2017
DOI: 10.1098/rsos.170712
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A generalized equation for the calculation of receptor noise limited colour distances inn-chromatic visual systems

Abstract: Researchers must assess similarities and differences in colour from an animal's eye view when investigating hypotheses in ecology, evolution and behaviour. Nervous systems generate colour perceptions by comparing the responses of different spectral classes of photoreceptor through colour opponent mechanisms, and the performance of these mechanisms is limited by photoreceptor noise. Accordingly, the receptor noise limited (RNL) colour distance model of Vorobyev and Osorio (Vorobyev & Osorio 1998 Proc. R. Soc. L… Show more

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Cited by 15 publications
(15 citation statements)
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“…In the original study, Vorobyev and Osorio () provided a method to calculate chromaticity distances (Δ S ) independently of the matrix V , and their method is already applicable to any number of photoreceptor types (see also Clark et al. to another model extension). However, within Vorobyev and Osorio () formulation, it is possible to find a space representing RNL model color space in terms units of receptor noise (see for instance Renoult et al., and Pike, ,).…”
Section: A Generic Methods For N‐dimensional Modelsmentioning
confidence: 99%
“…In the original study, Vorobyev and Osorio () provided a method to calculate chromaticity distances (Δ S ) independently of the matrix V , and their method is already applicable to any number of photoreceptor types (see also Clark et al. to another model extension). However, within Vorobyev and Osorio () formulation, it is possible to find a space representing RNL model color space in terms units of receptor noise (see for instance Renoult et al., and Pike, ,).…”
Section: A Generic Methods For N‐dimensional Modelsmentioning
confidence: 99%
“…Distances calculated in this manner correspond to the Mahalanobis Distance DM , and represent distances between points standardized by the Weber fraction; i.e. (Clark et al ., 2017). It follows that values lower than 1 JND are predicted to be indistinguishable, while values greatly above this threshold are likely distinct.…”
Section: Introductionmentioning
confidence: 99%
“…receptor-noise corrected) space by calling on the distances calculated in (de Ibarra et al ., 2001; Pike, 2012). Notably, these functions now accept n-dimensional data (derived independently, but see Clark et al ., 2017; Gawryszewski, 2018, for valuable discussion). This allows for the modelling of extreme (Chen et al ., 2016; Cronin & Marshall, 1989, though given the lack of support for traditional opponency in these systems, the RN model may be of limited use here) or entirely hypothetical visual systems.…”
Section: The Package Versionmentioning
confidence: 99%