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Experimental design principles to choose the number of Monte Carlo replicates for stochastic ecological models

机译:实验设计原则选择蒙特卡罗的数量复制随机生态模型

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Ecologists often rely on computer models as virtual laboratories to evaluate alternative theories, make predictions, perform scenario analysis, and to aid in decision-making. The application of ecological models can have real-world consequences that drive ecological theory development and science-based decision and policy making, so it is imperative that the conclusions drawn from ecological models have a strong, credible quantitative basis. In particular it is important to establish whether any predicted change in a model output has ecological and statistical significance. Ecological models may include stochastic components, using probability distributions to represent some modeled processes. An individual run of a stochastic ecological model is a random draw from an infinitely large population, requiring replicate simulations to estimate the distribution of model outcomes. An important consideration is the number of Monte Carlo replicates necessary to draw useful conclusions from the model analysis. A simple framework is presented that borrows from well-understood techniques for experimental design, including confidence interval estimation and sample size power analysis. The desired precision of interval estimates for model prediction, or the minimum desired detectable effect size between scenarios, is established by the researcher in the context of the model objectives and the ecological system. The number of replicates required to achieve that level of precision or detectable effect is computed given an estimate of the variability in the model outcomes of interest. If the number of replicates is computationally prohibitive, then the expected precision or detectable effect for that sample size should be reported. An example is given for a stochastic model of fire spread integrated with an eco-hydrological model.
机译:生态学家经常依靠计算机模型作为虚拟实验室来评估替代理论,使预测,执行场景分析,并帮助决策。生态模型的应用可以具有推动生态理论发展和科学的决策和政策制定的现实影响,因此必须从生态模型中得出的结论具有强大,可信的定量基础。特别是重要的是确定模型输出中的任何预测变化是否具有生态和统计学意义。生态模型可以包括随机分量,使用概率分布来表示一些建模过程。随机生态模型的个人运行是一种无限大的人口随机抽取,需要复制模拟来估计模型结果的分布。重要的考虑是从模型分析中汲取有用结论所需的蒙特卡罗复制的数量。提出了一种简单的框架,从良好地理解的实验设计技术,包括置信区间估计和样本尺寸功率分析。研究人员在模型目标和生态系统的背景下,研究人员建立了模型预测的所需精度,或模型预测的最小期望的可检测效果大小。达到精度或可检测效果级别所需的重复的数量是计算估计感兴趣的模型结果中的变异性。如果复制的数量是计算禁止的,则应报告对样本大小的预期精度或可检测效果。给出了与生态水文模型集成的火灾传播的随机模型。

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