WO2022110586A1 - Method for constructing grid point array model for meshed cmy color space and application thereof - Google Patents

Abstract

The present invention relates to a method for constructing a grid point array model for a meshed CMY color space and an application thereof. Meshing is performed in CMY axes to mesh a CMY color space into one-dimensional lines, two-dimensional planes and three-dimensional solids, so as to construct a meshed array model of the CMY color space. A grid point array matrix and an array color matrix are constructed on the basis of points, lines, planes and solids in the CMY color space to realize digital expression of a corresponding color spectrum. In actual application scenarios, the above model and algorithm enable adjustment of meshing precision, and calling of respective sets of models and algorithms to realize visualization of a meshed color spectrum, thereby effectively improving the efficiency of color analysis and selection.

Description

A method for constructing grid point array model in gridded CMY color space and its application technical field

The invention relates to a grid point array model construction method and application in a gridded CMY color space, and belongs to the technical field of grid construction in color space.

Background technique

In the process of color design, it is necessary to use mathematical models to digitally express the CMY color space and visualize its color spectrum. For example, 12 edge lines, 12 diagonal lines and 4 body diagonal lines can be obtained by connecting 8 vertices in the CMY color space. The color distribution law of these line segments needs to be expressed by using color values and their intuitive colors. ; The CMY color space also includes 6 outer surfaces and a number of slices perpendicular to the C-axis, M-axis, and G-axis, respectively. The color distribution rules on these surfaces need to be expressed by using color values and their intuitive colors. By expressing the color distribution of points, lines and surfaces in the CMY color space using color values and their intuitive colors, the digital design of colors and the visualization of their color spectrum can be realized.

The CMY color space contains 10 ⁶ pixels, which will bring too much data redundancy in the process of industrial application. In the process of color design, it is usually necessary to master the secondary color of the mixture of two primary colors and the tertiary color of the mixture of three primary colors. Change law, and its visual chromatogram. Through the pairwise connections between 8 vertices in the CMY color space, 12 ridges, 12 diagonals and 4 body diagonals can be obtained. The color distribution on these connections can be obtained by mixing two primary colors. The secondary color chromatogram is obtained, and there is still no effective model to digitally express it and visualize its chromatogram.

In the CMY color space, there are six outer surfaces and several tangent planes perpendicular to the C-axis, M-axis, and G-axis, respectively. The color distribution rules on these surfaces can be obtained by the three-color mixture of three primary colors. At present, there is no effective model for Digitally express and visualize its chromatogram.

SUMMARY OF THE INVENTION

The technical problem to be solved by the present invention is to provide a method for constructing a grid point array model in a gridded CMY color space, which introduces a digital quantization process to realize the visualization of colors in the CMY color space.

In order to solve the above-mentioned technical problems, the present invention adopts the following technical solutions: the present invention designs a method for constructing a grid point array model in a gridded CMY color space. The construction of the array model includes the following steps:

Step A. One of the vertices on the regular hexahedron corresponds to the white color value 0, and the other end on the three edges connected to the vertex corresponds to the cyan color value c, the magenta color value m, and the yellow color value y in the CMY color space, respectively, to construct. The cube space corresponding to the CMY color space, and then enter step B;

Step B. For the edge between the vertex corresponding to white and the vertex corresponding to cyan, perform t equal division, that is, obtain t+1 points including the vertexes at both ends of the edge, and number each grid point as 1 in turn. , 2, ..., t+1;;

For the edge between the vertex corresponding to white and the vertex corresponding to magenta, perform n equal division, that is, to obtain n+1 points including the vertices at both ends of the edge, and number each grid point as 1 and 2 in turn. , ..., n+1;

For the edge between the vertex corresponding to white and the vertex corresponding to yellow, perform p equal division, that is, obtain p+1 points including the vertices at both ends of the edge, and number each grid point as 1, 2, ..., p+1; then go to step C;

Step C. According to the principle of three-dimensional coordinates, based on the division on the three edges starting from the white point, (t+1)(n+1)(p+1) grid points are formed, then the grid point number is defined. The grid point coordinates of ω(i, j, k) are as follows, and then enter step D;

ω(i,j,k)=[(i-1)/t,(j-1)/n,(k-1)/p];

i=1,2,...,t+1; j=1,2,...,n+1; k=1,2,...,p+1;

Step D. Obtain the grid point array matrix expression of CMY color space as follows, and then enter step E;

Step E. Transform the coordinate values of each grid point in the CMY color space to obtain the color value of each grid point

As follows, then go to step F;

Step F. Convert each grid color value of CMY color space

Bringing it into the grid point array matrix, the grid point array color matrix of the CMY color space can be obtained as follows:

As a preferred technical solution of the present invention: based on steps A to F, for any two points a and b in the cube space, combine the color value (c ₁ , m ₁ , y ₁ ) of point a and the color value of point b The color value (c ₂ , m ₂ , y ₂ ), and the L equal division of the line between the two points, the color value model of each point on the line between the two points is constructed as follows:

Wherein, l=1, . . . , L+1, and l represents the serial number of each point in each position including point a and point b in the direction from point a to point b on the line connecting the two points.

As a preferred technical solution of the present invention: based on steps A to F, define the vertex corresponding to white as point W, the vertex corresponding to cyan as point C, the vertex corresponding to magenta as point M, and the vertex corresponding to yellow in the cube space is point Y, then the other vertex of the face where point W, point C, and point M are located is point B corresponding to blue, and the other vertex of the face where point W, point C, and point Y are located is point G corresponding to green, and point W , the other vertex of the face where point M and point Y are located is point R corresponding to red, and the other vertex of the face where point B, point M, and point R are located is point K corresponding to black;

Then starting from point W, the edge

The color value model of each point based on t equal division is as follows:

Starting from point M, the edge

The color value model of each point based on t equal division is as follows:

Starting from point R, the edge

The color value model of each point based on t equal division is as follows:

Starting from point Y, the edge

The color value model of each point based on t equal division is as follows:

Starting from point W, the edge

Based on n equal division, the color value model of each point on it is as follows:

Starting from point C, the edge

Based on n equal division, the color value model of each point on it is as follows:

Starting from point G, the edge

Based on n equal division, the color value model of each point on it is as follows:

Starting from point Y, the edge

Based on n equal division, the color value model of each point on it is as follows:

Starting from point W, the edge

The color value model of each point based on p equal division is as follows:

Starting from point C, the edge

The color value model of each point based on p equal division is as follows:

Starting from point B, the edge

The color value model of each point based on p equal division is as follows:

Starting from point M, the edge

The color value model of each point based on p equal division is as follows:

As a preferred technical solution of the present invention: based on step A to step F, then

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

As a preferred technical solution of the present invention: based on step A to step F, the body diagonal

The color value model of each point based on the L equal division is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

As a preferred technical solution of the present invention: based on steps A to F, define the vertex corresponding to white as point W, the vertex corresponding to cyan as point C, the vertex corresponding to magenta as point M, and the vertex corresponding to yellow in the cube space is point Y, then the other vertex of the face where point W, point C, and point M are located is point B corresponding to blue, and the other vertex of the face where point W, point C, and point Y are located is point G corresponding to green, and point W , the other vertex of the face where point M and point Y are located is point R corresponding to red, and the other vertex of the face where point B, point M, and point R are located is point K corresponding to black; according to

t equal parts of ,

n equal parts of ,

p equal parts of , then based on i=1,...,t+1, and

The color value model matrices of the perpendicular t+1 profiles are as follows:

Based on j=1,...,n+1, and

The color value model matrices of the n+1 profiles perpendicular to each other are as follows:

Based on k=1,...,p+1, and

The color value model matrices of the perpendicular p+1 profiles are as follows:

As a preferred technical solution of the present invention: based on step A to step F, according to

t equal parts of ,

n equal parts of ,

p equal parts of , then

The surface color value model is as follows:

The surface color value model is as follows:

The color value model of each point on the surface is as follows:

The color value model of each point on the surface is as follows:

The color value model of each point on the surface is as follows:

The color value model of each point on the surface is as follows:

Corresponding to the above, the present invention further designs an application of a grid point array model construction method for the gridded CMY color space, and obtains the CMY color space grid point color from the CMY color space grid point array model, Stored in the database and used to analyze the target color as follows;

The preferred detection is to obtain the CMY color detection data corresponding to the target color, and find the grid point corresponding to the CMY color detection data in the database; In the method, the grid point corresponding to the target color is obtained; finally, the CMY color data corresponding to the target color is formed from the CMY color data corresponding to the grid point.

As a preferred technical solution of the present invention, a color detector is used to detect the target color, and the CMY color detection data corresponding to the target color is obtained.

The construction method and application of a grid point array model in a gridded CMY color space according to the present invention, using the above technical solution compared with the prior art, has the following technical effects:

The construction method and application of the grid point array model of the gridded CMY color space designed by the present invention, through the grid division of the C, M, and Y axes, realizes the one-dimensional straight line, two-dimensional plane, three-dimensional plane in the CMY color space. The three-dimensional grid division is used to construct the grid array model of the CMY color space, and the corresponding color spectrum is realized through the construction of the grid point array matrix and the array color matrix of each point, line, surface, and volume in the CMY color space. digital expression. In practical applications, the above models and algorithms can set the gridding precision by themselves, and call each group of model algorithms to realize the visualization of gridded chromatograms, which effectively improves the efficiency of color analysis and selection.

Description of drawings

Fig. 1 is the flow chart of the grid point array model construction method of gridded CMY color space designed by the present invention;

Fig. 2 is the corresponding hexahedral structure schematic diagram of the grid point array model construction method of gridded CMY color space designed by the present invention;

3 is a schematic diagram of a hexahedron color corresponding to a method for constructing a grid point array model in a gridded CMY color space designed by the present invention.

Detailed ways

The specific embodiments of the present invention will be described in further detail below with reference to the accompanying drawings.

The present invention designs a method for constructing a grid point array model in a gridded CMY color space. The grid is divided based on the regular hexahedron of the CMY color space, and the grid point array model is constructed, as shown in FIG. 1 , including: Follow steps A to F as follows.

Step A. One of the vertices on the regular hexahedron corresponds to the white color value 0, and the other end on the three edges connected to the vertex corresponds to the cyan color value c, the magenta color value m, and the yellow color value y in the CMY color space, respectively, to construct. The cube space corresponding to the CMY color space, and then go to step B.

