Suppose the set of color-matching functions $\bar{x}(\lambda), \bar{y}(\lambda), \bar{z}(\lambda)$, are given as a set of 31-vectors, representing values at$400 \mathrm{~nm}, 410 \mathrm{~nm}, 420 \mathrm{~nm}, \ldots, 700 \mathrm{~nm}$. How would we visualize in 3-dimensional X, $\mathrm{Y}, \mathrm{Z}$ color space all possible colors that can be seen by humans?

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The Answer of Suppose the set of color-matching functions $\bar{x}(\lambda), \bar{y}(\lambda), \bar{z}(\lambda)$, are given as a set of 31-vectors, representing values at$400 \mathrm{~nm}, 410 \mathrm{~nm}, 420 \mathrm{~nm}, \ldots, 700 \mathrm{~nm}$. How would we visualize in 3-dimensional X, $\mathrm{Y}, \mathrm{Z}$ color space all possible colors that can be seen by humans?

Suppose the Set of Color-Matching Functions xˉ(λ),yˉ(λ),zˉ(λ)\bar{x}(\lambda), \bar{y}(\lambda), \bar{z}(\lambda)xˉ(λ),yˉ​(λ),zˉ(λ) , Are Given as a Set of 31-Vectors, Representing Values

Suppose the Set of Color-Matching Functions $\bar{x}(\lambda), \bar{y}(\lambda), \bar{z}(\lambda)$ , Are Given as a Set of 31-Vectors, Representing Values