【2h】

Chimpanzees and the mathematics of battle.

机译:黑猩猩和战斗数学。

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摘要

Recent experiments have demonstrated the importance of numerical assessment in animal contests. Nevertheless, few attempts have been made to model explicitly the relationship between the relative number of combatants on each side and the costs and benefits of entering a contest. One framework that may be especially suitable for making such explicit predictions is Lanchester's theory of combat, which has proved useful for understanding combat strategies in humans and several species of ants. We show, with data from a recent series of playback experiments, that a model derived from Lanchester's 'square law' predicts willingness to enter intergroup contests in wild chimpanzees (Pan troglodytes). Furthermore, the model predicts that, in contests with multiple individuals on each side, chimpanzees in this population should be willing to enter a contest only if they outnumber the opposing side by a factor of 1.5. We evaluate these results for intergroup encounters in chimpanzees and also discuss potential applications of Lanchester's square and linear laws for understanding combat strategies in other species.
机译:最近的实验证明了数字评估在动物竞赛中的重要性。然而,几乎没有人试图明确模拟双方战斗人员的相对人数与参加比赛的成本和收益之间的关系。 Lanchester的战斗理论是最适合进行此类明确预测的一种框架,事实证明,该框架有助于理解人类和多种蚂蚁的战斗策略。我们使用最近一系列播放实验的数据表明,从兰切斯特的“平方律”推导出的模型可以预测在野生黑猩猩(Pan troglodytes)中参加群体间比赛的意愿。此外,该模型预测,在两边都有多人的比赛中,该种群中的黑猩猩只有在对方比对方多1.5倍的情况下才愿意参加比赛。我们评估了这些结果,以了解黑猩猩的群际相遇,并讨论了兰切斯特平方和线性定律在理解其他物种战斗策略方面的潜在应用。

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