Step B. For the edge between the vertex corresponding to white and the vertex corresponding to cyan, perform t equal division, that is, obtain t+1 points including the vertexes at both ends of the edge, and number each grid point as 1 in turn. , 2, ..., t+1;;

For the edge between the vertex corresponding to white and the vertex corresponding to magenta, perform n equal division, that is, to obtain n+1 points including the vertices at both ends of the edge, and number each grid point as 1 and 2 in turn. , ..., n+1;

For the edge between the vertex corresponding to white and the vertex corresponding to yellow, perform p equal division, that is, obtain p+1 points including the vertices at both ends of the edge, and number each grid point as 1, 2, ..., p+1; then go to step C;

Step C. According to the principle of three-dimensional coordinates, based on the division on the three edges starting from the white point, then (t+1)(n+1)(p+1) grid points are formed, and the grid point number is defined. The grid point coordinates of ω(i, j, k) are as follows, and then enter step D;

ω(i,j,k)=[(i-1)/t,(j-1)/n,(k-1)/p];

i=1,2,...,t+1; j=1,2,...,n+1; k=1,2,...,p+1;

Step D. Obtain the grid point array matrix expression of CMY color space as follows, and then enter step E;

Step E. Transform the coordinate values of each grid point in the CMY color space to obtain the color value of each grid point

As follows, then go to step F;

Step F. Convert each grid color value of CMY color space

Bringing it into the grid point array matrix, the grid point array color matrix of the CMY color space can be obtained as follows:

In practical applications, for any two points a and b in the cube space, combine the color value of point a (c ₁ , m ₁ , y ₁ ) and the color value of point b (c ₂ , m ₂ , y _{2 )} ), and dividing the line between the two points into L, the color value model of each point on the line between the two points is constructed as follows:

Wherein, l=1, . . . , L+1, and l represents the serial number of each point in each position including point a and point b in the direction from point a to point b on the line connecting the two points.

In practical applications, it is defined that the vertex corresponding to white is point W, the vertex corresponding to cyan is point C, the vertex corresponding to magenta is point M, and the vertex corresponding to yellow is point Y, then point W, point C, point M The other vertex of the face is the blue corresponding point B, the other vertex of the face W, C, and Y is the green corresponding point G, and the other vertex of the face W, M, and Y is The point R corresponding to red, point B, point M, and the other vertex of the face where point R is located is the point K corresponding to black, then the color value of each point is as follows:

Then for the 12 edges on the CMY color space, as shown in Figure 2, the analysis is as follows:

Starting from point W, the edge

The color value model of each point based on t equal division is as follows:

Expand it, that is, the (t+1)×1 dimension matrix is as follows:

Starting from point M, the edge

The color value model of each point based on t equal division is as follows:

Expand it, that is, the (t+1)×1 dimension matrix is as follows:

Starting from point R, the edge

The color value model of each point based on t equal division is as follows:

Expand it, that is, the (t+1)×1 dimension matrix is as follows:

Starting from point Y, the edge

The color value model of each point based on t equal division is as follows:

Expand it, that is, the (t+1)×1 dimension matrix is as follows:

Starting from point W, the edge

Based on n equal division, the color value model of each point on it is as follows:

Expand it, that is, the (n+1)×1 dimension matrix is as follows:

Starting from point C, the edge

Based on n equal division, the color value model of each point on it is as follows:

Expand it, that is, the (n+1)×1 dimension matrix is as follows:

Starting from point G, the edge

Based on n equal division, the color value model of each point on it is as follows:

Expand it, that is, the (n+1)×1 dimension matrix is as follows:

Starting from point Y, the edge

Based on n equal division, the color value model of each point on it is as follows:

Expand it, that is, the (n+1)×1 dimension matrix is as follows:

Starting from point W, the edge

The color value model of each point based on p equal division is as follows:

Expand it, that is, the (p+1)×1 dimension matrix is as follows:

Starting from point C, the edge

The color value model of each point based on p equal division is as follows:

Expand it, that is, the (p+1)×1 dimension matrix is as follows:

Starting from point B, the edge

The color value model of each point based on p equal division is as follows:

Expand it, that is, the (p+1)×1 dimension matrix is as follows:

Starting from point M, the edge

The color value model of each point based on p equal division is as follows:

Expand it, that is, the (p+1)×1 dimension matrix is as follows:

In practical applications, further for the diagonal of each surface on the CMY color space, where,

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

but

Diagonal line in face

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

Correspondingly, for each body diagonal on the CMY color space, the body diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

body diagonal

The color value model of each point based on the L equal division is as follows:

Expand it, that is, the (L+1)×1 dimension matrix is as follows:

In practical applications, based on Figure 2, according to

t equal parts of ,

n equal parts of ,

p equal parts of , then based on i=1,...,t+1, and

The color value model matrices of the perpendicular t+1 profiles are as follows:

Based on j=1,...,n+1, and

The color value model matrices of the n+1 profiles perpendicular to each other are as follows:

Based on k=1,...,p+1, and

The color value model matrices of the perpendicular p+1 profiles are as follows:

(1) In the CMY color space, it is possible to obtain the

paragraph points, and

vertical t+1 sections;

When i=1, the matrix composed of grid points on the section is:

When i=2, the matrix composed of grid points on the section is:

…

When i=i, the matrix composed of grid points on the section is:

…

When i=t+1, the matrix composed of grid points on the section is:

(2) In the CMY color space, it is possible to obtain

paragraph points, and

vertical n+1 sections;

When j=1, the matrix composed of grid points on the section is:

When j=2, the matrix composed of grid points on the section is:

…

When j=j, the matrix composed of grid points on the section is:

…

When j=n+1, the matrix composed of grid points on the section is:

(3) In the CMY color space, it is possible to obtain

paragraph points, and

vertical p+1 sections;

When k=1, the matrix composed of grid points on the section is:

When k=2, the matrix composed of grid points on the section is:

…

When k=k, the matrix composed of grid points on the section is:

...

When k=p+1, the matrix composed of grid points on the section is:

In practical applications, further

t equal parts of ,

n equal parts of ,

p equal parts of , then

The surface color value model is as follows:

Expand it, that is, the (t+1)×(n+1) dimension matrix is as follows:

The surface color value model is as follows:

Expand it, that is, the (t+1)×(n+1) dimension matrix is as follows:

The surface color value model is as follows:

Expand it, that is, the (t+1)×(p+1) dimension matrix is as follows:

The surface color value model is as follows:

Expand it, that is, the (t+1)×(p+1) dimension matrix is as follows:

The surface color value model is as follows:

Expand it, that is, the (n+1)×(p+1) dimension matrix is as follows:

The surface color value model is as follows:

Expand it, that is, the (n+1)×(p+1) dimension matrix is as follows:

In practical applications, the color value model based on any point in the cube space corresponding to the CMY color space is as follows:

Corresponding to the above, the present invention further designs an application of a grid point array model construction method for a gridded CMY color space, and obtains the CMY color space grid point color from the CMY color space grid point array model, Stored in the database and used to analyze the target color as follows;

It is preferred to use a color detector to detect the CMY color detection data corresponding to the target color, and find the grid point corresponding to the CMY color detection data in the database; then take the grid point as the origin and the surrounding preset radius, By means of comparison, the grid point corresponding to the target color is obtained; finally, the CMY color data corresponding to the target color is formed from the CMY color data corresponding to the grid point.

The grid point array model construction method based on the above designed gridded CMY color space, in a specific practical application, is shown in FIG. 3 .

(1) Based on n=10, realize the visualization of regular hexahedral ridges in CMY color space. The specific data are shown in Table 1 below.

Table 1

The visualization of the diagonal lines of the volume is shown in Table 2 below.

Table 2

The visualization of the diagonal of a regular hexahedron in the CMY color space is shown in Table 3 below.

table 3

(2) Visualization of the outer surface of the regular hexahedron in the CMY color space based on t, n, and p all equal to 10, as shown in Table 4 below.

Table 4

The visualization of the outer surface of the regular hexahedron in the CMY color space is shown in Table 5 below.

table 5

The visualization of the outer surface of the regular hexahedron in the CMY color space is shown in Table 6 below.

Table 6

The visualization of the outer surface of the regular hexahedron in the CMY color space is shown in Table 7 below.

Table 7

The visualization of the outer surface of the regular hexahedron in the CMY color space is shown in Table 8 below.

Table 8

The visualization of the outer surface of the regular hexahedron in the CMY color space is shown in Table 9 below.

Table 9

Visualization of cross-sections inside a regular hexahedron in CMY color space

(1) In the CMY color space, it is possible to obtain the

paragraph points, and

11 vertical sections, visualization of sections within a regular hexahedron in CMY color space, as shown in Table 10 below.

Table 10

t=1	1	2	3	4	5	6	7	8	9	10	11
1	255,255,0	255,230,0	255,204,0	255,179,0	255,153,0	255,128,0	255,102,0	255,77,0	255,51,0	255,26,0	255,0,0
2	255,255,26	255,230,26	255,204,26	255,179,26	255,153,26	255,128,26	255,102,26	255,77,26	255,51,26	255,26,26	255,0,26
3	255,255,51	255,230,51	255,204,51	255,179,51	255,153,51	255,128,51	255,102,51	255,77,51	255,51,51	255,26,51	255,0,51
4	255,255,77	255,230,77	255,204,77	255,179,77	255,153,77	255,128,77	255,102,77	255,77,77	255,51,77	255,26,77	255,0,77
5	255,255,102	255,230,102	255,204,102	255,179,102	255,153,102	255,128,102	255,102,102	255,77,102	255,51,102	255,26,102	255,0,102
6	255,255,128	255,230,128	255,204,128	255,179,128	255,153,128	255,128,128	255,102,128	255,77,128	255,51,128	255,26,128	255,0,128
7	255,255,153	255,230,153	255,204,153	255,179,153	255,153,153	255,128,153	255,102,153	255,77,153	255,51,153	255,26,153	255,0,153
8	255,255,179	255,230,179	255,204,179	255,179,179	255,153,179	255,128,179	255,102,179	255,77,179	255,51,179	255,26,179	255,0,179
9	255,255,204	255,230,204	255,204,204	255,179,204	255,153,204	255,128,204	255,102,204	255,77,204	255,51,204	255,26,204	255,0,204
10	255,255,230	255,230,230	255,204,230	255,179,230	255,153,230	255,128,230	255,102,230	255,77,230	255,51,230	255,26,230	255,0,230
11	255,255,255	255,230,255	255,204,255	255,179,255	255,153,255	255,128,255	255,102,255	255,77,255	255,51,255	255,26,255	255,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 11 below.

