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Distribution of Consensus in a Broadcasting-based Consensus-forming Algorithm

机译:基于广播的共识形成算法中共识的分布

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摘要

The consensus achieved in the consensus-forming algorithm is not generally a constant but rather a random variable, even if the initial opinions are the same. In the present paper, we investigate the statistical properties of the consensus in a broadcasting-based consensus-forming algorithm. We focus on two extreme cases: consensus forming by two agents and consensus forming by an infinite number of agents. In the two-agent case, we derive several properties of the distribution function of the consensus. In the infinite-number-of-agents case, we show that if the initial opinions follow a stable distribution, then the consensus also follows a stable distribution. In addition, we derive a closed-form expression of the probability density function of the consensus when the initial opinions follow a Gaussian distribution, a Cauchy distribution, or a Levy distribution.
机译:在共识形成算法中实现的共识通常不是常数但相当是随机变量,即使初始意见是相同的。在本文中,我们在基于广播的共识 - 形成算法中调查了共识的统计特性。我们专注于两个极端情况:通过两种药剂形成的共识,由无限数量的药剂形成。在双代理案例中,我们派生了若干人的分布函数的特性。在无限数量的案例中,我们表明,如果初始意见遵循稳定的分布,则共识也遵循稳定的分布。此外,当初始意见遵循高斯分布,Cauchy分配或征收分布时,我们获得了共识的概率密度函数的闭合形式表达。

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