Tolkamp BJ, Allcroft DJ, Austin EJ, Nielsen BL, Kyriazakis I
Animal Biology Division, SAC, The King's Buildings, Edinburgh, EH9 3JG, Scotland.
J Theor Biol. 1998 Sep 21;194(2):235-50. doi: 10.1006/jtbi.1998.0759.
Animal behaviour is frequently displayed in bouts. Bout analysis aims at finding a bout criterion, i.e. that time between events that separates intervals within, from intervals between, bouts. Methods used for quantitative bout analysis are log-supervivorship and log-frequency analysis. Both models assume that the probability of the start of an event (or a bout) is independent of the time since the last event (or bout) and that, therefore, events as well as bouts occur according to Poisson processes, i.e. purely at random. The frequencies of intervals within, as well as between, bouts are then distributed as negative exponentials. These models are also widely applied in feeding behaviour analysis, where bouts can be meals. However, the satiety concept predicts that after terminating a meal, the animal's feeding motivation will be low. The probability of the animal initiating the next meal is expected to increase with time since the last meal and, therefore, meals will not likely be randomly distributed. A negative exponential is then not the most appropriate model to describe the frequency distribution of intervals between meals. Results of an experiment in which feeding behaviour of 16 cows was recorded continuously for 30 days were used to test the suitability of existing bout analysis techniques. It is concluded that these techniques are inadequate for the description of the observed interval distributions. A new model is proposed that takes account of the observed "shortage" of short intervals between meals. In contrast to existing models, that describe log-transformed frequency distributions of interval lengths, the proposed model describes frequency distributions of log-transformed interval lengths. Compared with existing models, this log-normal model is in better agreement with the biological phenomenon of satiety, it gave a better fit to the observed interval distribution and led to a more meaningful meal criterion.Copyright 1998 Academic Press Limited
动物行为常呈发作性。发作分析旨在找到一个发作标准,即事件之间的时间,它将发作内的间隔与发作之间的间隔区分开来。用于定量发作分析的方法是对数存活分析和对数频率分析。这两种模型都假定事件(或发作)开始的概率与自上一个事件(或发作)以来的时间无关,因此,事件以及发作都按照泊松过程发生,即完全随机发生。然后,发作内以及发作之间的间隔频率呈负指数分布。这些模型也广泛应用于进食行为分析,其中发作可以是餐食。然而,饱腹感概念预测,在一餐结束后,动物的进食动机将很低。预计动物发起下一顿餐的概率会随着自上一餐以来的时间增加,因此,餐食不太可能随机分布。那么负指数就不是描述餐食之间间隔频率分布的最合适模型。一项对16头奶牛的进食行为连续记录30天的实验结果被用于测试现有发作分析技术的适用性。得出的结论是,这些技术不足以描述观察到的间隔分布。提出了一个新模型,该模型考虑到了观察到的餐食之间短间隔的“短缺”情况。与现有模型不同,现有模型描述的是间隔长度的对数变换频率分布,而提出的模型描述了对数变换间隔长度的频率分布。与现有模型相比,这种对数正态模型与饱腹感的生物学现象更一致,它与观察到的间隔分布拟合得更好,并得出了更有意义的进餐标准。版权所有1998学术出版社有限公司