Table 11

t=2	1	2	3	4	5	6	7	8	9	10	11
1	230,255,0	230,230,0	230,204,0	230,179,0	230,153,0	230,128,0	230,102,0	230,77,0	230,51,0	230,26,0	230,0,0
2	230,255,26	230,230,26	230,204,26	230,179,26	230,153,26	230,128,26	230,102,26	230,77,26	230,51,26	230,26,26	230,0,26
3	230,255,51	230,230,51	230,204,51	230,179,51	230,153,51	230,128,51	230,102,51	230,77,51	230,51,51	230,26,51	230,0,51
4	230,255,77	230,230,77	230,204,77	230,179,77	230,153,77	230,128,77	230,102,77	230,77,77	230,51,77	230,26,77	230,0,77
5	230,255,102	230,230,102	230,204,102	230,179,102	230,153,102	230,128,102	230,102,102	230,77,102	230,51,102	230,26,102	230,0,102
6	230,255,128	230,230,128	230,204,128	230,179,128	230,153,128	230,128,128	230,102,128	230,77,128	230,51,128	230,26,128	230,0,128
7	230,255,153	230,230,153	230,204,153	230,179,153	230,153,153	230,128,153	230,102,153	230,77,153	230,51,153	230,26,153	230,0,153
8	230,255,179	230,230,179	230,204,179	230,179,179	230,153,179	230,128,179	230,102,179	230,77,179	230,51,179	230,26,179	230,0,179
9	230,255,204	230,230,204	230,204,204	230,179,204	230,153,204	230,128,204	230,102,204	230,77,204	230,51,204	230,26,204	230,0,204
10	230,255,230	230,230,230	230,204,230	230,179,230	230,153,230	230,128,230	230,102,230	230,77,230	230,51,230	230,26,230	230,0,230
11	230,255,255	230,230,255	230,204,255	230,179,255	230,153,255	230,128,255	230,102,255	230,77,255	230,51,255	230,26,255	230,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 12 below.

Table 12

t=3	1	2	3	4	5	6	7	8	9	10	11
1	204,255,0	204,230,0	204,204,0	204,179,0	204,153,0	204,128,0	204,102,0	204,77,0	204,51,0	204,26,0	204,0,0
2	204,255,26	204,230,26	204,204,26	204,179,26	204,153,26	204,128,26	204,102,26	204,77,26	204,51,26	204,26,26	204,0,26
3	204,255,51	204,230,51	204,204,51	204,179,51	204,153,51	204,128,51	204,102,51	204,77,51	204,51,51	204,26,51	204,0,51

4	204,255,77	204,230,77	204,204,77	204,179,77	204,153,77	204,128,77	204,102,77	204,77,77	204,51,77	204,26,77	204,0,77
5	204,255,102	204,230,102	204,204,102	204,179,102	204,153,102	204,128,102	204,102,102	204,77,102	204,51,102	204,26,102	204,0,102
6	204,255,128	204,230,128	204,204,128	204,179,128	204,153,128	204,128,128	204,102,128	204,77,128	204,51,128	204,26,128	204,0,128
7	204,255,153	204,230,153	204,204,153	204,179,153	204,153,153	204,128,153	204,102,153	204,77,153	204,51,153	204,26,153	204,0,153
8	204,255,179	204,230,179	204,204,179	204,179,179	204,153,179	204,128,179	204,102,179	204,77,179	204,51,179	204,26,179	204,0,179
9	204,255,204	204,230,204	204,204,204	204,179,204	204,153,204	204,128,204	204,102,204	204,77,204	204,51,204	204,26,204	204,0,204
10	204,255,230	204,230,230	204,204,230	204,179,230	204,153,230	204,128,230	204,102,230	204,77,230	204,51,230	204,26,230	204,0,230
11	204,255,255	204,230,255	204,204,255	204,179,255	204,153,255	204,128,255	204,102,255	204,77,255	204,51,255	204,26,255	204,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 13 below.

Table 13

t=4	1	2	3	4	5	6	7	8	9	10	11
1	179,255,0	179,230,0	179,204,0	179,179,0	179,153,0	179,128,0	179,102,0	179,77,0	179,51,0	179,26,0	179,0,0
2	179,255,26	179,230,26	179,204,26	179,179,26	179,153,26	179,128,26	179,102,26	179,77,26	179,51,26	179,26,26	179,0,26
3	179,255,51	179,230,51	179,204,51	179,179,51	179,153,51	179,128,51	179,102,51	179,77,51	179,51,51	179,26,51	179,0,51
4	179,255,77	179,230,77	179,204,77	179,179,77	179,153,77	179,128,77	179,102,77	179,77,77	179,51,77	179,26,77	179,0,77
5	179,255,102	179,230,102	179,204,102	179,179,102	179,153,102	179,128,102	179,102,102	179,77,102	179,51,102	179,26,102	179,0,102
6	179,255,128	179,230,128	179,204,128	179,179,128	179,153,128	179,128,128	179,102,128	179,77,128	179,51,128	179,26,128	179,0,128
7	179,255,153	179,230,153	179,204,153	179,179,153	179,153,153	179,128,153	179,102,153	179,77,153	179,51,153	179,26,153	179,0,153
8	179,255,179	179,230,179	179,204,179	179,179,179	179,153,179	179,128,179	179,102,179	179,77,179	179,51,179	179,26,179	179,0,179
9	179,255,204	179,230,204	179,204,204	179,179,204	179,153,204	179,128,204	179,102,204	179,77,204	179,51,204	179,26,204	179,0,204
10	179,255,230	179,230,230	179,204,230	179,179,230	179,153,230	179,128,230	179,102,230	179,77,230	179,51,230	179,26,230	179,0,230
11	179,255,255	179,230,255	179,204,255	179,179,255	179,153,255	179,128,255	179,102,255	179,77,255	179,51,255	179,26,255	179,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 14 below.

Table 14

t=5	1	2	3	4	5	6	7	8	9	10	11
1	153,255,0	153,230,0	153,204,0	153,179,0	153,153,0	153,128,0	153,102,0	153,77,0	153,51,0	153,26,0	153,0,0
2	153,255,26	153,230,26	153,204,26	153,179,26	153,153,26	153,128,26	153,102,26	153,77,26	153,51,26	153,26,26	153,0,26
3	153,255,51	153,230,51	153,204,51	153,179,51	153,153,51	153,128,51	153,102,51	153,77,51	153,51,51	153,26,51	153,0,51
4	153,255,77	153,230,77	153,204,77	153,179,77	153,153,77	153,128,77	153,102,77	153,77,77	153,51,77	153,26,77	153,0,77
5	153,255,102	153,230,102	153,204,102	153,179,102	153,153,102	153,128,102	153,102,102	153,77,102	153,51,102	153,26,102	153,0,102
6	153,255,128	153,230,128	153,204,128	153,179,128	153,153,128	153,128,128	153,102,128	153,77,128	153,51,128	153,26,128	153,0,128
7	153,255,153	153,230,153	153,204,153	153,179,153	153,153,153	153,128,153	153,102,153	153,77,153	153,51,153	153,26,153	153,0,153
8	153,255,179	153,230,179	153,204,179	153,179,179	153,153,179	153,128,179	153,102,179	153,77,179	153,51,179	153,26,179	153,0,179
9	153,255,204	153,230,204	153,204,204	153,179,204	153,153,204	153,128,204	153,102,204	153,77,204	153,51,204	153,26,204	153,0,204
10	153,255,230	153,230,230	153,204,230	153,179,230	153,153,230	153,128,230	153,102,230	153,77,230	153,51,230	153,26,230	153,0,230
11	153,255,255	153,230,255	153,204,255	153,179,255	153,153,255	153,128,255	153,102,255	153,77,255	153,51,255	153,26,255	153,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 15 below.

Table 15

t=6	1	2	3	4	5	6	7	8	9	10	11
1	128,255,0	128,230,0	128,204,0	128,179,0	128,153,0	128,128,0	128,102,0	128,77,0	128,51,0	128,26,0	128,0,0
2	128,255,26	128,230,26	128,204,26	128,179,26	128,153,26	128,128,26	128,102,26	128,77,26	128,51,26	128,26,26	128,0,26

3	128,255,51	128,230,51	128,204,51	128,179,51	128,153,51	128,128,51	128,102,51	128,77,51	128,51,51	128,26,51	128,0,51
4	128,255,77	128,230,77	128,204,77	128,179,77	128,153,77	128,128,77	128,102,77	128,77,77	128,51,77	128,26,77	128,0,77
5	128,255,102	128,230,102	128,204,102	128,179,102	128,153,102	128,128,102	128,102,102	128,77,102	128,51,102	128,26,102	128,0,102
6	128,255,128	128,230,128	128,204,128	128,179,128	128,153,128	128,128,128	128,102,128	128,77,128	128,51,128	128,26,128	128,0,128
7	128,255,153	128,230,153	128,204,153	128,179,153	128,153,153	128,128,153	128,102,153	128,77,153	128,51,153	128,26,153	128,0,153
8	128,255,179	128,230,179	128,204,179	128,179,179	128,153,179	128,128,179	128,102,179	128,77,179	128,51,179	128,26,179	128,0,179
9	128,255,204	128,230,204	128,204,204	128,179,204	128,153,204	128,128,204	128,102,204	128,77,204	128,51,204	128,26,204	128,0,204
10	128,255,230	128,230,230	128,204,230	128,179,230	128,153,230	128,128,230	128,102,230	128,77,230	128,51,230	128,26,230	128,0,230
11	128,255,255	128,230,255	128,204,255	128,179,255	128,153,255	128,128,255	128,102,255	128,77,255	128,51,255	128,26,255	128,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 16 below.

