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Final payoff matrix with only no monitoring and full monitoring strategies.

NIAID Data Ecosystem2026-05-02 收录

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https://figshare.com/articles/dataset/Final_payoff_matrix_with_only_no_monitoring_and_full_monitoring_strategies_/27066036 数据链接链接失效反馈

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Final payoff matrix with only no monitoring and full monitoring strategies.

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创建时间：

2024-09-19

博弈论策略分析

囚徒困境模拟

Axelrod’s celebrated Prisoner’s Dilemma computer tournaments, published in the early 1980s, were designed to find effective ways of acting in everyday interactions with the strategic properties of the

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Democracy for Polarized Committees: The Tale of Blotto's Lieutenants

投票机制设计

博弈论策略分析

In polarized committees, majority voting disenfranchises the minority. Allowing voters to spend freely a fixed budget of votes over multiple issues restores some minority power. However, it also creat

NBER2016-05-01 更新60

Data for different countries corresponding to the present fractions of cooperators , defectors , and regulators , compared to their stable stationary solutions (given in brackets).

博弈论策略分析

社会合作动态

The portion of the budget, consumed by defectors is and the relative amount spent for regulators is . Countries are classified according to their distance from equilibrium defined by expression (46)

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Replication data for: Strategy Choice in the Infinitely Repeated Prisoner's Dilemma

博弈论策略分析

实验经济学

We use a novel experimental design to reliably elicit subjects' strategies in an infinitely repeated prisoner's dilemma experiment with perfect monitoring. We find that three simple strategies represe

ICPSR2019-01-01 更新60

Payoff matrix for the most relevant strategies.

博弈论策略分析

纳什均衡求解

(), the error rate %, and the number of rounds in each game . There are two pure Nash equilibria in the full payoff matrix: ALLD () and Grim (), both denoted in bold. Excerpt of the payoff matrix with

Figshare2015-12-02 更新40

Final payoff matrix with only no monitoring and full monitoring strategies.

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