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Perceptual Coherence : Hearing and Seeing

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R<br />

Gain Control <strong>and</strong> External <strong>and</strong> Internal Noise 257<br />

A S B<br />

A<br />

A<br />

B<br />

Figure 6.7. The effect of the multiplicative <strong>and</strong> additive gain controls on the detection<br />

of a flashing stimulus. The basic equation is based on a generalized Naka-<br />

Rushton equation (6.7):<br />

R(I) = R max [m a (I − s)] n /[m a (I − s)] n + I s n<br />

In this figure, the subtraction constant is assumed to affect both the flash <strong>and</strong> the<br />

background. In contrast, the subtractive gain control in figure 6.6 is assumed to affect<br />

only the background because of the presumed delay after onset for the subtractive<br />

gain to function. In the figure, the maximum response rate R max = 300, the<br />

background = 700, the multiplication gain constant m a = 0.143, the subtraction constant<br />

s = 560, <strong>and</strong> the semisaturation constant I s = 100. The exponent n = 1.<br />

Adapted from “Adaptation Mechanisms in Spatial Vision. II. Flash Thresholds <strong>and</strong><br />

Background Adaptation,” by P. T. Kortum <strong>and</strong> W. S. Geisler, 1995, Vision Research,<br />

35, 1595–1609.<br />

depicts the response rate to the flashed light if there was no background,<br />

<strong>and</strong> the top line depicts the response rate to the flashed light in front of a<br />

steady 700 td (trol<strong>and</strong>) background light. The two solid-line curves represent<br />

the response rate if there was multiplication or subtraction gain for a<br />

light flashed against the 700 td background. The single dotted line depicts<br />

the response rate if there was both multiplication <strong>and</strong> subtraction gain. If<br />

there was no adaptation at all, the dynamic range in firing rates to the<br />

N

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