Table 16

t=7	1	2	3	4	5	6	7	8	9	10	11
1	102,255,0	102,230,0	102,204,0	102,179,0	102,153,0	102,128,0	102,102,0	102,77,0	102,51,0	102,26,0	102,0,0
2	102,255,26	102,230,26	102,204,26	102,179,26	102,153,26	102,128,26	102,102,26	102,77,26	102,51,26	102,26,26	102,0,26
3	102,255,51	102,230,51	102,204,51	102,179,51	102,153,51	102,128,51	102,102,51	102,77,51	102,51,51	102,26,51	102,0,51
4	102,255,77	102,230,77	102,204,77	102,179,77	102,153,77	102,128,77	102,102,77	102,77,77	102,51,77	102,26,77	102,0,77
5	102,255,102	102,230,102	102,204,102	102,179,102	102,153,102	102,128,102	102,102,102	102,77,102	102,51,102	102,26,102	102,0,102
6	102,255,128	102,230,128	102,204,128	102,179,128	102,153,128	102,128,128	102,102,128	102,77,128	102,51,128	102,26,128	102,0,128
7	102,255,153	102,230,153	102,204,153	102,179,153	102,153,153	102,128,153	102,102,153	102,77,153	102,51,153	102,26,153	102,0,153
8	102,255,179	102,230,179	102,204,179	102,179,179	102,153,179	102,128,179	102,102,179	102,77,179	102,51,179	102,26,179	102,0,179
9	102,255,204	102,230,204	102,204,204	102,179,204	102,153,204	102,128,204	102,102,204	102,77,204	102,51,204	102,26,204	102,0,204
10	102,255,230	102,230,230	102,204,230	102,179,230	102,153,230	102,128,230	102,102,230	102,77,230	102,51,230	102,26,230	102,0,230
11	102,255,255	102,230,255	102,204,255	102,179,255	102,153,255	102,128,255	102,102,255	102,77,255	102,51,255	102,26,255	102,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 17 below.

Table 17

t=8	1	2	3	4	5	6	7	8	9	10	11
1	77,255,0	77,230,0	77,204,0	77,179,0	77,153,0	77,128,0	77,102,0	77,77,0	77,51,0	77,26,0	77,0,0
2	77,255,26	77,230,26	77,204,26	77,179,26	77,153,26	77,128,26	77,102,26	77,77,26	77,51,26	77,26,26	77,0,26
3	77,255,51	77,230,51	77,204,51	77,179,51	77,153,51	77,128,51	77,102,51	77,77,51	77,51,51	77,26,51	77,0,51
4	77,255,77	77,230,77	77,204,77	77,179,77	77,153,77	77,128,77	77,102,77	77,77,77	77,51,77	77,26,77	77,0,77
5	77,255,102	77,230,102	77,204,102	77,179,102	77,153,102	77,128,102	77,102,102	77,77,102	77,51,102	77,26,102	77,0,102
6	77,255,128	77,230,128	77,204,128	77,179,128	77,153,128	77,128,128	77,102,128	77,77,128	77,51,128	77,26,128	77,0,128
7	77,255,153	77,230,153	77,204,153	77,179,153	77,153,153	77,128,153	77,102,153	77,77,153	77,51,153	77,26,153	77,0,153
8	77,255,179	77,230,179	77,204,179	77,179,179	77,153,179	77,128,179	77,102,179	77,77,179	77,51,179	77,26,179	77,0,179
9	77,255,204	77,230,204	77,204,204	77,179,204	77,153,204	77,128,204	77,102,204	77,77,204	77,51,204	77,26,204	77,0,204
10	77,255,230	77,230,230	77,204,230	77,179,230	77,153,230	77,128,230	77,102,230	77,77,230	77,51,230	77,26,230	77,0,230
11	77,255,255	77,230,255	77,204,255	77,179,255	77,153,255	77,128,255	77,102,255	77,77,255	77,51,255	77,26,255	77,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 18 below.

Table 18

t=9	1	2	3	4	5	6	7	8	9	10	11
1	51,255,0	51,230,0	51,204,0	51,179,0	51,153,0	51,128,0	51,102,0	51,77,0	51,51,0	51,26,0	51,0,0

2	51,255,26	51,230,26	51,204,26	51,179,26	51,153,26	51,128,26	51,102,26	51,77,26	51,51,26	51,26,26	51,0,26
3	51,255,51	51,230,51	51,204,51	51,179,51	51,153,51	51,128,51	51,102,51	51,77,51	51,51,51	51,26,51	51,0,51
4	51,255,77	51,230,77	51,204,77	51,179,77	51,153,77	51,128,77	51,102,77	51,77,77	51,51,77	51,26,77	51,0,77
5	51,255,102	51,230,102	51,204,102	51,179,102	51,153,102	51,128,102	51,102,102	51,77,102	51,51,102	51,26,102	51,0,102
6	51,255,128	51,230,128	51,204,128	51,179,128	51,153,128	51,128,128	51,102,128	51,77,128	51,51,128	51,26,128	51,0,128
7	51,255,153	51,230,153	51,204,153	51,179,153	51,153,153	51,128,153	51,102,153	51,77,153	51,51,153	51,26,153	51,0,153
8	51,255,179	51,230,179	51,204,179	51,179,179	51,153,179	51,128,179	51,102,179	51,77,179	51,51,179	51,26,179	51,0,179
9	51,255,204	51,230,204	51,204,204	51,179,204	51,153,204	51,128,204	51,102,204	51,77,204	51,51,204	51,26,204	51,0,204
10	51,255,230	51,230,230	51,204,230	51,179,230	51,153,230	51,128,230	51,102,230	51,77,230	51,51,230	51,26,230	51,0,230
11	51,255,255	51,230,255	51,204,255	51,179,255	51,153,255	51,128,255	51,102,255	51,77,255	51,51,255	51,26,255	51,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 19 below.

Table 19

t=10	1	2	3	4	5	6	7	8	9	10	11
1	26,255,0	26,230,0	26,204,0	26,179,0	26,153,0	26,128,0	26,102,0	26,77,0	26,51,0	26,26,0	26,0,0
2	26,255,26	26,230,26	26,204,26	26,179,26	26,153,26	26,128,26	26,102,26	26,77,26	26,51,26	26,26,26	26,0,26
3	26,255,51	26,230,51	26,204,51	26,179,51	26,153,51	26,128,51	26,102,51	26,77,51	26,51,51	26,26,51	26,0,51
4	26,255,77	26,230,77	26,204,77	26,179,77	26,153,77	26,128,77	26,102,77	26,77,77	26,51,77	26,26,77	26,0,77
5	26,255,102	26,230,102	26,204,102	26,179,102	26,153,102	26,128,102	26,102,102	26,77,102	26,51,102	26,26,102	26,0,102
6	26,255,128	26,230,128	26,204,128	26,179,128	26,153,128	26,128,128	26,102,128	26,77,128	26,51,128	26,26,128	26,0,128
7	26,255,153	26,230,153	26,204,153	26,179,153	26,153,153	26,128,153	26,102,153	26,77,153	26,51,153	26,26,153	26,0,153
8	26,255,179	26,230,179	26,204,179	26,179,179	26,153,179	26,128,179	26,102,179	26,77,179	26,51,179	26,26,179	26,0,179
9	26,255,204	26,230,204	26,204,204	26,179,204	26,153,204	26,128,204	26,102,204	26,77,204	26,51,204	26,26,204	26,0,204
10	26,255,230	26,230,230	26,204,230	26,179,230	26,153,230	26,128,230	26,102,230	26,77,230	26,51,230	26,26,230	26,0,230
11	26,255,255	26,230,255	26,204,255	26,179,255	26,153,255	26,128,255	26,102,255	26,77,255	26,51,255	26,26,255	26,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 20 below.

Table 20

t=11	1	2	3	4	5	6	7	8	9	10	11
1	0,255,0	0,230,0	0,204,0	0,179,0	0,153,0	0,128,0	0,102,0	0,77,0	0,51,0	0,26,0	0,0,0
2	0,255,26	0,230,26	0,204,26	0,179,26	0,153,26	0,128,26	0,102,26	0,77,26	0,51,26	0,26,26	0,0,26
3	0,255,51	0,230,51	0,204,51	0,179,51	0,153,51	0,128,51	0,102,51	0,77,51	0,51,51	0,26,51	0,0,51
4	0,255,77	0,230,77	0,204,77	0,179,77	0,153,77	0,128,77	0,102,77	0,77,77	0,51,77	0,26,77	0,0,77
5	0,255,102	0,230,102	0,204,102	0,179,102	0,153,102	0,128,102	0,102,102	0,77,102	0,51,102	0,26,102	0,0,102
6	0,255,128	0,230,128	0,204,128	0,179,128	0,153,128	0,128,128	0,102,128	0,77,128	0,51,128	0,26,128	0,0,128
7	0,255,153	0,230,153	0,204,153	0,179,153	0,153,153	0,128,153	0,102,153	0,77,153	0,51,153	0,26,153	0,0,153
8	0,255,179	0,230,179	0,204,179	0,179,179	0,153,179	0,128,179	0,102,179	0,77,179	0,51,179	0,26,179	0,0,179
9	0,255,204	0,230,204	0,204,204	0,179,204	0,153,204	0,128,204	0,102,204	0,77,204	0,51,204	0,26,204	0,0,204
10	0,255,230	0,230,230	0,204,230	0,179,230	0,153,230	0,128,230	0,102,230	0,77,230	0,51,230	0,26,230	0,0,230
11	0,255,255	0,230,255	0,204,255	0,179,255	0,153,255	0,128,255	0,102,255	0,77,255	0,51,255	0,26,255	0,0,255

(2) In the CMY color space, it is possible to obtain

segment each grid point and

The 11 vertical sections, of which, the visualization of the sections within the regular hexahedron in the CMY color space is shown in Table 21 below.

