Seeing Shape: Shape Appearances and Shape Constancy
Seeing Shape: Shape Appearances and Shape Constancy
复制标题
看形状：形状外观和形状恒常性
DOI：
--
复制
发表时间：
2012
影响因子：
3.4
通讯作者：
D. J. Bennett
中科院分区：
文献类型：
--
作者：
D. J. Bennett
一枚硬币在某种意义上向后旋转，呈现出不断变化的椭圆形状。我们如何理解这种（在这种情况下）“椭圆性的表现”？这种变化的形状外观的体验感如何与感知形状恒常性的持久形状定义的体验感相关？表面形状的体验恢复是基于点或元素 3D 空间位置的先前（也许更基本）恢复吗？或者形状的感知是一个很大程度上独立的感知成就吗？我们是否可以通过首先检测并利用“形状外观”来获得持久的形状属性？这些是本文讨论的一些主题。 1 简介 2 一些一般假设 3 隔离经验中表示的形状属性 4 形状外观属性 - 细粒度替代方案 5 感知表面形状恒定性 6 无需定位表示模式来理解感知表面形状恒定性 7 A 总结附录：关于表面几何形状的注释1 简介 2 一些一般假设 3 隔离经验中表示的形状属性 4 形状外观属性 - 细粒度替代方案 5 感知表面形状恒定性 6 无需定位表示模式来理解感知表面形状恒定性 7 A 总结附录：关于表面几何形状的注释
A coin rotating back in depth in some sense presents a changing, elliptical shape. How are we to understand such (in this case) ‘appearances of ellipticality’? How is the experiential sense of such shifting shape appearances related to the experiential sense of enduring shape definitive of perceived shape constancy? Is the experiential recovery of surface shape based on the prior (perhaps more fundamental) recovery of point or element 3D spatial locations?—or is the perception of shape a largely independent perceptual achievement? Do we gain access to enduring shape properties by first detecting and working from ‘shape appearances’? These are some of the topics taken up in this paper. 1 Introduction 2 Some General Assumptions 3 Isolating Shape Properties Represented in Experience 4 Shape Appearance Properties—Fine-grained Alternatives 5 Perceived Surface Shape Constancy 6 No Need for Positing Modes of Presentation in Understanding Perceived Surface Shape Constancy 7 A Summing Up Appendix: A Note on the Geometry of Surfaces 1 Introduction 2 Some General Assumptions 3 Isolating Shape Properties Represented in Experience 4 Shape Appearance Properties—Fine-grained Alternatives 5 Perceived Surface Shape Constancy 6 No Need for Positing Modes of Presentation in Understanding Perceived Surface Shape Constancy 7 A Summing Up Appendix: A Note on the Geometry of Surfaces
DOI：
10.1073/pnas.1007704107
发表时间：
2010-11-30
影响因子：
11.1
作者：
Barthelme, Simon;Mamassian, Pascal
通讯作者：
Mamassian, Pascal