Modified Axelrod Model Showing Opinion Convergence And Polarization In Realistic Scale-Free Networks
X. Zou, H. F. Chau

TL;DR
This study modifies the Axelrod opinion model to include scale-free networks and continuous opinions, exploring opinion convergence and polarization, and testing strategies to reduce polarization.
Contribution
It introduces a modified Axelrod model with scale-free networks and continuous opinions, incorporating convergence and divergence, and evaluates methods to mitigate polarization.
Findings
Opinion polarization persists across various parameters.
Empathetic agents have limited success in reducing polarization.
Changing highly connected agents' behavior is most effective.
Abstract
Axelrod model is an opinion dynamics model such that each agent on a square lattice has a finite number of possible nominal opinions on a finite number of issues that are usually called features in the field. Moreover, its dynamics between two agents is assimilative in the sense that the number of agreeing features between them never decreases upon interaction. Here we modify this model to study opinion convergence, polarization and more importantly to find ways to reduce opinion polarization in an already polarized population. We do so by changing or adding several elements from complex network and continuous opinion dynamics research. First, we put agents in a scale-free network. Second, we adopt the bounded confidence model by representing our agent's opinions by numbers in those distances follow the standard Euclidean metric. Third, our rules allow both convergence and…
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