Table 21

n=1	1	2	3	4	5	6	7	8	9	10	11
1	0,255,0	26,255,0	51,255,0	77,255,0	102,255,0	128,255,0	153,255,0	179,255,0	204,255,0	230,255,0	255,255,0
2	0,255,26	26,255,26	51,255,26	77,255,26	102,255,26	128,255,26	153,255,26	179,255,26	204,255,26	230,255,26	255,255,26
3	0,255,51	26,255,51	51,255,51	77,255,51	102,255,51	128,255,51	153,255,51	179,255,51	204,255,51	230,255,51	255,255,51
4	0,255,77	26,255,77	51,255,77	77,255,77	102,255,77	128,255,77	153,255,77	179,255,77	204,255,77	230,255,77	255,255,77
5	0,255,102	26,255,102	51,255,102	77,255,102	102,255,102	128,255,102	153,255,102	179,255,102	204,255,102	230,255,102	255,255,102
6	0,255,128	26,255,128	51,255,128	77,255,128	102,255,128	128,255,128	153,255,128	179,255,128	204,255,128	230,255,128	255,255,128
7	0,255,153	26,255,153	51,255,153	77,255,153	102,255,153	128,255,153	153,255,153	179,255,153	204,255,153	230,255,153	255,255,153
8	0,255,179	26,255,179	51,255,179	77,255,179	102,255,179	128,255,179	153,255,179	179,255,179	204,255,179	230,255,179	255,255,179
9	0,255,204	26,255,204	51,255,204	77,255,204	102,255,204	128,255,204	153,255,204	179,255,204	204,255,204	230,255,204	255,255,204
10	0,255,230	26,255,230	51,255,230	77,255,230	102,255,230	128,255,230	153,255,230	179,255,230	204,255,230	230,255,230	255,255,230
11	0,255,255	26,255,255	51,255,255	77,255,255	102,255,255	128,255,255	153,255,255	179,255,255	204,255,255	230,255,255	255,255,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 22 below.

Table 22

n=2	1	2	3	4	5	6	7	8	9	10	11
1	0,230,0	26,230,0	51,230,0	77,230,0	102,230,0	128,230,0	153,230,0	179,230,0	204,230,0	230,230,0	255,230,0
2	0,230,26	26,230,26	51,230,26	77,230,26	102,230,26	128,230,26	153,230,26	179,230,26	204,230,26	230,230,26	255,230,26
3	0,230,51	26,230,51	51,230,51	77,230,51	102,230,51	128,230,51	153,230,51	179,230,51	204,230,51	230,230,51	255,230,51
4	0,230,77	26,230,77	51,230,77	77,230,77	102,230,77	128,230,77	153,230,77	179,230,77	204,230,77	230,230,77	255,230,77
5	0,230,102	26,230,102	51,230,102	77,230,102	102,230,102	128,230,102	153,230,102	179,230,102	204,230,102	230,230,102	255,230,102
6	0,230,128	26,230,128	51,230,128	77,230,128	102,230,128	128,230,128	153,230,128	179,230,128	204,230,128	230,230,128	255,230,128
7	0,230,153	26,230,153	51,230,153	77,230,153	102,230,153	128,230,153	153,230,153	179,230,153	204,230,153	230,230,153	255,230,153
8	0,230,179	26,230,179	51,230,179	77,230,179	102,230,179	128,230,179	153,230,179	179,230,179	204,230,179	230,230,179	255,230,179
9	0,230,204	26,230,204	51,230,204	77,230,204	102,230,204	128,230,204	153,230,204	179,230,204	204,230,204	230,230,204	255,230,204
10	0,230,230	26,230,230	51,230,230	77,230,230	102,230,230	128,230,230	153,230,230	179,230,230	204,230,230	230,230,230	255,230,230
11	0,230,255	26,230,255	51,230,255	77,230,255	102,230,255	128,230,255	153,230,255	179,230,255	204,230,255	230,230,255	255,230,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 23 below.

Table 23

n=3	1	2	3	4	5	6	7	8	9	10	11
1	0,204,0	26,204,0	51,204,0	77,204,0	102,204,0	128,204,0	153,204,0	179,204,0	204,204,0	230,204,0	255,204,0
2	0,204,26	26,204,26	51,204,26	77,204,26	102,204,26	128,204,26	153,204,26	179,204,26	204,204,26	230,204,26	255,204,26
3	0,204,51	26,204,51	51,204,51	77,204,51	102,204,51	128,204,51	153,204,51	179,204,51	204,204,51	230,204,51	255,204,51
4	0,204,77	26,204,77	51,204,77	77,204,77	102,204,77	128,204,77	153,204,77	179,204,77	204,204,77	230,204,77	255,204,77
5	0,204,102	26,204,102	51,204,102	77,204,102	102,204,102	128,204,102	153,204,102	179,204,102	204,204,102	230,204,102	255,204,102
6	0,204,128	26,204,128	51,204,128	77,204,128	102,204,128	128,204,128	153,204,128	179,204,128	204,204,128	230,204,128	255,204,128
7	0,204,153	26,204,153	51,204,153	77,204,153	102,204,153	128,204,153	153,204,153	179,204,153	204,204,153	230,204,153	255,204,153
8	0,204,179	26,204,179	51,204,179	77,204,179	102,204,179	128,204,179	153,204,179	179,204,179	204,204,179	230,204,179	255,204,179
9	0,204,204	26,204,204	51,204,204	77,204,204	102,204,204	128,204,204	153,204,204	179,204,204	204,204,204	230,204,204	255,204,204
10	0,204,230	26,204,230	51,204,230	77,204,230	102,204,230	128,204,230	153,204,230	179,204,230	204,204,230	230,204,230	255,204,230
11	0,204,255	26,204,255	51,204,255	77,204,255	102,204,255	128,204,255	153,204,255	179,204,255	204,204,255	230,204,255	255,204,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 24 below.

Table 24

n=4	1	2	3	4	5	6	7	8	9	10	11
1	0,179,0	26,179,0	51,179,0	77,179,0	102,179,0	128,179,0	153,179,0	179,179,0	204,179,0	230,179,0	255,179,0
2	0,179,26	26,179,26	51,179,26	77,179,26	102,179,26	128,179,26	153,179,26	179,179,26	204,179,26	230,179,26	255,179,26
3	0,179,51	26,179,51	51,179,51	77,179,51	102,179,51	128,179,51	153,179,51	179,179,51	204,179,51	230,179,51	255,179,51
4	0,179,77	26,179,77	51,179,77	77,179,77	102,179,77	128,179,77	153,179,77	179,179,77	204,179,77	230,179,77	255,179,77
5	0,179,102	26,179,102	51,179,102	77,179,102	102,179,102	128,179,102	153,179,102	179,179,102	204,179,102	230,179,102	255,179,102
6	0,179,128	26,179,128	51,179,128	77,179,128	102,179,128	128,179,128	153,179,128	179,179,128	204,179,128	230,179,128	255,179,128
7	0,179,153	26,179,153	51,179,153	77,179,153	102,179,153	128,179,153	153,179,153	179,179,153	204,179,153	230,179,153	255,179,153
8	0,179,179	26,179,179	51,179,179	77,179,179	102,179,179	128,179,179	153,179,179	179,179,179	204,179,179	230,179,179	255,179,179
9	0,179,204	26,179,204	51,179,204	77,179,204	102,179,204	128,179,204	153,179,204	179,179,204	204,179,204	230,179,204	255,179,204
10	0,179,230	26,179,230	51,179,230	77,179,230	102,179,230	128,179,230	153,179,230	179,179,230	204,179,230	230,179,230	255,179,230
11	0,179,255	26,179,255	51,179,255	77,179,255	102,179,255	128,179,255	153,179,255	179,179,255	204,179,255	230,179,255	255,179,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 25 below.

Table 25

n=5	1	2	3	4	5	6	7	8	9	10	11
1	0,153,0	26,153,0	51,153,0	77,153,0	102,153,0	128,153,0	153,153,0	179,153,0	204,153,0	230,153,0	255,153,0
2	0,153,26	26,153,26	51,153,26	77,153,26	102,153,26	128,153,26	153,153,26	179,153,26	204,153,26	230,153,26	255,153,26
3	0,153,51	26,153,51	51,153,51	77,153,51	102,153,51	128,153,51	153,153,51	179,153,51	204,153,51	230,153,51	255,153,51
4	0,153,77	26,153,77	51,153,77	77,153,77	102,153,77	128,153,77	153,153,77	179,153,77	204,153,77	230,153,77	255,153,77
5	0,153,102	26,153,102	51,153,102	77,153,102	102,153,102	128,153,102	153,153,102	179,153,102	204,153,102	230,153,102	255,153,102
6	0,153,128	26,153,128	51,153,128	77,153,128	102,153,128	128,153,128	153,153,128	179,153,128	204,153,128	230,153,128	255,153,128
7	0,153,153	26,153,153	51,153,153	77,153,153	102,153,153	128,153,153	153,153,153	179,153,153	204,153,153	230,153,153	255,153,153
8	0,153,179	26,153,179	51,153,179	77,153,179	102,153,179	128,153,179	153,153,179	179,153,179	204,153,179	230,153,179	255,153,179
9	0,153,204	26,153,204	51,153,204	77,153,204	102,153,204	128,153,204	153,153,204	179,153,204	204,153,204	230,153,204	255,153,204
10	0,153,230	26,153,230	51,153,230	77,153,230	102,153,230	128,153,230	153,153,230	179,153,230	204,153,230	230,153,230	255,153,230
11	0,153,255	26,153,255	51,153,255	77,153,255	102,153,255	128,153,255	153,153,255	179,153,255	204,153,255	230,153,255	255,153,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 26 below.

Table 26

n=6	1	2	3	4	5	6	7	8	9	10	11
1	0,128,0	26,128,0	51,128,0	77,128,0	102,128,0	128,128,0	153,128,0	179,128,0	204,128,0	230,128,0	255,128,0
2	0,128,26	26,128,26	51,128,26	77,128,26	102,128,26	128,128,26	153,128,26	179,128,26	204,128,26	230,128,26	255,128,26
3	0,128,51	26,128,51	51,128,51	77,128,51	102,128,51	128,128,51	153,128,51	179,128,51	204,128,51	230,128,51	255,128,51
4	0,128,77	26,128,77	51,128,77	77,128,77	102,128,77	128,128,77	153,128,77	179,128,77	204,128,77	230,128,77	255,128,77
5	0,128,102	26,128,102	51,128,102	77,128,102	102,128,102	128,128,102	153,128,102	179,128,102	204,128,102	230,128,102	255,128,102
6	0,128,128	26,128,128	51,128,128	77,128,128	102,128,128	128,128,128	153,128,128	179,128,128	204,128,128	230,128,128	255,128,128
7	0,128,153	26,128,153	51,128,153	77,128,153	102,128,153	128,128,153	153,128,153	179,128,153	204,128,153	230,128,153	255,128,153
8	0,128,179	26,128,179	51,128,179	77,128,179	102,128,179	128,128,179	153,128,179	179,128,179	204,128,179	230,128,179	255,128,179
9	0,128,204	26,128,204	51,128,204	77,128,204	102,128,204	128,128,204	153,128,204	179,128,204	204,128,204	230,128,204	255,128,204
10	0,128,230	26,128,230	51,128,230	77,128,230	102,128,230	128,128,230	153,128,230	179,128,230	204,128,230	230,128,230	255,128,230
11	0,128,255	26,128,255	51,128,255	77,128,255	102,128,255	128,128,255	153,128,255	179,128,255	204,128,255	230,128,255	255,128,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 27 below.

