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物体与表面结构的插值

The interpolation of object and surface structure.

作者信息

Anderson Barton L, Singh Manish, Fleming Roland W

机构信息

Department of Brain and Cognitive Sciences, Massachusetts Institute of Technology, Cambridge 02139, USA.

出版信息

Cogn Psychol. 2002 Mar;44(2):148-90. doi: 10.1006/cogp.2001.0765.

Abstract

One of the main theoretical challenges of vision science is to explain how the visual system interpolates missing structure. Two forms of visual completion have been distinguished on the basis of the phenomenological states that they induce. Modal completion refers to the formation of visible surfaces and/or contours in image regions where these properties are not specified locally. Amodal completion refers to the perceived unity of objects that are partially obscured by occluding surfaces. Although these two forms of completion elicit very different phenomenological states, it has been argued that a common mechanism underlies modal and amodal boundary and surface interpolation (the "identity hypothesis"; Kellman & Shipley, 1991; Kellman, 2001). Here, we provide new data, demonstrations, and theoretical principles that challenge this view. We show that modal boundary and surface completion processes exhibit a strong dependence on the prevailing luminance relationships of a scene, whereas amodal completion processes do not. We also demonstrate that the shape of interpolated contours can change when a figure undergoes a transition from a modal to an amodal appearance, in direct contrast to the identity hypothesis. We argue that these and previous results demonstrate that modal and amodal completion do not result from a common interpolation mechanism.

摘要

视觉科学的主要理论挑战之一是解释视觉系统如何插值缺失的结构。基于它们所引发的现象学状态,区分出了两种形式的视觉完形。模态完形是指在图像区域中形成可见表面和/或轮廓,而这些属性在局部并未明确指定。非模态完形是指被遮挡表面部分遮挡的物体的感知整体性。尽管这两种完形形式引发了非常不同的现象学状态,但有人认为,模态和非模态边界与表面插值存在共同机制(“同一性假设”;凯尔曼和希普利,1991年;凯尔曼,2001年)。在此,我们提供了新的数据、演示和理论原则,对这一观点提出了挑战。我们表明,模态边界和表面完形过程对场景中占主导地位的亮度关系表现出强烈的依赖性,而非模态完形过程则不然。我们还证明,当一个图形从模态外观转变为非模态外观时,插值轮廓的形状会发生变化,这与同一性假设形成直接对比。我们认为,这些以及之前的结果表明,模态和非模态完形并非由共同的插值机制产生。

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