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月亮错觉:一、天空有多高?

The moon illusion: I. How high is the sky?

作者信息

Baird J C, Wagner M

出版信息

J Exp Psychol Gen. 1982 Sep;111(3):296-303. doi: 10.1037//0096-3445.111.3.296.

Abstract

The most common explanations of the moon illusion assume that the moon is seen at a specific distance in the sky, which is perceived as a definite surface. A decrease in the apparent distance to the sky with increasing elevation presumably leads to a corresponding decrease in apparent size. In Experiment 1 observers (N = 24) gave magnitude estimates of the distance to the night sky at different elevations. The results did not support the flattened-dome hypothesis. In Experiment 2 observers (N = 20) gave magnitude estimates of the distance to the sky at points around a 360 degrees circle just above the horizon. The results were consistent with those of Experiment 1, and in addition, estimates were highly correlated with the physical distances of buildings at the horizon. In a third, control experiment, observers (N = 20) gave magnitude estimates of the distances of buildings at the horizon. A power function fit the relation between estimated and physical distance (exponent = 1.17) as well as the relation between estimates of the sky points above the buildings (Experiment 2) and estimates of building distances (exponent = .46). Taken together, the results disconfirm all theories that attribute the moon illusion to a "sky illusion" of the sort exemplified by the flattened-dome hypothesis.

摘要

对于月亮错觉最常见的解释是,人们认为月亮在天空中处于特定距离,这个距离被视为一个确定的表面。随着月亮仰角增加,其与天空的视距减小,这可能导致其视大小相应减小。在实验1中,观察者(N = 24)对不同仰角下夜空的距离进行了量值估计。结果不支持扁平穹顶假说。在实验2中,观察者(N = 20)对地平线以上360度圆周上各点到天空的距离进行了量值估计。结果与实验1一致,此外,这些估计与地平线处建筑物的实际距离高度相关。在第三个对照实验中,观察者(N = 20)对地平线处建筑物的距离进行了量值估计。一个幂函数拟合了估计距离与实际距离之间的关系(指数 = 1.17),以及建筑物上方天空点的估计值与建筑物距离估计值之间的关系(指数 = 0.46)。综合来看,这些结果否定了所有将月亮错觉归因于以扁平穹顶假说为代表的那种“天空错觉”的理论。

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