Table 27

n=7	1	2	3	4	5	6	7	8	9	10	11
1	0,102,0	26,102,0	51,102,0	77,102,0	102,102,0	128,102,0	153,102,0	179,102,0	204,102,0	230,102,0	255,102,0
2	0,102,26	26,102,26	51,102,26	77,102,26	102,102,26	128,102,26	153,102,26	179,102,26	204,102,26	230,102,26	255,102,26
3	0,102,51	26,102,51	51,102,51	77,102,51	102,102,51	128,102,51	153,102,51	179,102,51	204,102,51	230,102,51	255,102,51
4	0,102,77	26,102,77	51,102,77	77,102,77	102,102,77	128,102,77	153,102,77	179,102,77	204,102,77	230,102,77	255,102,77
5	0,102,102	26,102,102	51,102,102	77,102,102	102,102,102	128,102,102	153,102,102	179,102,102	204,102,102	230,102,102	255,102,102
6	0,102,128	26,102,128	51,102,128	77,102,128	102,102,128	128,102,128	153,102,128	179,102,128	204,102,128	230,102,128	255,102,128
7	0,102,153	26,102,153	51,102,153	77,102,153	102,102,153	128,102,153	153,102,153	179,102,153	204,102,153	230,102,153	255,102,153
8	0,102,179	26,102,179	51,102,179	77,102,179	102,102,179	128,102,179	153,102,179	179,102,179	204,102,179	230,102,179	255,102,179
9	0,102,204	26,102,204	51,102,204	77,102,204	102,102,204	128,102,204	153,102,204	179,102,204	204,102,204	230,102,204	255,102,204
10	0,102,230	26,102,230	51,102,230	77,102,230	102,102,230	128,102,230	153,102,230	179,102,230	204,102,230	230,102,230	255,102,230
11	0,102,255	26,102,255	51,102,255	77,102,255	102,102,255	128,102,255	153,102,255	179,102,255	204,102,255	230,102,255	255,102,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 28 below.

Table 28

n=8	1	2	3	4	5	6	7	8	9	10	11
1	0,77,0	26,77,0	51,77,0	77,77,0	102,77,0	128,77,0	153,77,0	179,77,0	204,77,0	230,77,0	255,77,0
2	0,77,26	26,77,26	51,77,26	77,77,26	102,77,26	128,77,26	153,77,26	179,77,26	204,77,26	230,77,26	255,77,26
3	0,77,51	26,77,51	51,77,51	77,77,51	102,77,51	128,77,51	153,77,51	179,77,51	204,77,51	230,77,51	255,77,51
4	0,77,77	26,77,77	51,77,77	77,77,77	102,77,77	128,77,77	153,77,77	179,77,77	204,77,77	230,77,77	255,77,77
5	0,77,102	26,77,102	51,77,102	77,77,102	102,77,102	128,77,102	153,77,102	179,77,102	204,77,102	230,77,102	255,77,102
6	0,77,128	26,77,128	51,77,128	77,77,128	102,77,128	128,77,128	153,77,128	179,77,128	204,77,128	230,77,128	255,77,128
7	0,77,153	26,77,153	51,77,153	77,77,153	102,77,153	128,77,153	153,77,153	179,77,153	204,77,153	230,77,153	255,77,153
8	0,77,179	26,77,179	51,77,179	77,77,179	102,77,179	128,77,179	153,77,179	179,77,179	204,77,179	230,77,179	255,77,179
9	0,77,204	26,77,204	51,77,204	77,77,204	102,77,204	128,77,204	153,77,204	179,77,204	204,77,204	230,77,204	255,77,204
10	0,77,230	26,77,230	51,77,230	77,77,230	102,77,230	128,77,230	153,77,230	179,77,230	204,77,230	230,77,230	255,77,230
11	0,77,255	26,77,255	51,77,255	77,77,255	102,77,255	128,77,255	153,77,255	179,77,255	204,77,255	230,77,255	255,77,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 29 below.

Table 29

n=9	1	2	3	4	5	6	7	8	9	10	11
1	0,51,0	26,51,0	51,51,0	77,51,0	102,51,0	128,51,0	153,51,0	179,51,0	204,51,0	230,51,0	255,51,0
2	0,51,26	26,51,26	51,51,26	77,51,26	102,51,26	128,51,26	153,51,26	179,51,26	204,51,26	230,51,26	255,51,26
3	0,51,51	26,51,51	51,51,51	77,51,51	102,51,51	128,51,51	153,51,51	179,51,51	204,51,51	230,51,51	255,51,51
4	0,51,77	26,51,77	51,51,77	77,51,77	102,51,77	128,51,77	153,51,77	179,51,77	204,51,77	230,51,77	255,51,77
5	0,51,102	26,51,102	51,51,102	77,51,102	102,51,102	128,51,102	153,51,102	179,51,102	204,51,102	230,51,102	255,51,102
6	0,51,128	26,51,128	51,51,128	77,51,128	102,51,128	128,51,128	153,51,128	179,51,128	204,51,128	230,51,128	255,51,128
7	0,51,153	26,51,153	51,51,153	77,51,153	102,51,153	128,51,153	153,51,153	179,51,153	204,51,153	230,51,153	255,51,153
8	0,51,179	26,51,179	51,51,179	77,51,179	102,51,179	128,51,179	153,51,179	179,51,179	204,51,179	230,51,179	255,51,179
9	0,51,204	26,51,204	51,51,204	77,51,204	102,51,204	128,51,204	153,51,204	179,51,204	204,51,204	230,51,204	255,51,204
10	0,51,230	26,51,230	51,51,230	77,51,230	102,51,230	128,51,230	153,51,230	179,51,230	204,51,230	230,51,230	255,51,230

11

0,51,255

26,51,255

51,51,255

77,51,255

102,51,255

128,51,255

153,51,255

179,51,255

204,51,255

230,51,255

255,51,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 30 below.

Table 30

n=10	1	2	3	4	5	6	7	8	9	10	11
1	0,26,0	26,26,0	51,26,0	77,26,0	102,26,0	128,26,0	153,26,0	179,26,0	204,26,0	230,26,0	255,26,0
2	0,26,26	26,26,26	51,26,26	77,26,26	102,26,26	128,26,26	153,26,26	179,26,26	204,26,26	230,26,26	255,26,26
3	0,26,51	26,26,51	51,26,51	77,26,51	102,26,51	128,26,51	153,26,51	179,26,51	204,26,51	230,26,51	255,26,51
4	0,26,77	26,26,77	51,26,77	77,26,77	102,26,77	128,26,77	153,26,77	179,26,77	204,26,77	230,26,77	255,26,77
5	0,26,102	26,26,102	51,26,102	77,26,102	102,26,102	128,26,102	153,26,102	179,26,102	204,26,102	230,26,102	255,26,102
6	0,26,128	26,26,128	51,26,128	77,26,128	102,26,128	128,26,128	153,26,128	179,26,128	204,26,128	230,26,128	255,26,128
7	0,26,153	26,26,153	51,26,153	77,26,153	102,26,153	128,26,153	153,26,153	179,26,153	204,26,153	230,26,153	255,26,153
8	0,26,179	26,26,179	51,26,179	77,26,179	102,26,179	128,26,179	153,26,179	179,26,179	204,26,179	230,26,179	255,26,179
9	0,26,204	26,26,204	51,26,204	77,26,204	102,26,204	128,26,204	153,26,204	179,26,204	204,26,204	230,26,204	255,26,204
10	0,26,230	26,26,230	51,26,230	77,26,230	102,26,230	128,26,230	153,26,230	179,26,230	204,26,230	230,26,230	255,26,230
11	0,26,255	26,26,255	51,26,255	77,26,255	102,26,255	128,26,255	153,26,255	179,26,255	204,26,255	230,26,255	255,26,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 31 below.

Table 31

n=11	1	2	3	4	5	6	7	8	9	10	11
1	0,0,0	26,0,0	51,0,0	77,0,0	102,0,0	128,0,0	153,0,0	179,0,0	204,0,0	230,0,0	255,0,0
2	0,0,26	26,0,26	51,0,26	77,0,26	102,0,26	128,0,26	153,0,26	179,0,26	204,0,26	230,0,26	255,0,26
3	0,0,51	26,0,51	51,0,51	77,0,51	102,0,51	128,0,51	153,0,51	179,0,51	204,0,51	230,0,51	255,0,51
4	0,0,77	26,0,77	51,0,77	77,0,77	102,0,77	128,0,77	153,0,77	179,0,77	204,0,77	230,0,77	255,0,77
5	0,0,102	26,0,102	51,0,102	77,0,102	102,0,102	128,0,102	153,0,102	179,0,102	204,0,102	230,0,102	255,0,102
6	0,0,128	26,0,128	51,0,128	77,0,128	102,0,128	128,0,128	153,0,128	179,0,128	204,0,128	230,0,128	255,0,128
7	0,0,153	26,0,153	51,0,153	77,0,153	102,0,153	128,0,153	153,0,153	179,0,153	204,0,153	230,0,153	255,0,153
8	0,0,179	26,0,179	51,0,179	77,0,179	102,0,179	128,0,179	153,0,179	179,0,179	204,0,179	230,0,179	255,0,179
9	0,0,204	26,0,204	51,0,204	77,0,204	102,0,204	128,0,204	153,0,204	179,0,204	204,0,204	230,0,204	255,0,204
10	0,0,230	26,0,230	51,0,230	77,0,230	102,0,230	128,0,230	153,0,230	179,0,230	204,0,230	230,0,230	255,0,230
11	0,0,255	26,0,255	51,0,255	77,0,255	102,0,255	128,0,255	153,0,255	179,0,255	204,0,255	230,0,255	255,0,255

(3) In the CMY color space, it is possible to obtain

segment each grid point and

The 11 vertical sections, of which, the visualization of the sections within the regular hexahedron in the CMY color space is shown in Table 32 below.

