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AN40 or ANLAB The most important contribution in this field is by Adams (1942). He proposed three methods of plotting CIE data so that Munsell colours form nearly uniform circular locii about a neutral point at given value levels. The last and third is the most important and is the basis of the AN40 or ANLAB equations. Kis first proposal is known as the chromatic valence or 'chromance' diagram. In this system when illuminant C is used, the tristimulus values X and Z are adjusted so that Xc = Y = Zc. To convert X to Xc and Z to Zc the ratios are used as follows:
Plots of (Xc - Yc) and (Zc - Yc) for colours can te plotted for various Munsell values. The colour fifference equations based on the chromatic valence space depend on the differences of the three functions: Vy, Wx and Wz
The form of the equation is Euclidean and the constants 0.5, 0.4, Wx and Wz were chosen to give correspondence with Riemannian, Munsell spacing. His second transformation is called a constant brightness
chromaticity diagram. Here the ratio Xc/Yc is plotted against Zc/Yc and
the resulting geometric pattern of Munsell colours plotted in the
diagram similarly to that of the chromatic valence diagram. Adams Chromatic Value Vy = Munsell value function Vx and Vz are determined by setting Y = Xc and Y =Zc respectively for illuminant C, thus applying the Munsell value function to X and Z as well as Y. Dorothy Nickerson has prepared tables for reading Vx, Vy and Vz functions from CIE values. The equation derived from the diagram combined with the Munsell Neutral value function is:
This ISO recommendation now bears the name AN40 or ANLAB and gives the following equation:
where
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