaction or the similarity in symptoms of a (set of) psychological disorder(s). We explore how such dyad-constant outcomes can be modeled, demonstrating on a data set from a clinic for patients with eating disorders.

Document type Conference contribution
Language English
Published at https://doi.org/10.1007/978-3-031-04572-1_19
Other links https://osf.io/j53n8/ https://www.scopus.com/pages/publications/85135066720
Downloads
978-3-031-04572-1_19 (Final published version)
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