Erkelens Casper J
Experimental Psychology, Helmholtz Institute, Utrecht University, The Netherlands.
Iperception. 2017 Nov 29;8(6):2041669517735541. doi: 10.1177/2041669517735541. eCollection 2017 Nov-Dec.
In the literature, perspective space has been introduced as a model of visual space. Perspective space is grounded on the perspective nature of visual space during both binocular and monocular vision. A single parameter, that is, the distance of the vanishing point, transforms the geometry of physical space into that of perspective space. The perspective-space model predicts perceived angles, distances, and sizes. The model is compared with other models for distance and size perception. Perspective space predicts that perceived distance and size as a function of physical distance are described by hyperbolic functions. Alternatively, power functions have been widely used to describe perceived distance and size. Comparison of power and hyperbolic functions shows that both functions are equivalent within the range of distances that have been judged in experiments. Two models describing perceived distance on the ground plane appear to be equivalent with the perspective-space model too. The conclusion is that perspective space unifies a number of models of distance and size perception.
在文献中,透视空间已被引入作为视觉空间的一种模型。透视空间基于双眼和单眼视觉过程中视觉空间的透视特性。一个单一参数,即消失点的距离,将物理空间的几何结构转变为透视空间的几何结构。透视空间模型可预测感知到的角度、距离和大小。该模型与其他距离和大小感知模型进行了比较。透视空间预测,感知到的距离和大小作为物理距离的函数由双曲线函数描述。另外,幂函数已被广泛用于描述感知到的距离和大小。幂函数和双曲线函数的比较表明,在实验中已判断的距离范围内,这两种函数是等效的。描述地平面上感知距离的两种模型似乎也与透视空间模型等效。结论是,透视空间统一了许多距离和大小感知模型。