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Arbitration supports reciprocity when there are frequent perception errors

Author

Listed:
  • Robert Boyd

    (Arizona State University
    Arizona State University)

  • Sarah Mathew

    (Arizona State University
    Arizona State University)

Abstract

Reciprocity is undermined by perception errors, mistakes that cause disagreement between interacting individuals about past behaviour. Strategies such as win–stay–lose–shift and generous tit-for-tat can re-establish cooperation following a perception error, but only when errors arise infrequently. We introduce arbitration tit-for-tat (ATFT), a strategy that uses third-party arbitration to align players’ beliefs about what transpired when they disagree. We show that, when arbitration is moderately accurate, ATFT is a strong subgame-perfect equilibrium and is evolutionarily stable against a range of strategies that defect, cooperate, ignore arbitration or invoke arbitration unnecessarily. ATFT can persist when perception errors are frequent, arbitration is costly or arbitration is biased. The need for third parties to resolve perception errors could explain why reciprocity is rare in other animals despite opportunities for repeated interactions and why human reciprocity is embedded within culturally transmitted moral norms in which community monitoring plays a role.

Suggested Citation

  • Robert Boyd & Sarah Mathew, 2021. "Arbitration supports reciprocity when there are frequent perception errors," Nature Human Behaviour, Nature, vol. 5(5), pages 596-603, May.
  • Handle: RePEc:nat:nathum:v:5:y:2021:i:5:d:10.1038_s41562-020-01008-1
    DOI: 10.1038/s41562-020-01008-1
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    Cited by:

    1. Radzvilavicius, Arunas, 2021. "Tolerant moral judgment drives evolution of collective action," OSF Preprints neq9g, Center for Open Science.
    2. Noblit, Graham Alexander & Henrich, Joseph, 2023. "The Evolution of Ostracism in Human Societies," SocArXiv z3gs7, Center for Open Science.
    3. Lv, Shaojie & Zhao, Changheng & Li, Jiaying, 2022. "Generosity in public goods game with the aspiration-driven rule," Chaos, Solitons & Fractals, Elsevier, vol. 165(P2).

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