Gauvrit Nicolas, Soler-Toscano Fernando, Guida Alessandro
Human and artificial Cognition Lab, EPHE, Paris, France.
University of Seville, Spain.
Acta Psychol (Amst). 2017 Mar;174:48-53. doi: 10.1016/j.actpsy.2017.01.007. Epub 2017 Feb 2.
In two experiments, Friedenberg and Liby (2016) studied how a diversity of complexity estimates such as density, number of blocks, GIF compression rate and edge length impact the perception of beauty of semi-random two-dimensional patterns. They concluded that aesthetics ratings are positively linked with GIF compression metrics and edge length, but not with the number of blocks. They also found an inverse U-shaped link between aesthetic judgments and density. These mixed results originate in the variety of metrics used to estimate what is loosely called "complexity" in psychology and indeed refers to conflicting notions. Here, we reanalyze their data adding two more conventional and normative mathematical measures of complexity: entropy and algorithmic complexity. We show that their results can be interpreted as an aesthetic preference for low redundancy, balanced patterns and "crooked" figures, but not for high algorithmic complexity. We conclude that participants tend to have a preference for some types of complexity, but not for all. These findings may help understand divergent results in the study of perceived beauty and complexity, and illustrate the need to specify the notion of complexity used in psychology. The field would certainly benefit from a precise taxonomy of complexity measures.
在两项实验中,弗里登伯格和利比(2016年)研究了诸如密度、方块数量、GIF压缩率和边长等多种复杂性估计如何影响对半随机二维图案的美感认知。他们得出结论,美学评分与GIF压缩指标和边长呈正相关,但与方块数量无关。他们还发现美学判断与密度之间存在倒U形关系。这些混合结果源于用于估计心理学中被宽泛称为“复杂性”的各种指标,而这些指标实际上指的是相互冲突的概念。在此,我们重新分析他们的数据,增加了另外两种传统且规范的复杂性数学度量:熵和算法复杂性。我们表明,他们的结果可以解释为对低冗余、平衡图案和“不规则”图形的审美偏好,而非对高算法复杂性的偏好。我们得出结论,参与者倾向于对某些类型的复杂性有偏好,但并非对所有复杂性都有偏好。这些发现可能有助于理解在美感和复杂性感知研究中出现的不同结果,并说明在心理学中明确所使用的复杂性概念的必要性。该领域肯定会从复杂性度量的精确分类法中受益。