We use a transmission chain method to establish how context and category salience influence the formation of novel stereotypes through cumulative cultural evolution. We created novel alien targets by combining features from three category dimensions—color, movement, and shape—thereby creating social targets that were individually unique but that also shared category membership with other aliens (e.g., two aliens might be the same color and shape but move differently). At the start of the transmission chains each alien was randomly assigned attributes that (...) described it (e.g., arrogant, caring, confident). Participants were given training on the alien‐attribute assignments and were then tested on their memory for these. The alien‐attribute assignments participants produced during test were used as the training materials for the next participant in the transmission chain. As information was repeatedly transmitted an increasingly simplified, learnable stereotype‐like structure emerged for targets who shared the same color, such that by the end of the chains targets who shared the same color were more likely to share the same attributes (a reanalysis of data from Martin et al., which we term Experiment 1). The apparent bias toward the formation of novel stereotypes around the color category dimension was also found for objects (Experiment 2). However, when the category dimension of color was made less salient, it no longer dominated the formation of novel stereotypes (Experiment 3). The current findings suggest that context and category salience influence category dimension salience, which in turn influences the cumulative cultural evolution of information. (shrink)

Paul Benacerraf’s wide reputation as a philosopher of mathematics rests on a surprisingly small output of articles. The complete bibliography included in this volume shows only 11 articles, together with his doctoral thesis on logicism and the two versions of the introduction to the excellent anthology in the philosophy of mathematics that he edited with Hilary Putnam. Of these, two articles stand out, “What Numbers Could Not Be,” published in 1965, and “Mathematical Truth,” published in 1973. Most of the articles (...) in this volume comment on one or both of these two famous essays. (shrink)