How, When and Where Can Spatial Segregation Induce Opinion Polarization? Two Competing Models
Authored by Andreas Flache, Thomas Feliciani, Jochem Tolsma
Date Published: 2017
DOI: 10.18564/jasss.3419
Sponsors:
No sponsors listed
Platforms:
NetLogo
Model Documentation:
Other Narrative
Mathematical description
Model Code URLs:
https://www.comses.net/codebases/4979/releases/1.0.0/
Abstract
Increasing ethnic diversity fosters scholarly interest in how the
spatial segregation of groups affects opinion polarization in a society.
Despite much empirical and theoretical research, there is little
consensus in the literature on the causal link between the spatial
segregation of two groups and the emergence of opinion polarization. We
contribute to the debate by investigating theoretically the conditions
under which the former fosters or hinders the latter. We focus on two
processes of opinion polarization ( negative influence and persuasive
argument communication) that, according to previous modelingwork, can be
expected to make conflicting predictions about the relationship between
segregation and opinion polarization. With a Schelling-type agent-based
model of residential segregation, we generate initial environments with
different levels of group segregation. Then we simulate the two
processes of opinion dynamics. We show that the negative influence model
predicts segregation to hinder the emergence of opinion polarization. On
the other hand, the persuasive argument model predicts that segregation
does not substantially foster polarization. Moreover, we explore how the
spatial patterns of opinion distribution differs between the models: in
particular, we investigate the likelihood that group membership and
opinion align. We show that the alignment of group membership and
opinions differs between the two opinion formation models, and that the
scale at which we measure alignment plays a crucial role.
Tags
Social influence
polarization
Dynamics
Segregation
Opinion dynamics
Attitudes
computational model
residential segregation
Local convergence
Team
cohesion