The Magic Barrier Revisited: Accessing Natural Limitations of Recommender Assessment

Kevin Jasberg, Sergej Sizov
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引用次数: 15

Abstract

Recommender systems nowadays have many applications and are of great economic benefit. Hence, it is imperative for success-oriented companies to compare various of such systems and select the better one for their purposes. To this end, various metrics of predictive accuracy are commonly used, such as the Root Mean Square Error (RMSE), or precision and recall. All these metrics more or less measure how well a recommender system can predict human behaviour. Unfortunately, human behaviour is always associated with some degree of uncertainty, making the evaluation difficult, since it is not clear whether a deviation is system-induced or just originates from the natural variability of human decision making. At this point, some authors speculated that we may be reaching some Magic Barrier where this variability prevents us from getting much more accurate [12, 13, 24]. In this article, we will extend the existing theory of the Magic Barrier [24] into a new probabilistic but a yet pragmatic model. In particular, we will use methods from metrology and physics to develop easy-to-handle quantities for computation to describe the Magic Barrier for different accuracy metrics and provide suggestions for common application. This discussion is substantiated by comprehensive experiments with real users and large-scale simulations on a high-performance cluster.
重新审视魔法障碍:访问推荐人评估的自然限制
目前,推荐系统的应用非常广泛,具有很高的经济效益。因此,对于以成功为导向的公司来说,比较各种这样的系统并选择更好的系统是必要的。为此,通常使用各种预测准确性指标,例如均方根误差(RMSE),或精度和召回率。所有这些指标都或多或少地衡量了推荐系统预测人类行为的能力。不幸的是,人类行为总是与某种程度的不确定性联系在一起,使评估变得困难,因为不清楚偏差是系统引起的还是仅仅源于人类决策的自然变异性。在这一点上,一些作者推测,我们可能达到了某种神奇的障碍,这种可变性使我们无法获得更准确的结果[12,13,24]。在本文中,我们将把现有的魔法屏障理论[24]扩展到一个新的概率但又实用的模型。特别是,我们将使用计量学和物理学的方法来开发易于处理的计算量,以描述不同精度度量的神奇屏障,并为常见应用提供建议。这一讨论得到了真实用户的全面实验和高性能集群上的大规模模拟的证实。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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