Table 32

p=1	1	2	3	4	5	6	7	8	9	10	11
1	255,255,255	255,230,255	255,204,255	255,179,255	255,153,255	255,128,255	255,102,255	255,77,255	255,51,255	255,26,255	255,0,255
2	230,255,255	230,230,255	230,204,255	230,179,255	230,153,255	230,128,255	230,102,255	230,77,255	230,51,255	230,26,255	230,0,255
3	204,255,255	204,230,255	204,204,255	204,179,255	204,153,255	204,128,255	204,102,255	204,77,255	204,51,255	204,26,255	204,0,255
4	179,255,255	179,230,255	179,204,255	179,179,255	179,153,255	179,128,255	179,102,255	179,77,255	179,51,255	179,26,255	179,0,255
5	153,255,255	153,230,255	153,204,255	153,179,255	153,153,255	153,128,255	153,102,255	153,77,255	153,51,255	153,26,255	153,0,255
6	128,255,255	128,230,255	128,204,255	128,179,255	128,153,255	128,128,255	128,102,255	128,77,255	128,51,255	128,26,255	128,0,255
7	102,255,255	102,230,255	102,204,255	102,179,255	102,153,255	102,128,255	102,102,255	102,77,255	102,51,255	102,26,255	102,0,255

8	77,255,255	77,230,255	77,204,255	77,179,255	77,153,255	77,128,255	77,102,255	77,77,255	77,51,255	77,26,255	77,0,255
9	51,255,255	51,230,255	51,204,255	51,179,255	51,153,255	51,128,255	51,102,255	51,77,255	51,51,255	51,26,255	51,0,255
10	26,255,255	26,230,255	26,204,255	26,179,255	26,153,255	26,128,255	26,102,255	26,77,255	26,51,255	26,26,255	26,0,255
11	0,255,255	0,230,255	0,204,255	0,179,255	0,153,255	0,128,255	0,102,255	0,77,255	0,51,255	0,26,255	0,0,255

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 33 below.

Table 33

p=2	1	2	3	4	5	6	7	8	9	10	11
1	255,255,230	255,230,230	255,204,230	255,179,230	255,153,230	255,128,230	255,102,230	255,77,230	255,51,230	255,26,230	255,0,230
2	230,255,230	230,230,230	230,204,230	230,179,230	230,153,230	230,128,230	230,102,230	230,77,230	230,51,230	230,26,230	230,0,230
3	204,255,230	204,230,230	204,204,230	204,179,230	204,153,230	204,128,230	204,102,230	204,77,230	204,51,230	204,26,230	204,0,230
4	179,255,230	179,230,230	179,204,230	179,179,230	179,153,230	179,128,230	179,102,230	179,77,230	179,51,230	179,26,230	179,0,230
5	153,255,230	153,230,230	153,204,230	153,179,230	153,153,230	153,128,230	153,102,230	153,77,230	153,51,230	153,26,230	153,0,230
6	128,255,230	128,230,230	128,204,230	128,179,230	128,153,230	128,128,230	128,102,230	128,77,230	128,51,230	128,26,230	128,0,230
7	102,255,230	102,230,230	102,204,230	102,179,230	102,153,230	102,128,230	102,102,230	102,77,230	102,51,230	102,26,230	102,0,230
8	77,255,230	77,230,230	77,204,230	77,179,230	77,153,230	77,128,230	77,102,230	77,77,230	77,51,230	77,26,230	77,0,230
9	51,255,230	51,230,230	51,204,230	51,179,230	51,153,230	51,128,230	51,102,230	51,77,230	51,51,230	51,26,230	51,0,230
10	26,255,230	26,230,230	26,204,230	26,179,230	26,153,230	26,128,230	26,102,230	26,77,230	26,51,230	26,26,230	26,0,230
11	0,255,230	0,230,230	0,204,230	0,179,230	0,153,230	0,128,230	0,102,230	0,77,230	0,51,230	0,26,230	0,0,230

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 34 below.

Table 34

p=3	1	2	3	4	5	6	7	8	9	10	11
1	255,255,204	255,230,204	255,204,204	255,179,204	255,153,204	255,128,204	255,102,204	255,77,204	255,51,204	255,26,204	255,0,204
2	230,255,204	230,230,204	230,204,204	230,179,204	230,153,204	230,128,204	230,102,204	230,77,204	230,51,204	230,26,204	230,0,204
3	204,255,204	204,230,204	204,204,204	204,179,204	204,153,204	204,128,204	204,102,204	204,77,204	204,51,204	204,26,204	204,0,204
4	179,255,204	179,230,204	179,204,204	179,179,204	179,153,204	179,128,204	179,102,204	179,77,204	179,51,204	179,26,204	179,0,204
5	153,255,204	153,230,204	153,204,204	153,179,204	153,153,204	153,128,204	153,102,204	153,77,204	153,51,204	153,26,204	153,0,204
6	128,255,204	128,230,204	128,204,204	128,179,204	128,153,204	128,128,204	128,102,204	128,77,204	128,51,204	128,26,204	128,0,204
7	102,255,204	102,230,204	102,204,204	102,179,204	102,153,204	102,128,204	102,102,204	102,77,204	102,51,204	102,26,204	102,0,204
8	77,255,204	77,230,204	77,204,204	77,179,204	77,153,204	77,128,204	77,102,204	77,77,204	77,51,204	77,26,204	77,0,204
9	51,255,204	51,230,204	51,204,204	51,179,204	51,153,204	51,128,204	51,102,204	51,77,204	51,51,204	51,26,204	51,0,204
10	26,255,204	26,230,204	26,204,204	26,179,204	26,153,204	26,128,204	26,102,204	26,77,204	26,51,204	26,26,204	26,0,204
11	0,255,204	0,230,204	0,204,204	0,179,204	0,153,204	0,128,204	0,102,204	0,77,204	0,51,204	0,26,204	0,0,204

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 35 below.

Table 35

p=4	1	2	3	4	5	6	7	8	9	10	11
1	255,255,179	255,230,179	255,204,179	255,179,179	255,153,179	255,128,179	255,102,179	255,77,179	255,51,179	255,26,179	255,0,179
2	230,255,179	230,230,179	230,204,179	230,179,179	230,153,179	230,128,179	230,102,179	230,77,179	230,51,179	230,26,179	230,0,179
3	204,255,179	204,230,179	204,204,179	204,179,179	204,153,179	204,128,179	204,102,179	204,77,179	204,51,179	204,26,179	204,0,179
4	179,255,179	179,230,179	179,204,179	179,179,179	179,153,179	179,128,179	179,102,179	179,77,179	179,51,179	179,26,179	179,0,179
5	153,255,179	153,230,179	153,204,179	153,179,179	153,153,179	153,128,179	153,102,179	153,77,179	153,51,179	153,26,179	153,0,179
6	128,255,179	128,230,179	128,204,179	128,179,179	128,153,179	128,128,179	128,102,179	128,77,179	128,51,179	128,26,179	128,0,179

7	102,255,179	102,230,179	102,204,179	102,179,179	102,153,179	102,128,179	102,102,179	102,77,179	102,51,179	102,26,179	102,0,179
8	77,255,179	77,230,179	77,204,179	77,179,179	77,153,179	77,128,179	77,102,179	77,77,179	77,51,179	77,26,179	77,0,179
9	51,255,179	51,230,179	51,204,179	51,179,179	51,153,179	51,128,179	51,102,179	51,77,179	51,51,179	51,26,179	51,0,179
10	26,255,179	26,230,179	26,204,179	26,179,179	26,153,179	26,128,179	26,102,179	26,77,179	26,51,179	26,26,179	26,0,179
11	0,255,179	0,230,179	0,204,179	0,179,179	0,153,179	0,128,179	0,102,179	0,77,179	0,51,179	0,26,179	0,0,179

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 36 below.

Table 36

p=5	1	2	3	4	5	6	7	8	9	10	11
1	255,255,153	255,230,153	255,204,153	255,179,153	255,153,153	255,128,153	255,102,153	255,77,153	255,51,153	255,26,153	255,0,153
2	230,255,153	230,230,153	230,204,153	230,179,153	230,153,153	230,128,153	230,102,153	230,77,153	230,51,153	230,26,153	230,0,153
3	204,255,153	204,230,153	204,204,153	204,179,153	204,153,153	204,128,153	204,102,153	204,77,153	204,51,153	204,26,153	204,0,153
4	179,255,153	179,230,153	179,204,153	179,179,153	179,153,153	179,128,153	179,102,153	179,77,153	179,51,153	179,26,153	179,0,153
5	153,255,153	153,230,153	153,204,153	153,179,153	153,153,153	153,128,153	153,102,153	153,77,153	153,51,153	153,26,153	153,0,153
6	128,255,153	128,230,153	128,204,153	128,179,153	128,153,153	128,128,153	128,102,153	128,77,153	128,51,153	128,26,153	128,0,153
7	102,255,153	102,230,153	102,204,153	102,179,153	102,153,153	102,128,153	102,102,153	102,77,153	102,51,153	102,26,153	102,0,153
8	77,255,153	77,230,153	77,204,153	77,179,153	77,153,153	77,128,153	77,102,153	77,77,153	77,51,153	77,26,153	77,0,153
9	51,255,153	51,230,153	51,204,153	51,179,153	51,153,153	51,128,153	51,102,153	51,77,153	51,51,153	51,26,153	51,0,153
10	26,255,153	26,230,153	26,204,153	26,179,153	26,153,153	26,128,153	26,102,153	26,77,153	26,51,153	26,26,153	26,0,153
11	0,255,153	0,230,153	0,204,153	0,179,153	0,153,153	0,128,153	0,102,153	0,77,153	0,51,153	0,26,153	0,0,153

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 37 below.

