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2024年4月13日发(作者：受芳林)

MacAdam_ellipse

MacAdam ellipses for one of MacAdam's test participants, Perley G. Nutting Jr. (observer "PGN"), plotted on the CIE 1931 xy

chromaticity diagram. The ellipses are ten times their actual size, as depicted in MacAdam's paper.

MacAdam ellipse

From Wikipedia, the free encyclopedia

In the study of color vision, MacAdam ellipses refer to the region on a chromaticity diagram which contains all colors which

are indistinguishable, to the average human eye, from the color at the center of the ellipse. The contour of the ellipse

therefore represents the just noticeable differences of ts

1 History ■

2 Procedure ■

3 Extension to three dimensions ■

4 Effects in color theory ■

5 See also ■

6 References

■History

In the study of color perception, the first

question that usually comes to mind is "what

color is it?". In other words, we wish to develop

a method of specifying a particular color which

allows us to differentiate it from all other colors.

It has been found that three quantities are needed

to specify a particular color. For example, the

relative amounts of red, green and blue in a color

will serve to specify that color completely. This

question was first approached by a number of

researchers in the 1930s, and their results were

formalized in the specification of the CIE XYZ

color second question we might ask, given two colors, is "how different are these two colors?" Just as the first

question was answered by developing a color space in which three numbers specified a particular color, we are now asking

effectively, how far apart these two colors are. This particular question was considered by researchers dating back to

Helmholtz and Schr?dinger,[1] and later in industrial

applications,[2] however experiments by Wright and Pitt,[3] and David MacAdam provided much-needed empirical support.

[4]

Procedure

MacAdam set up an experiment in which a trained observer viewed two different colors, at a fixed luminance of about 48

cd/m2. One of the colors (the "test" color) was fixed, but the other was adjustable by the observer, and the observer was

asked to adjust that color until it matched the test color. This match was, of course, not perfect, since the human eye, like any

other instrument, has limited accuracy. It was found by MacAdam, however, that all of the matches made by the observer fell

into an ellipse on the CIE 1931 chromaticity diagram. The measurements were made at 25 points on the chromaticity

diagram, and it was found that the size and orientation of the ellipses on the diagram varied widely depending on the test

color. These 25 ellipses measured by MacAdam, for a particular observer are shown on the chromaticity diagram above.

Extension to three dimensions

A more general concept is that of "discrimination ellipsoids" in the entire three dimensional color space, which would include

the ability of an observer to discriminate between two different luminances of the same color.[5] Such measurements were

carried out, among others, by Brown and MacAdam in 1949,[6] Davidson in 1951,[7] Brown in 1957,[8] and by Wyszecki and

Fielder in 1971.[9] It was found that the discrimination ellipsoids yielded relatively unchanging discrimination ellipses in

chromaticity space for luminances between 3 and 30 cd/m2.[6]

Effects in color theory

MacAdam's results confirmed earlier suspicions that color difference could be measured using a metric in a chromaticity

space. A number of attempts have been made to define a color space which is not as distorted as the CIE XYZ space. The

most notable of these are the CIELUV and CIELAB color spaces. Although both of these spaces are less distorted than the

CIE XYZ space, they are not completely free of distortion. This means that the MacAdam ellipses become nearly (but not

exactly) circular in these spaces.

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MacAdam_ellipse

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