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Improving experimental methods on success rates in evolutionary computation

机译:提高进化计算成功率的实验方法

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Due to the complexity of theoretical approaches in evolutionary computation (EC), research has being largely performed on experimental basis. One popular measure used by the EC community is the success rate (SR), which is used alone or as part of more complex measures such as Koza's computational effort in genetic programming. A common practice in EC is to report just a punctual estimation of the SR, without additional information about its associated uncertainty. We aim to motivate EC researchers to adopt more rigorous practices when working with SRs. In particular, we introduce the importance of correctly reporting this measure and highlight its binomial nature. Unfortunately, this fact is usually overlooked in the literature. Considering the binomiality of the SR opens the whole corpus of binomial statistics to EA research and practice. In particular, we focus on studying several methods to compute SR confidence intervals, the factors that determine their quality in terms of coverage probability and interval length. Due to its practical interest, we also briefly discuss the number of required runs to build confidence intervals with a certain quality, providing a sound method to set the number of runs, one of the most important experimental settings in EC. Evidence suggests that Wilson is, on average, a reliable and simple method to bound an estimation of SR with confidence intervals, while the standard method, which is quite popular because of its conceptual simplicity, should be avoided in any case. However, other methods can also be of interest under certain circumstances. We encourage to report the number of trials and successes, as well as the interval, to ease further comparability of the results.
机译:由于进化计算(EC)中理论方法的复杂性,研究在很大程度上在实验基础上进行。 EC社区使用的一种流行措施是成功率(SR),单独使用或作为更复杂的措施(如Koza在遗传编程中的计算工作)的一部分。 EC的常见做法是报告仅报告SR的准时估计,无需有关其相关不确定性的其他信息。我们的目标是激励EC研究人员在使用SRS时采用更严格的做法。特别是,我们介绍了正确报告这一措施的重要性,并突出了其二项式性质。不幸的是,这一事实通常被忽视在文献中。考虑到SR的二元性开启了对EA研究和实践的一体的二项式统计数据库。特别是,我们专注于研究几种计算SR置信区间的方法,在覆盖概率和间隔长度方面确定其质量的因素。由于其实际兴趣,我们还简要讨论了所需运行的数量,以构建具有一定的质量的置信区间,提供一种设置运行数量的声音方法,是EC中最重要的实验设置之一。证据表明,威尔逊平均而言,在任何情况下都应该避免,威尔逊与置信区间相对估计Sr的估计,而且由于其概念性简单而非常流行。但是,在某些情况下,其他方法也可能具有兴趣。我们鼓励报告试验和成功的数量,以及间隔,以缓解结果的进一步可比性。

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