Abstract:(Doc. ID 62073) Simple visual-reaction times (VRT) were measured for a variety of stimuli selected along red-green (L − M axis) and blue-yellow [S − ͑L+M͒ axis] directions in the isoluminant plane under different adaptation stimuli. Data were plotted in terms of the RMS cone contrast in contrast-threshold units. For each opponent system, a modified Piéron function was fitted in each experimental configuration and on all adaptation stimuli. A single function did not account for all the data, confirming the e… Show more
“…We do not make direct comparisons between the RTs for stimuli mediated via different pathways because they are measured using different stimulus contrast ranges, there are differential sensitivities to the photoreceptor excitation types, and the irreducible minimums were not determined due to the available instrument contrast gamut. These issues have been considered elsewhere [21–24,53,54]. …”
We studied the effect of rod–cone interactions on mesopic visual reaction time (RT). Rod and cone photoreceptor excitations were independently controlled using a four-primary photostimulator. It was observed that (1) lateral rod–cone interactions increase the cone-mediated RTs; (2) the rod–cone interactions are strongest when rod sensitivity is maximal in a dark surround, but weaker with increased rod activity in a light surround; and (3) the presence of a dark surround nonselectively increased the mean and variability of chromatic (+L−M, S-cone) and luminance (L + M + S) RTs independent of the level of rod activity. The results demonstrate that lateral rod–cone interactions must be considered when deriving mesopic luminous efficiency using RT.
“…We do not make direct comparisons between the RTs for stimuli mediated via different pathways because they are measured using different stimulus contrast ranges, there are differential sensitivities to the photoreceptor excitation types, and the irreducible minimums were not determined due to the available instrument contrast gamut. These issues have been considered elsewhere [21–24,53,54]. …”
We studied the effect of rod–cone interactions on mesopic visual reaction time (RT). Rod and cone photoreceptor excitations were independently controlled using a four-primary photostimulator. It was observed that (1) lateral rod–cone interactions increase the cone-mediated RTs; (2) the rod–cone interactions are strongest when rod sensitivity is maximal in a dark surround, but weaker with increased rod activity in a light surround; and (3) the presence of a dark surround nonselectively increased the mean and variability of chromatic (+L−M, S-cone) and luminance (L + M + S) RTs independent of the level of rod activity. The results demonstrate that lateral rod–cone interactions must be considered when deriving mesopic luminous efficiency using RT.
“…Although the dependence of RT to chromatic contrast and spatial summation has been widely studied [56][57][58][59][60][61][62][63][64], previous RT studies have taken the average mean response from a few static experimental conditions. This has ignored the presence of correlations or memory effects.…”
Section: Introductionmentioning
confidence: 99%
“…One common way to study the stochastic latency mechanisms that generate RT variability deals with the analysis of the hazard functions ht [23,26,27,63,71]. The hazard function is defined as the quotient between the probability density function (pdf) f t, and the reciprocal of the cumulative distribution function Ft, i.e., ht f t∕1 − Ft (measured in units of events per millisecond).…”
Section: Introductionmentioning
confidence: 99%
“…However, the analysis of the hazard functions offers distinctive information in the right tails of the RT distributions, and it can discriminate between experimental pdfs that have very similar shapes [23]. The hazard functions are more useful than the simplified method of taking mean values to examine the structure of RT distributions at different stimulus strength [23,27,63,71,73], to distinguish models of RTs [23,71], and to model the capacity or the total completion stage in binocular color processing [74,75].…”
Section: Introductionmentioning
confidence: 99%
“…On the contrary, at near-threshold level conditions, the peak is absent or attenuated and the visual system will show evidence of quasisustained or power-law dominant dynamics [23,26]. In previous works, the hazard functions were estimated for chromatic-opponent responses at isoluminance [27,63]. Comparisons between red-green hazard functions at different chromatic-contrast increments and stimulus size were compatible with the existence of power-law dominant activity at low chromatic-contrasts [27,63], and low stimulus size [27].…”
We examine the functional role of S-cone signals on reaction time (RT) variability in human color vision. Stimuli were selected along red-green and blue-yellow cardinal directions and at random directions in the isoluminant plane of the color space. Trial-to-trial RT variability was not statistically independent but correlated across experimental conditions and exhibited 1/f noise spectra with an exponent close to unity in most of the cases. Regarding contrast coding, 1/f noise for random chromatic stimuli at isoluminance was similar to that for achromatic stimuli, thus suggesting that S-cone signals reduce variability of higher order color mechanisms. If we regard spatial coding, the effect of S-cone density in the retina on RT variability was investigated. The magnitude of 1/f noise at 16 min of arc (S-cone free zone) was higher than at 90 min of arc in the blue-yellow channel, and it was similar for the red-green channel. The results suggest that S-cone signals are beneficial and they modulate 1/f noise spectra at postreceptoral stages. The implications related to random multiplicative processes as a possible source of 1/f noise and the optimal information processing in color vision are discussed.
This chapter is a tutorial on and review of a theory‐driven, quantitative approach to studying human information processing systems. Key properties in such systems comprise mental architecture, workload capacity, decisional stopping rules, and several varieties of independence, among others. We outline the early history of such interests, which began in the 19th century and then were reopened in the 1960s. We point out the hazards due to the frequent ability of even mathematically specified models to mimic each other's experimental predictions. Next, we show how the deepest properties of distinct psychological principles can, through what we term “meta‐theory,” be engaged to prove powerful theorems regarding model distinctions and transferred to incisive experimental designs that avoid the dilemma of model mimicry. This meta‐theory and its associated experimental designs have been implemented to address a wide variety of theoretical and empirical questions regarding attention, perception, psychophysics, memory processes, decision making, and categorization. This range of implementations—running from basic science to applied arenas such as clinical pathologies and human factors research—underscores the generality and potency of this approach.
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