研究环境反馈对可选囚徒困境的影响,以深入了解循环优势和合作进化。

IF 2.9 3区 综合性期刊 Q1 MULTIDISCIPLINARY SCIENCES Royal Society Open Science Pub Date : 2024-10-23 eCollection Date: 2024-10-01 DOI:10.1098/rsos.240717
Md Fahimur Rahman Shuvo, K M Ariful Kabir
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引用次数: 0

摘要

本研究将环境反馈纳入可选的囚徒困境和剪刀石头布博弈中,以研究生态进化结果和策略动态的相互影响。本研究建立了一个新颖的博弈论模型,通过加入环境状态变量,将可选的囚徒困境和剪刀石头布博弈整合在一起。通过调整反馈参数,当环境在枯竭和补充状态之间转换时,观察到的混乱、振荡和共存现象超越了社会困境的通常结果。在进化过程中,背叛不再是有利的;合作、弃权和周期性优势出现了。观察到的过渡与自然经济学、生态学和社会学现象一致。与传统博弈相比,加入弃权选项和环境反馈会对集体结果产生重大影响。这对研究生态限制情况下的适应和决策具有重要意义。
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Investigating the impact of environmental feedback on the optional prisoner's dilemma for insights into cyclic dominance and evolution of cooperation.

This study incorporates environmental feedback into the optional prisoner's dilemma and rock-paper-scissors games to examine the mutual influence of eco-evolutionary outcomes and strategy dynamics. A novel game-theoretic model is developed that integrates the optional prisoner's dilemma and rock-paper-scissors games by incorporating an environmental state variable. By adjusting feedback parameters, chaos, oscillations and coexistence are observed that surpass the usual outcomes of social dilemmas when the environment transitions between depleted and replenished states. Defection is no longer advantageous in evolution; cooperation, abstention and cyclic dominance arise. The observed transitions align with natural economics, ecology and sociology phenomena. The inclusion of abstention options and environmental feedback has a significant impact on collective outcomes when compared with conventional games. This has important implications for studying adaptation and decision-making in situations with ecological constraints.

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来源期刊
Royal Society Open Science
Royal Society Open Science Multidisciplinary-Multidisciplinary
CiteScore
6.00
自引率
0.00%
发文量
508
审稿时长
14 weeks
期刊介绍: Royal Society Open Science is a new open journal publishing high-quality original research across the entire range of science on the basis of objective peer-review. The journal covers the entire range of science and mathematics and will allow the Society to publish all the high-quality work it receives without the usual restrictions on scope, length or impact.
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