1971
DOI: 10.1016/0042-6989(71)90003-4
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On the derivation of the foveal receptor primaries

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Cited by 288 publications
(90 citation statements)
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References 23 publications
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“…These estimates ranged between a factor of 1.46 to 2.36 more L as compared to AI cones in human fovea centralis. The range of values we obtained overlaps the range of earlier estimates based on modeling procedures designed to make various psychophysical data sets consistent one to another (Vos and Walraven, 1971;Walraven, 1974;Smith and Pokomy, 1975), and our mean value is virtually identical to the ratio proposed by Vos and Walraven (1971) and Walraven (1974). We have sought to verify our estimates by comparing the total numbers of L and M cones we obtained to anatomical estimates of the total numbers and densities of the cones in human fovea (Fig.…”
Section: Discussionsupporting
confidence: 48%
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“…These estimates ranged between a factor of 1.46 to 2.36 more L as compared to AI cones in human fovea centralis. The range of values we obtained overlaps the range of earlier estimates based on modeling procedures designed to make various psychophysical data sets consistent one to another (Vos and Walraven, 1971;Walraven, 1974;Smith and Pokomy, 1975), and our mean value is virtually identical to the ratio proposed by Vos and Walraven (1971) and Walraven (1974). We have sought to verify our estimates by comparing the total numbers of L and M cones we obtained to anatomical estimates of the total numbers and densities of the cones in human fovea (Fig.…”
Section: Discussionsupporting
confidence: 48%
“…Another approach has been based on estimates deriving from curve fits required to make various sets of psychophysical data consistent one to another. Examples of this kind of analysis include Walraven's (1974) and Smith and Pokorny's (1975) estimates based on fits of the cone primaries to the luminosity function; Vos and Walraven's (1971) estimate based on compa~sons of Weber fractions for the different Stiles n mechanisms; and Walraven's (1974) estimate based on the relative heights of the spectral sensitivity functions of the cone primaries. These methods yield estimates of the relative numbers of L to J# cones which vary between 1.6 and 2.0.…”
mentioning
confidence: 99%
“…Finally, (iii) the empty cones model suggests that a given class of cones contains no photopigment. While the work of Vos and Walraven [29] may support models (i) or (iii), evidence supporting the replacement model can be found in the results of several researchers [2,6,31]. This makes the photopigment substitution the most accepted model for explaining dichromacy, with genetic arguments for protanopia and deuteranopia.…”
Section: Simulating Dichromacymentioning
confidence: 93%
“…Since the energy per quanta is inversely proportional to wavelength (Wyszecki & Stiles, 1982), the radiant power of a light stimulus P(h) (i.e., power per unit wavelength: watts/nanometer) is proportional to N(h)/h, and so an "energy-based" sensitivity S;(h) is proportional to Q;(h)h. Given that most spectral power measurements are in "energy units," as are most tabulated cone fundamentals (Smith & Pokorny, 1975;Vos et al, 1990;Vos & Walraven, 1971), it is more convenient to compute cone excitations by using the following version of Equation 1: Normally, measurements are available only at a series of discrete wavelengths, and hence the integrations are approximated in the usual way by finite sums. Note that all published human cone sensitivities are only relative and have different scalings, independent of their specific shapes (Wyszecki & Stiles, 1982).…”
Section: D>mentioning
confidence: 99%