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Computational and Mathematical Organization Theory

, 14:350

First Online: 12 September 2008


Coleman’s equilibrium model of social development, the Linear System of Action, is extended to cover the dynamics of societal transitions. The model implemented has the characteristics of a dissipative system. A variation and selection algorithm favoring the retention of relatively dependent actors forces the system away from equilibrium, while exchange of control, according to Coleman the driving force behind social action, accounts for dissipation, pulling the social system back to equilibrium. This Non-linear System of Action self-organizes into a critical state, as confirmed by the robust power law distribution of exchange of control for a wide range of model sizes. Related punctuated equilibrium dynamics and structural change are of special interest, as these are closely connected to hypotheses on social dynamics developed in the literature on societal transitions.

KeywordsPunctuated equilibrium Self-organized criticality Societal transition Social change Coleman Social simulation  Download to read the full article text

Autor: Jos Timmermans

Fuente: https://link.springer.com/

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