Tse P U
Max Planck Institut fuer Biologische Kybernetik, Tuebingen, Germany.
Acta Psychol (Amst). 1999 Sep;102(2-3):165-201. doi: 10.1016/s0001-6918(99)00027-x.
When image fragments are taken to correspond to the visible portions of a single occluded object, the object is said to 'amodally complete' behind the occluder. Kellman and Shipley (Kellman, P. J., & Shipley, T. F. (1991). A theory of visual interpolation in objective perception. Cognitive Psychology, 23, 144-221) argued that when the virtual contour extensions of such image fragments subtend an obtuse or right angle, the contours are 'relatable' and therefore complete. However, edge and surface relatability are neither necessary nor sufficient for completion to be perceived (Tse, P. U. (1999) Volume completion. Cognitive Psychology). Evidence is offered that completion is not driven directly by image cues such as contour relatability, but is driven, rather, by intermediate representations, such as volumes that are inferred from global image cue relationships. Evidence suggests that several factors, none of which is necessary for amodal completion to occur, contribute to the perceived strength of amodal completion, including similarity of pattern or substance, proximity, and good volume continuation or complete mergeability. Two partially occluded volumes are completely mergeable when they can be extended into occluded space along the trajectory defined by their visible surfaces such that they merge entirely with each other. Mergeability is not measurable in the image because it describes an inferred relationship among volumes that must themselves be inferred from the image.
当图像片段被认为与单个被遮挡物体的可见部分相对应时,该物体在遮挡物后面被称为“非模态完整”。凯尔曼和希普利(凯尔曼,P. J.,& 希普利,T. F.(1991)。客观感知中的视觉插值理论。《认知心理学》,23,144 - 221)认为,当这些图像片段的虚拟轮廓延伸所对的角为钝角或直角时,这些轮廓是“可关联的”,因此是完整的。然而,边缘和表面的可关联性对于感知到完整性既不是必要条件也不是充分条件(谢,P. U.(1999)体积完整性。《认知心理学》)。有证据表明,完整性并非直接由轮廓可关联性等图像线索驱动,而是由中间表征驱动,比如从全局图像线索关系中推断出的体积。证据表明,有几个因素会影响非模态完整性的感知强度,但没有一个因素对于非模态完整性的发生是必要的,这些因素包括图案或物质的相似性、接近度以及良好的体积延续性或完全可合并性。当两个部分被遮挡的体积能够沿着由它们可见表面定义的轨迹延伸到被遮挡空间,从而完全相互合并时,它们就是完全可合并的。可合并性在图像中无法测量,因为它描述的是体积之间的一种推断关系,而这些体积本身必须从图像中推断出来。