韦伯定律和自然推论

Jeffrey Beck, Ingmar Kanitscheider, Guillaume Dehaene, Alexandre Pouget
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摘要

对于大多数广泛的感官变量,如速度或数字,人类受试者的分辨阈值与进行分辨的数值成正比,这种比例关系被称为韦伯定律。针对这一定律提出了许多理论,这些理论都依赖于神经元具有噪声的假设。与此相反,我们在此认为,要解释韦伯定律,并不需要有噪声的神经元。相反,我们认为这是自然感官输入统计不可避免的结果。在自然环境中,感官测量通常由全局变量(如视觉中的对比度或听觉中的响度)进行缩放。这些全局缩放参数会导致测量值之间的正相关,进而产生韦伯缩放。该理论可进行可检验的实验预测,并解释了体内速度和数字调谐曲线近似对数正态的事实。
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Weber's law and natural inference
For most extensive sensory variables such as speed or numerosity, the discrimination thresholds of human subjects are proportional to the value around which the discrimination is performed, a scaling known as Weber's law. Many theories have been proposed for this law, which all rely on the assumption that neurons are noisy. By contrast, we argue here that noisy neurons are not required to explain Weber's law. Instead, we propose that it is the unavoidable consequence of the statistics of natural sensory inputs. In natural environments, sensory measurements are typically scaled by global variables such as contrast in vision or loudness in audition. These global scaling parameters induce positive correlations among measurements which in turn lead to Weber's scaling. This theory makes testable experimental predictions and accounts for the fact that tuning curves to speed and numerosity in vivo are approximately log normal.
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