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Paradigm Challenge  /  Physics

Social tipping points are often statistical mirages caused by mixing different groups of people into one data set.

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Peer pressure and cultural trends are widely believed to follow a threshold where growth suddenly becomes exponential. Simpson's paradox shows that these dramatic curves are often just the result of averaging linear processes across different populations. A group with low receptivity combined with a group with high receptivity creates the illusion of a sudden jump. Most behavior change actually happens at a steady, predictable pace rather than through a chaotic explosion. This finding challenges the fundamental mechanics of how viral ideas and political movements gain traction. Organizations trying to trigger a social avalanche are often aiming for a mathematical error rather than a real human phenomenon.

Original Paper

Simpson's paradox explains the ubiquity of nonlinear, threshold, and complex contagions

Laurent Hébert-Dufresne, Antoine Allard, Jean-Gabriel Young, William H. W. Thompson, Guillaume St-Onge

arXiv  ·  2605.00791

Complex contagions describe systems where the probability or rate of contagious transmission is a nonlinear function of the exposure to contagious agents. These models were first studied theoretically but have since been used to capture effects such as nonconformism, social reinforcement or peer pressure in empirical data. However, recent studies have shown that local correlations (e.g., group structure or temporal burstiness) and heterogeneity (e.g., diversity of parameters or covariates) can g