A rejection mechanism in 2d bounded confidence provides more conformity

This paper explores the dynamics of attitude change in two dimensions resulting from social interaction. We add a rejection mechanism into the 2D bounded confidence (BC) model proposed by Deffuant et al. (2001). Individuals are characterized by two-dimensional continuous attitudes, each associated w...

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Hauptverfasser: Huet, Sylvie (VerfasserIn) , Deffuant, Guillaume (VerfasserIn) , Jäger, Willi (VerfasserIn)
Dokumenttyp: Article (Journal)
Sprache:Englisch
Veröffentlicht: 2008
In: Advances in complex systems
Year: 2008, Jahrgang: 11, Heft: 04, Pages: 529-549
ISSN:1793-6802
DOI:10.1142/S0219525908001799
Online-Zugang:Resolving-System, Volltext: http://dx.doi.org/10.1142/S0219525908001799
Verlag, Volltext: https://www.worldscientific.com/doi/10.1142/S0219525908001799
Volltext
Verfasserangaben:S. Huet, G. Deffuant, W. Jager
Beschreibung
Zusammenfassung:This paper explores the dynamics of attitude change in two dimensions resulting from social interaction. We add a rejection mechanism into the 2D bounded confidence (BC) model proposed by Deffuant et al. (2001). Individuals are characterized by two-dimensional continuous attitudes, each associated with an uncertainty u, supposed constant in this first study. Individuals interact through random pairs. If their attitudes are closer than u on both dimensions, or further than u on both dimensions, or closer than u on one dimension and not further than u + δ u on the other dimension, then the rules of the BC model apply. But if their attitudes are closer than u on one dimension and further than u + δ u on the other dimension, then the individuals are in a dissonant state. They tend to solve this problem by shifting away their close attitudes. The model shows metastable clusters, which maintain themselves through opposite influences of competitor clusters. Our analysis and first experiments support the hypothesis that, for a large range of uncertainty values, the number of clusters grows linearly with the inverse of the uncertainty, whereas this growth is quadratic in the BC model.
Beschreibung:Gesehen am 20.08.2018
Beschreibung:Online Resource
ISSN:1793-6802
DOI:10.1142/S0219525908001799