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MacAdam Color Difference Equation

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n A color difference equation developed by David MacAdam which is now used as modified by Hugh Davidson and Fred Simon to incorporate the effect of lightness on the chromaticity differences:

$${{\Delta} \rm E} = {\rm [1/K(g}_{{\rm 11}} \overline {{{\Delta} \rm x}^{\rm 2} } + {\rm 2g}_{{\rm 12}} {{\Delta} x{\Delta} \rm y} + {\rm g}_{{\rm 22}} \overline {{{\Delta} \rm y}^{\rm 2} } + {\rm G}\overline {{{\Delta} \rm Y}^{\rm 2} } {\rm ]}^{{\rm 1/7}} $$

where g11, 2G11, and g22 are constants depending on the chromaticity coordinates, x and y, and K and G are constants depending on the luminous reflectance or transmittance, Y. This color difference is frequently calculated from charts prepared by Simon and Goodwin, which have the required constants built-in.

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© 2011 Springer Science+Business Media, LLC

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Gooch, J.W. (2011). MacAdam Color Difference Equation. In: Gooch, J.W. (eds) Encyclopedic Dictionary of Polymers. Springer, New York, NY. https://doi.org/10.1007/978-1-4419-6247-8_7092

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