Phase Diagram for Social Impact Theory in Initially Fully Differentiated Society

IF 1.5 Q2 PHYSICS, MULTIDISCIPLINARY
Physics Pub Date : 2023-10-27 DOI:10.3390/physics5040067
Krzysztof Malarz, Tomasz Masłyk
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引用次数: 0

Abstract

The study of opinion formation and dynamics is one of the core topics in sociophysics. In this paper, the results of computer simulation of opinion dynamics based on social impact theory are presented. The simulations are based on Latané theory in its computerised version proposed by Nowak, Szamrej and Latané. The active parameters of the model describe the volatility of the actors (social temperature T) and the effective range of interaction (governed by an exponent α in a scaling function of distance between actors). Initially, every actor i has his/her own opinion. Our results indicate that ultimately at least 90% of the initial opinions available are removed from the society. For a low social temperature and a long range of interaction, only one opinion survives. Also, a rough sketch of the system phase diagram is presented. It indicates a set of (α,T) leading either to (1) the dominance of the unanimity of the opinions or (2) mixtures of unanimity and polarisation, or (3) taking random opinions by actors, or (4) a mixture of the final fates of the systems. The drastic reduction of finally observed opinions vs. their initial variety may be generic for many sociophysical models of opinions formation but masked by assuming an initially small pool of available opinions (in the worst case, in models with only binary opinions).
初步完全分化社会中社会影响理论的阶段图
舆论形成与动态的研究是社会物理学的核心课题之一。本文给出了基于社会影响理论的舆论动态计算机模拟的结果。这些模拟是基于由Nowak、Szamrej和latan提出的计算机化版本的latan理论。该模型的活动参数描述了参与者的波动性(社会温度T)和有效的相互作用范围(由参与者之间距离的标度函数中的指数α控制)。最初,每个演员都有他/她自己的观点。我们的研究结果表明,最终至少有90%的初始意见被从社会中移除。对于低社会温度和长范围的互动,只有一种意见存活下来。并给出了系统相图的草图。它表示一组(α,T)导致(1)意见一致的主导地位或(2)意见一致和两极分化的混合,或(3)参与者随机发表意见,或(4)系统最终命运的混合。最终观察到的意见相对于其初始种类的急剧减少可能是许多意见形成的社会物理模型的普遍现象,但被假设最初可用意见的小池所掩盖(在最坏的情况下,在只有二元意见的模型中)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Physics
Physics PHYSICS, MULTIDISCIPLINARY-
CiteScore
3.00
自引率
6.20%
发文量
0
审稿时长
10 weeks
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