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spectra. We note that, though the given metric seems to converge for larger iteration numbers (See Methods and Supplementary Information), these measures are only meaningful to within a factor of ~2 due to the stochastic nature of this calculation. Figure 4: Graphic representation of the Monte-Carlo metamer-reduction calculation, where four pairs of randomly generated spectra are selected as an illustration. For the actual calculation, many pairs are generated. The corresponding rendered colors when viewed under illuminant D65 are shown for unfiltered, filter 1, and filter 2 cases, respectively. If a metamer is present in the unfiltered case, 𝑀𝑢 is incremented by 1. If metamers are present when viewed through both Filter 1 and Filter2,𝑀 isincrementedby1.Notethatifametamerexistswhenviewingthrough 𝑓 Filter 1 but not Filter 2, or vice versa, the spectra are considered distinguishable and 𝑀 is not incremented. 𝑓 11PDF Image | Enhancing color vision by breaking binocular redundancy
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