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where W is the spectral power distribution of the standard white light we're
using.
Suppose that the light C produces the same sensor responses as
X X + Y Y + Z Z .
(28.22)
In that case, we write
C = X X + Y Y + Z Z .
(28.23)
The CIE defines numbers that are independent of the overall brightness by
dividing through by X + Y + Z ; doubling the incoming light doubles each of X , Y ,
and Z , but also doubles their sum, so the quotients
X
X + Y + Z ,
x =
(28.24)
Y
X + Y + Z , and
y =
(28.25)
Z
X + Y + Z
z =
(28.26)
remain unchanged. Note that the sum x + y + z is always 1, so if we know x and
y , we can compute z . Thus, the collection of intensity-independent colors can be
plotted on just the xy -plane; the result is the CIE chromaticity diagram shown
in Figure 28.18. Notice that X and Y were chosen so that the diagram is tangent
to the x - and y -axes.
Near the center of the “horseshoe” is illuminant C, which is a standard
reference “white,” based on daylight. Unfortunately, it doesn't correspond to
y
0.9
520
0.8
540
510
0.7
Green
560
0.6
500
580
0.5
Yellow
Cyan
0.4
600
0.3
490
Red
700
Blue
0.2
480
Purple
0.1
400
0.0
x
0.0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
Figure 28.18: The CIE chromaticity diagram. The boundary consists of chromaticities cor-
responding to monospectral lights of the given wavelengths, shown in nanometers. The dot
in the center is a standard “white” light called “illuminant C.”
 
 
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