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用于轮廓感知组织的格式塔法则的生态统计学

Ecological statistics of Gestalt laws for the perceptual organization of contours.

作者信息

Elder James H, Goldberg Richard M

机构信息

Centre for Vision Research, York University, Toronto, Canada.

出版信息

J Vis. 2002;2(4):324-53. doi: 10.1167/2.4.5.

Abstract

Although numerous studies have measured the strength of visual grouping cues for controlled psychophysical stimuli, little is known about the statistical utility of these various cues for natural images. In this study, we conducted experiments in which human participants trace perceived contours in natural images. These contours are automatically mapped to sequences of discrete tangent elements detected in the image. By examining relational properties between pairs of successive tangents on these traced curves, and between randomly selected pairs of tangents, we are able to estimate the likelihood distributions required to construct an optimal Bayesian model for contour grouping. We employed this novel methodology to investigate the inferential power of three classical Gestalt cues for contour grouping: proximity, good continuation, and luminance similarity. The study yielded a number of important results: (1) these cues, when appropriately defined, are approximately uncorrelated, suggesting a simple factorial model for statistical inference; (2) moderate image-to-image variation of the statistics indicates the utility of general probabilistic models for perceptual organization; (3) these cues differ greatly in their inferential power, proximity being by far the most powerful; and (4) statistical modeling of the proximity cue indicates a scale-invariant power law in close agreement with prior psychophysics.

摘要

尽管众多研究已测量了用于受控心理物理学刺激的视觉分组线索的强度,但对于这些各种线索在自然图像中的统计效用却知之甚少。在本研究中,我们进行了实验,让人类参与者追踪自然图像中感知到的轮廓。这些轮廓会自动映射到在图像中检测到的离散切线元素序列。通过检查这些追踪曲线上连续切线对之间以及随机选择的切线对之间的关系属性,我们能够估计构建轮廓分组的最优贝叶斯模型所需的似然分布。我们采用这种新颖的方法来研究三种经典格式塔线索对轮廓分组的推理能力:接近性、良好连续性和亮度相似性。该研究产生了许多重要结果:(1)这些线索在适当定义时大致不相关,这表明了一种用于统计推断的简单因子模型;(2)统计量在图像之间的适度变化表明通用概率模型在感知组织中的效用;(3)这些线索在推理能力上有很大差异,接近性是迄今为止最强大的;(4)接近线索的统计建模表明了一种与先前心理物理学密切一致的尺度不变幂律。

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