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[基础心理物理学定律的瞳孔测量研究]

[Pupillometric studies of the fundamental psychophysical law].

作者信息

Thoss F

出版信息

Acta Biol Med Ger. 1980;39(5):629-36.

PMID:7445908
Abstract

Formulating the correlations bearing both their names, Fecher and Stevens, used aside form Weber's law delta I/I0 = const. hypothetical assumptions about the sensitivity increase at threshold (delta E = const. and delta E/E = const., respectively). closer investigation of the visual system shows that not only these hypotheses will have to be discussed but that Weber's law, too, has to be interpreted more precisely. Measurements of the pupillomotor and sensory threshold yielded delta I/Io alpha = const. with alpha approximately equal to 0.7, consistent with the results of other authors. Irritation with the degree of stimulation, as measured by the variation of the pupillar radius at the dark-adapted eye, is well describable by the power function E = k x In with n approximately equal to 0.35. It is shown that this form is the integrated from of the "generalized Weber's law", where n approximately equal to 1--alpha holds if Fechner's assumption delta E = const. at threshold is true. From the results of Stevens ( n approximately equal to 0.33) and the values of alpha for the visual system. For the other systems, e.g. that of length estimation, the assumption is wrong. To enable uniform description of the varying situation, the more general assumption delta E/E gamma = const. is proposed for the sensitivity increase at threshold; with this approach n = (1--alpha)/(1--gamma) (alpha not equal to 1, gamma not equal to 1) holds.

摘要

在阐述涉及费希纳(Fecher)和史蒂文斯(Stevens)两人观点的相关性时,除了韦伯定律ΔI/I0 =常数外,他们还分别使用了关于阈值处敏感度增加的假设(分别为ΔE =常数和ΔE/E =常数)。对视觉系统的进一步研究表明,不仅这些假设需要讨论,而且韦伯定律也必须更精确地解释。瞳孔运动和感觉阈值的测量结果为ΔI/Ioα =常数,其中α约等于0.7,这与其他作者的结果一致。用暗适应眼睛的瞳孔半径变化来衡量刺激程度时,刺激与刺激程度之间的关系可以用幂函数E = k x In很好地描述,其中n约等于0.35。结果表明,这种形式是“广义韦伯定律”的积分形式,如果费希纳关于阈值处ΔE =常数的假设成立,那么n约等于1 - α。根据史蒂文斯的结果(n约等于0.33)以及视觉系统的α值可知,对于其他系统,例如长度估计系统,该假设是错误的。为了能够统一描述不同的情况,对于阈值处的敏感度增加,提出了更一般的假设ΔE/Eγ =常数;采用这种方法,当α不等于1且γ不等于1时,n = (1 - α)/(1 - γ)成立。

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