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镜像对称物体对于三维形状感知是否特别重要?对 Sawada 和 Pizlo(2022)的回复。

Are mirror-symmetric objects of special importance for 3D shape perception? A reply to Sawada and Pizlo (2022).

机构信息

Department of Psychology, The Ohio State University, Columbus, OH, USA.

出版信息

J Vis. 2022 Mar 2;22(4):16. doi: 10.1167/jov.22.4.16.

DOI:10.1167/jov.22.4.16
PMID:35344020
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC8976917/
Abstract

Yu, Todd, and Petrov (2021) and Yu, Petrov, and Todd (2021) investigated failures of shape constancy that occur when objects are viewed stereoscopically at different distances. Although this result has been reported previously with simple objects such as pyramids or cylinders, we examined more complex objects with bilateral symmetry to test the claim by Li, Sawada, Shi, Kwon, and Pizlo (2011) that the perception of those objects is veridical. Sawada and Pizlo (2022) offer several criticisms of our experiments, but they seem to suggest that the concept of shape is defined by what is computable by their model. If stimuli are used that cannot be discriminated by their model, they are dismissed as degenerate, and tasks that cannot be performed by their model are assumed to be based on something other than shape. This allows them to disregard empirical evidence that is inconsistent with their model. We argue, in contrast, that all reliable aspects of shape perception are deserving of explanation. We also argue that there are many different attributes of shape and many different sources of information about shape that may be relevant in different contexts. It is unlikely that all of them can be explained by a single model.

摘要

于、托德和彼得罗夫(2021 年)以及于、彼得罗夫和托德(2021 年)研究了当物体在不同距离处进行立体观察时出现的形状恒常性失败。尽管这一结果之前已经在金字塔或圆柱体等简单物体上得到了报道,但我们研究了具有双侧对称性的更复杂物体,以检验李、泽田、史、权和皮兹洛(2011 年)的说法,即这些物体的感知是正确的。泽田和皮兹洛(2022 年)对我们的实验提出了一些批评,但他们似乎认为形状的概念是由他们的模型可计算的内容定义的。如果使用的刺激不能被他们的模型区分,则被视为退化,而不能由他们的模型执行的任务则被认为是基于形状以外的东西。这使他们能够忽略与他们的模型不一致的经验证据。相比之下,我们认为形状感知的所有可靠方面都值得解释。我们还认为,形状有许多不同的属性,关于形状的信息也有许多不同的来源,这些属性和来源在不同的情况下可能是相关的。不太可能所有这些都可以用单个模型来解释。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/429b/8976917/b41607e89e01/jovi-22-4-16-f002.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/429b/8976917/e93c3d664eff/jovi-22-4-16-f001.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/429b/8976917/b41607e89e01/jovi-22-4-16-f002.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/429b/8976917/e93c3d664eff/jovi-22-4-16-f001.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/429b/8976917/b41607e89e01/jovi-22-4-16-f002.jpg

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本文引用的文献

1
Testing a formal theory of perception is not easy: Comments on Yu, Todd & Petrov (2021) and Yu, Petrov & Todd (2021).检验感知的形式理论并不容易:评于(Yu)、托德(Todd)与彼得罗夫(Petrov)(2021)及于、彼得罗夫与托德(Yu、Petrov & Todd)(2021)。
J Vis. 2022 Mar 2;22(4):15. doi: 10.1167/jov.22.4.15.
2
The many facets of shape.形状的多面性。
J Vis. 2022 Jan 4;22(1):1. doi: 10.1167/jov.22.1.1.
3
The Concept of Symmetry and the Theory of Perception.对称的概念与感知理论。
Front Comput Neurosci. 2021 Aug 23;15:681162. doi: 10.3389/fncom.2021.681162. eCollection 2021.
4
Bilateral Symmetry Has No Effect on Stereoscopic Shape Judgments.双侧对称性对立体形状判断没有影响。
Iperception. 2021 Aug 31;12(4):20416695211042644. doi: 10.1177/20416695211042644. eCollection 2021 Jul-Aug.
5
Failures of stereoscopic shape constancy over changes of viewing distance and size for bilaterally symmetric polyhedra.对于双侧对称多面体,观察距离和大小变化时立体形状恒常性失败。
J Vis. 2021 Jun 7;21(6):5. doi: 10.1167/jov.21.6.5.
6
A Bayesian model of binocular perception of 3D mirror symmetrical polyhedra.三维镜像对称多面体双目感知的贝叶斯模型
J Vis. 2011 Apr 19;11(4):11. doi: 10.1167/11.4.11.
7
New approach to the perception of 3D shape based on veridicality, complexity, symmetry and volume.基于真实性、复杂性、对称性和体积的三维形状感知新方法。
Vision Res. 2010 Jan;50(1):1-11. doi: 10.1016/j.visres.2009.09.024.
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A computational model that recovers the 3D shape of an object from a single 2D retinal representation.一种从单个二维视网膜图像中恢复物体三维形状的计算模型。
Vision Res. 2009 May;49(9):979-91. doi: 10.1016/j.visres.2008.05.013. Epub 2008 Jul 14.
9
The visual perception of 3-D shape from multiple cues: are observers capable of perceiving metric structure?从多个线索进行三维形状的视觉感知:观察者能够感知度量结构吗?
Percept Psychophys. 2003 Jan;65(1):31-47. doi: 10.3758/bf03194781.