We apply methods for estimating the algorithmic complexity of sequences to behavioural sequences of three landmark studies of animal behavior each of increasing sophistication, including foraging communication by ants, flight patterns of fruit flies, and tactical deception and competition strategies in rodents. In each case, we demonstrate that approximations of Logical Depth and Kolmogorv-Chaitin complexity capture and validate previously reported results, in contrast to other measures such as Shannon Entropy, compression or ad hoc. Our method is practically useful when dealing with short sequences, such as those often encountered in cognitive-behavioural research. Our analysis supports and reveals non-random behavior (LD and K complexity) in flies even in the absence of external stimuli, and confirms the "stochastic" behaviour of transgenic rats when faced that they cannot defeat by counter prediction. The method constitutes a formal approach for testing hypotheses about the mechanisms underlying animal behaviour.
翻译:我们采用方法来估计序列的算法复杂性,以对日益复杂的动物行为进行三项具有里程碑意义的研究的行为序列进行行为序列,其中每一项研究都具有日益复杂的特性,包括蚂蚁的繁殖、果蝇的飞行模式、战术欺骗和老鼠的竞争策略。在每一种情况下,我们都证明逻辑深度和科尔莫戈夫-恰伊廷复杂复杂性的近似捕捉和验证先前报告的结果,这与香农恩特罗比、压缩或临时措施等其他措施不同。我们的方法在处理短序列时实际上非常有用,例如认知行为研究中经常遇到的短序列。我们的分析支持并揭示了飞蝇的非随机行为(LD和K复杂程度),即使在没有外部刺激的情况下,也证实了转基因大鼠面对无法通过反预测战胜的“随机行为 ” 。这种方法构成了一种测试动物行为基本机制假设的正式方法。