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Advanced Topics in Calculating and Using Confidence Intervals for Model Validation

机译:计算和使用模型验证的置信区间的高级主题

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A confidence interval is an interval estimate of a parameter of a population, such as a mean, calculated from a sample drawn from the population. In addition to its endpoints, a confidence interval has an associated confidence level, which is a statistically justified degree of confidence that the interval actually contains the population parameter. Confidence intervals are often used in model validation. The model to be validated is executed multiple times; those executions compose a sample from the population of all possible executions of the model. A confidence interval is calculated from the results of the model executions as an estimate of the model's response variable that would be found if all possible model executions had been run. If the known or observed value for the simuland corresponding to the response variable is within the confidence interval, or within some acceptable tolerance of its endpoints, the model is considered to be valid for the variable in question. This paper is a continuation of a Fall 2012 Simulation Interoperability Workshop paper; that earlier paper was an introductory tutorial and survey on the calculation and use of confidence intervals for model validation. This paper covers three advanced topics in the same area. The first is a useful quantification of the notion of "close enough" with respect to confidence interval inclusion. The second is a confidence interval adjustment applicable when multiple potentially non-independent model response variables are being validated. The third is the calculation of confidence intervals for the difference of two means. For all three of these topics, the explanations are motivated and illustrated with examples from the literature of their practical application in model validation.
机译:置信区间是群体参数的间隔估计,例如从群体中汲取的样本计算的均值。除了其端点之外,置信区间还具有相关的置信水平,这是一个统计学上的,其间隔实际包含人口参数。置信区间通常用于模型验证。要验证的模型是多次执行的;这些执行组成了模型所有可能执行的人口的样本。根据模型执行的结果计算置信区间,作为模型的响应变量的估计,如果运行所有可能的模型执行。如果对应于响应变量的SimulAnd的已知或观察值在置信区间内,或者在其端点的某些可接受的容忍范围内,则认为模型被认为对所讨论的变量有效。本文是2012年秋季仿真互操作性车间纸张的延续;早期纸张是关于模型验证的计算和使用置信区间的介绍性教程和调查。本文涵盖了同一地区的三个先进主题。首先是关于置信区间夹杂物的“足够接近”的有用量化。第二个是在验证多个可能的非独立式模型响应变量时适用的置信区间调整。第三是计算两个手段差异的置信区间。对于所有三个主题来说,解释是激励和说明了他们在模型验证中的实际应用的文献中的示例。

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