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A game-theoretic analysis of the Waterloo campaign and some comments on the analytic narrative project

机译:滑铁卢战役的博弈论分析以及对分析叙事项目的一些评论

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The paper has a twofold aim. On the one hand, it provides what appears to be the first game-theoretic modeling of Napoléon’s last campaign, which ended dramatically on June 18, 1815, at Waterloo. It is specifically concerned with the decision Napoléon made on June 17, 1815, to detach part of his army and send it against the Prussians, whom he had defeated, though not destroyed, on June 16 at Ligny. Military strategists and historians agree that this decision was crucial but disagree about whether it was rational. Hypothesizing a zero-sum game between Napoléon and Blücher, and computing its solution, we show that dividing his army could have been a cautious strategy on Napoléon’s part, a conclusion which runs counter to the charges of misjudgment commonly heard since Clausewitz. On the other hand, the paper addresses some methodological issues relative to “analytic narratives”. Some political scientists and economists who are both formally and historically minded have proposed to explain historical events in terms of properly mathematical game-theoretic models. We liken the present study to this “analytic narrative” methodology, which we defend against some of objections that it has aroused. Generalizing beyond the Waterloo case, we argue that military campaigns provide an especially good opportunity for testing this new methodology.
机译:本文有双重目的。一方面,它提供了Napoléon上次战役的第一个游戏理论模型,该模型于1815年6月18日在滑铁卢大为结束。它特别关注拿破仑1815年6月17日做出的决定,即撤离部分军队,并将其派遣到普鲁士人手中,普鲁士人于6月16日在利尼击败了普鲁士人,尽管未将其摧毁。军事战略家和历史学家一致认为,这一决定至关重要,但对于该决定是否合理却意见分歧。对拿破仑和布吕歇尔之间的零和博弈进行假说,并计算其解决方案,我们表明,对拿破仑而言,对他的部队进行分割可能是一种谨慎的策略,这一结论与自克劳塞维茨以来经常听到的对错误判断的指控背道而驰。另一方面,本文讨论了与“分析叙事”相关的一些方法论问题。一些具有正式和历史思想的政治学家和经济学家已经提出了用适当的数学博弈论模型解释历史事件的建议。我们将本研究比作这种“分析性叙事”方法论,我们对此提出了反对。除了滑铁卢案之外,我们认为军事行动为检验这种新方法提供了特别好的机会。

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