Proximity judgments in color space: tests of a Euclidean color geometry.
Proximity judgments in color space: tests of a Euclidean color geometry.
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颜色空间中的邻近判断：欧几里得颜色几何的测试。
DOI：
10.1016/0042-6989(94)00170-q
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发表时间：
1995
期刊：
影响因子：
1.8
通讯作者：
Krauskopf,J
中科院分区：
文献类型：
--
作者：
Wuerger,SM;Maloney,LT;Krauskopf,J
我们描述了两个测试的假设，人类的判断接近的颜色是一致的颜色匹配空间上的欧几里得几何。第一个测试使用接近判断来测量颜色空间中任何两条相交线之间的角度。为了检验角度的可加性，对平面中三条直线之间的角度进行了成对估计。三种不同的颜色接近的任务被认为是。三个接近度任务中的每一个都失败了。其次，我们测试了一个预测的增长变化的相似性的判断与测试和参考刺激之间的距离。欧几里德假说也被这个测试拒绝了。关于增长的变化的结果是一致的假设，观察员使用的城市街区度量时，判断接近的彩色灯光。
We describe two tests of the hypothesis that human judgments of the proximity of colors are consistent with a Euclidean geometry on color matching space. The first test uses proximity judgments to measure the angle between any two intersecting lines in color space. Pairwise estimates of the angles between three lines in a plane were made in order to test the additivity of angles. Three different color proximity tasks were considered. Additivity failed for each of the three proximity tasks. Secondly, we tested a prediction concerning the growth of the variability of judgments of similarity with the distance between the test and reference stimuli. The Euclidean hypothesis was also rejected by this test. The results concerning the growth of variability are consistent with the assumption that observers use a city-block metric when judging the proximity of colored lights.