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Coevolution of norm psychology and cooperation through exapted conformity

Published online by Cambridge University Press:  24 October 2024

Yuta Kido
Affiliation:
Graduate School of Humanities and Human Sciences, Hokkaido University, Sapporo, Japan Japan Society for the Promotion of Science, Tokyo, Japan
Masanori Takezawa*
Affiliation:
Graduate School of Humanities and Human Sciences, Hokkaido University, Sapporo, Japan Center for Experimental Research in Social Sciences, Hokkaido University, Sapporo, Japan Center for Human Nature, Artificial Intelligence and Neuroscience, Hokkaido University, Sapporo, Japan
*
Corresponding author: Masanori Takezawa; Email: m.takezawa@let.hokudai.ac.jp

Abstract

People willingly follow norms and values, often incurring material costs. This behaviour supposedly stems from evolved norm psychology, contributing to large-scale cooperation among humans. It has been argued that cooperation is influenced by two types of norms: injunctive and descriptive. This study theoretically explores the socialisation of humans under these norms. Our agent-based model simulates scenarios where diverse agents with heterogeneous norm psychologies engage in collective action to maximise their utility functions that capture three motives: gaining material payoff, following injunctive and descriptive norms. Multilevel selective pressure drives the evolution of norm psychology that affects the utility function. Further, we develop a model with exapted conformity, assuming selective advantage for descriptive norm psychology. We show that norm psychology can evolve via cultural group selection. We then identify two normative conditions that favour the evolution of norm psychology, and therefore cooperation: injunctive norms promoting punitive behaviour and descriptive norms. Furthermore, we delineate different characteristics of cooperative societies under these two conditions and explore the potential for a macro transition between them. Together, our results validate the emergence of large-scale cooperative societies through social norms and suggest complementary roles that conformity and punishment play in human prosociality.

Information

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
Copyright © The Author(s), 2024. Published by Cambridge University Press
Figure 0

Table 1. Parameters

Figure 1

Table 2. Model assumptions

Figure 2

Figure 1. Summary results. Heatmap of x (cooperation), y (punishment), αi (injunctive norm psychology) and αd (descriptive norm psychology) for different normative values, vx (injunctive norm for cooperation) and vy (injunctive norm for punishment) and three models with different assumptions (Table 2). Shown are averages based on 25 runs for each parameter combination. As for results under other assumptions about exaptation, see the SI, Figure S1.

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Figure 2. Example of evolutionary dynamics under the setting of non-exapted αd (Model 2) with (vx,vy) = (0.5, 0.5). (a) Mean of αi (blue solid), genetic FST of αi (blue dotted), mean of αd (green solid), cooperation (red solid) and behavioural FST of cooperation (red dotted) over the specific generations for a representative simulation. (b) Rate of each behaviour among 500 groups in each generation, with the size representing the number of groups that have the same frequencies of behaviours, x and y. Here, we narrowed down 30,000 to about 300 generations, but afterwards a steady state was reached with some fluctuations (see the SI, Figure S2, for the dynamics over all generations).

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Figure 3. Clustering of all results under the setting of exapted αd (Model 3). (a) Scatterplot of all simulation results for the last generation, with the mean value of αd and the frequency of y on the axes, clustered by the k-means method. Results are plotted as yellow circles for Cluster 1 and as green squares for Cluster 2. Ellipses cover about 80% of simulations in each cluster, assuming a multivariate normal distribution. The simulations closest to the centroid of each cluster are shown in the black circle (Cluster 1) and square (Cluster 2). (b, c) Frequency of x and y per group in the representative simulation (i.e. the centroid of each cluster) with the size showing the number of groups whose frequencies of behaviours were the same. As for the analysis of optimal number of clusters and clustering results for Model 2, see the SI, Figure S8.

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Figure 4. Example of evolutionary dynamics under the setting of exapted αd (Model 3) with (vx, vy) = (1.0, 0.5). (a) Mean of αi (blue), αd (green), x (red), and y (yellow) over the specific generations for a simulation. (b) Rate of each behaviour among 500 groups in each generation, with the size representing the number of groups whose frequencies of behaviours were the same. Here, we narrowed down 30,000 to about 3000 generations. Note that thereafter the frequency of punishers decreases by about half, and the mean value of αi also decreases slightly, reaching a steady state (see the SI, Figure S5, for the dynamics over all generations).

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Figure 5. Comparison of temporal dynamics between Models 2 and 3. (a, b) Trajectory of 25 runs at 5 time points (1, 100, 1000, 10,000 and 30,000th generation) in the 2D space of αd and y, for three combinations of injunctive norm values (vx, vy) = (0.5, 0.0), (0.5, 0.5), (1.0, 0.5) in Models 2 and 3. Colour represents cooperation rate at each time point.

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Figure 6. Comparison of state transition dynamics between Models 2 and 3. (a, b) Time series of frequencies of the following three states across all injunctive norm value combinations (vx, vy). ‘Defection’ (grey) is defined as x < 0.5, ‘cooperation by punishment’ (yellow) as x ≥ 0.5 and y ≥ αd, and ‘cooperation by conformity’ (green) as x ≥ 0.5, αd  >  y.

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