基于贝叶斯检测准则的攻击风险最小化

V. H. Standley, Frank G. Nuño, Jacob W. Sharpe
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引用次数: 2

摘要

战略威慑在一个庞大的州际网络中运作,理性行为者寻求将风险降到最低。采用贝叶斯定理衍生的似然比检验(LRT)可以将风险降到最低。LRT由先验概率、检测概率和虚警概率组成。幂律以其对复杂系统的适用性而闻名,已被用于模拟战斗死亡人数的分布。然而,当它的区域无界时,它不能用作战争的贝叶斯先验。应用于战争相关数据的分析显示,战斗死亡人数遵循对数-伽马或对数-正态概率分布,这取决于一个国家的升级策略。结果表明,尽管概率降低,但核战争级别的死亡风险仍在增加;如果探测系统指示了即将发生的死亡上限,并且与名义虚警最大值相称,那么基于lrt的决策可以将攻击风险降至最低;只有成功的防御策略是稳定的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Minimization of Attack Risk with Bayesian Detection Criteria
Strategic deterrence operates in and on a vast interstate network of rational actors seeking to minimize risk. Risk can be minimized by employing a likelihood ratio test (LRT) derived from Bayes’ Theorem. The LRT is comprised of prior, detection, and false-alarm probabilities. The power-law, known for its applicability to complex systems, has been used to model the distribution of combat fatalities. However, it cannot be used as a Bayesian prior for war when its area is unbounded. Analytics applied to Correlates of War data reveals that combat fatalities follow a log-gamma or log-normal probability distribution depending on a state’s escalation strategy. Results are used to show that nuclear war level fatalities pose increasing risk despite decreasing probability, that LRT-based decisions can minimize attack risk if an upper limit of impending fatalities is indicated by the detection system and commensurate with nominal false-alarm maximum, and that only successful defensive strategies are stable.
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