Table 37

p=6	1	2	3	4	5	6	7	8	9	10	11
1	255,255,128	255,230,128	255,204,128	255,179,128	255,153,128	255,128,128	255,102,128	255,77,128	255,51,128	255,26,128	255,0,128
2	230,255,128	230,230,128	230,204,128	230,179,128	230,153,128	230,128,128	230,102,128	230,77,128	230,51,128	230,26,128	230,0,128
3	204,255,128	204,230,128	204,204,128	204,179,128	204,153,128	204,128,128	204,102,128	204,77,128	204,51,128	204,26,128	204,0,128
4	179,255,128	179,230,128	179,204,128	179,179,128	179,153,128	179,128,128	179,102,128	179,77,128	179,51,128	179,26,128	179,0,128
5	153,255,128	153,230,128	153,204,128	153,179,128	153,153,128	153,128,128	153,102,128	153,77,128	153,51,128	153,26,128	153,0,128
6	128,255,128	128,230,128	128,204,128	128,179,128	128,153,128	128,128,128	128,102,128	128,77,128	128,51,128	128,26,128	128,0,128
7	102,255,128	102,230,128	102,204,128	102,179,128	102,153,128	102,128,128	102,102,128	102,77,128	102,51,128	102,26,128	102,0,128
8	77,255,128	77,230,128	77,204,128	77,179,128	77,153,128	77,128,128	77,102,128	77,77,128	77,51,128	77,26,128	77,0,128
9	51,255,128	51,230,128	51,204,128	51,179,128	51,153,128	51,128,128	51,102,128	51,77,128	51,51,128	51,26,128	51,0,128
10	26,255,128	26,230,128	26,204,128	26,179,128	26,153,128	26,128,128	26,102,128	26,77,128	26,51,128	26,26,128	26,0,128
11	0,255,128	0,230,128	0,204,128	0,179,128	0,153,128	0,128,128	0,102,128	0,77,128	0,51,128	0,26,128	0,0,128

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 38 below.

Table 38

p=7	1	2	3	4	5	6	7	8	9	10	11
1	255,255,102	255,230,102	255,204,102	255,179,102	255,153,102	255,128,102	255,102,102	255,77,102	255,51,102	255,26,102	255,0,102
2	230,255,102	230,230,102	230,204,102	230,179,102	230,153,102	230,128,102	230,102,102	230,77,102	230,51,102	230,26,102	230,0,102
3	204,255,102	204,230,102	204,204,102	204,179,102	204,153,102	204,128,102	204,102,102	204,77,102	204,51,102	204,26,102	204,0,102
4	179,255,102	179,230,102	179,204,102	179,179,102	179,153,102	179,128,102	179,102,102	179,77,102	179,51,102	179,26,102	179,0,102
5	153,255,102	153,230,102	153,204,102	153,179,102	153,153,102	153,128,102	153,102,102	153,77,102	153,51,102	153,26,102	153,0,102

6	128,255,102	128,230,102	128,204,102	128,179,102	128,153,102	128,128,102	128,102,102	128,77,102	128,51,102	128,26,102	128,0,102
7	102,255,102	102,230,102	102,204,102	102,179,102	102,153,102	102,128,102	102,102,102	102,77,102	102,51,102	102,26,102	102,0,102
8	77,255,102	77,230,102	77,204,102	77,179,102	77,153,102	77,128,102	77,102,102	77,77,102	77,51,102	77,26,102	77,0,102
9	51,255,102	51,230,102	51,204,102	51,179,102	51,153,102	51,128,102	51,102,102	51,77,102	51,51,102	51,26,102	51,0,102
10	26,255,102	26,230,102	26,204,102	26,179,102	26,153,102	26,128,102	26,102,102	26,77,102	26,51,102	26,26,102	26,0,102
11	0,255,102	0,230,102	0,204,102	0,179,102	0,153,102	0,128,102	0,102,102	0,77,102	0,51,102	0,26,102	0,0,102

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 39 below.

Table 39

p=8	1	2	3	4	5	6	7	8	9	10	11
1	255,255,77	255,230,77	255,204,77	255,179,77	255,153,77	255,128,77	255,102,77	255,77,77	255,51,77	255,26,77	255,0,77
2	230,255,77	230,230,77	230,204,77	230,179,77	230,153,77	230,128,77	230,102,77	230,77,77	230,51,77	230,26,77	230,0,77
3	204,255,77	204,230,77	204,204,77	204,179,77	204,153,77	204,128,77	204,102,77	204,77,77	204,51,77	204,26,77	204,0,77
4	179,255,77	179,230,77	179,204,77	179,179,77	179,153,77	179,128,77	179,102,77	179,77,77	179,51,77	179,26,77	179,0,77
5	153,255,77	153,230,77	153,204,77	153,179,77	153,153,77	153,128,77	153,102,77	153,77,77	153,51,77	153,26,77	153,0,77
6	128,255,77	128,230,77	128,204,77	128,179,77	128,153,77	128,128,77	128,102,77	128,77,77	128,51,77	128,26,77	128,0,77
7	102,255,77	102,230,77	102,204,77	102,179,77	102,153,77	102,128,77	102,102,77	102,77,77	102,51,77	102,26,77	102,0,77
8	77,255,77	77,230,77	77,204,77	77,179,77	77,153,77	77,128,77	77,102,77	77,77,77	77,51,77	77,26,77	77,0,77
9	51,255,77	51,230,77	51,204,77	51,179,77	51,153,77	51,128,77	51,102,77	51,77,77	51,51,77	51,26,77	51,0,77
10	26,255,77	26,230,77	26,204,77	26,179,77	26,153,77	26,128,77	26,102,77	26,77,77	26,51,77	26,26,77	26,0,77
11	0,255,77	0,230,77	0,204,77	0,179,77	0,153,77	0,128,77	0,102,77	0,77,77	0,51,77	0,26,77	0,0,77

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 40 below.

Table 40

p=9	1	2	3	4	5	6	7	8	9	10	11
1	255,255,51	255,230,51	255,204,51	255,179,51	255,153,51	255,128,51	255,102,51	255,77,51	255,51,51	255,26,51	255,0,51
2	230,255,51	230,230,51	230,204,51	230,179,51	230,153,51	230,128,51	230,102,51	230,77,51	230,51,51	230,26,51	230,0,51
3	204,255,51	204,230,51	204,204,51	204,179,51	204,153,51	204,128,51	204,102,51	204,77,51	204,51,51	204,26,51	204,0,51
4	179,255,51	179,230,51	179,204,51	179,179,51	179,153,51	179,128,51	179,102,51	179,77,51	179,51,51	179,26,51	179,0,51
5	153,255,51	153,230,51	153,204,51	153,179,51	153,153,51	153,128,51	153,102,51	153,77,51	153,51,51	153,26,51	153,0,51
6	128,255,51	128,230,51	128,204,51	128,179,51	128,153,51	128,128,51	128,102,51	128,77,51	128,51,51	128,26,51	128,0,51
7	102,255,51	102,230,51	102,204,51	102,179,51	102,153,51	102,128,51	102,102,51	102,77,51	102,51,51	102,26,51	102,0,51
8	77,255,51	77,230,51	77,204,51	77,179,51	77,153,51	77,128,51	77,102,51	77,77,51	77,51,51	77,26,51	77,0,51
9	51,255,51	51,230,51	51,204,51	51,179,51	51,153,51	51,128,51	51,102,51	51,77,51	51,51,51	51,26,51	51,0,51
10	26,255,51	26,230,51	26,204,51	26,179,51	26,153,51	26,128,51	26,102,51	26,77,51	26,51,51	26,26,51	26,0,51
11	0,255,51	0,230,51	0,204,51	0,179,51	0,153,51	0,128,51	0,102,51	0,77,51	0,51,51	0,26,51	0,0,51

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 41 below.

Table 41

p=10	1	2	3	4	5	6	7	8	9	10	11
1	255,255,26	255,230,26	255,204,26	255,179,26	255,153,26	255,128,26	255,102,26	255,77,26	255,51,26	255,26,26	255,0,26
2	230,255,26	230,230,26	230,204,26	230,179,26	230,153,26	230,128,26	230,102,26	230,77,26	230,51,26	230,26,26	230,0,26
3	204,255,26	204,230,26	204,204,26	204,179,26	204,153,26	204,128,26	204,102,26	204,77,26	204,51,26	204,26,26	204,0,26
4	179,255,26	179,230,26	179,204,26	179,179,26	179,153,26	179,128,26	179,102,26	179,77,26	179,51,26	179,26,26	179,0,26

5	153,255,26	153,230,26	153,204,26	153,179,26	153,153,26	153,128,26	153,102,26	153,77,26	153,51,26	153,26,26	153,0,26
6	128,255,26	128,230,26	128,204,26	128,179,26	128,153,26	128,128,26	128,102,26	128,77,26	128,51,26	128,26,26	128,0,26
7	102,255,26	102,230,26	102,204,26	102,179,26	102,153,26	102,128,26	102,102,26	102,77,26	102,51,26	102,26,26	102,0,26
8	77,255,26	77,230,26	77,204,26	77,179,26	77,153,26	77,128,26	77,102,26	77,77,26	77,51,26	77,26,26	77,0,26
9	51,255,26	51,230,26	51,204,26	51,179,26	51,153,26	51,128,26	51,102,26	51,77,26	51,51,26	51,26,26	51,0,26
10	26,255,26	26,230,26	26,204,26	26,179,26	26,153,26	26,128,26	26,102,26	26,77,26	26,51,26	26,26,26	26,0,26
11	0,255,26	0,230,26	0,204,26	0,179,26	0,153,26	0,128,26	0,102,26	0,77,26	0,51,26	0,26,26	0,0,26

The visualization of the cross-section inside the regular hexahedron in the CMY color space is shown in Table 42 below.

Table 42

p=11	1	2	3	4	5	6	7	8	9	10	11
1	255,255,0	255,230,0	255,204,0	255,179,0	255,153,0	255,128,0	255,102,0	255,77,0	255,51,0	255,26,0	255,0,0
2	230,255,0	230,230,0	230,204,0	230,179,0	230,153,0	230,128,0	230,102,0	230,77,0	230,51,0	230,26,0	230,0,0
3	204,255,0	204,230,0	204,204,0	204,179,0	204,153,0	204,128,0	204,102,0	204,77,0	204,51,0	204,26,0	204,0,0
4	179,255,0	179,230,0	179,204,0	179,179,0	179,153,0	179,128,0	179,102,0	179,77,0	179,51,0	179,26,0	179,0,0
5	153,255,0	153,230,0	153,204,0	153,179,0	153,153,0	153,128,0	153,102,0	153,77,0	153,51,0	153,26,0	153,0,0
6	128,255,0	128,230,0	128,204,0	128,179,0	128,153,0	128,128,0	128,102,0	128,77,0	128,51,0	128,26,0	128,0,0
7	102,255,0	102,230,0	102,204,0	102,179,0	102,153,0	102,128,0	102,102,0	102,77,0	102,51,0	102,26,0	102,0,0
8	77,255,0	77,230,0	77,204,0	77,179,0	77,153,0	77,128,0	77,102,0	77,77,0	77,51,0	77,26,0	77,0,0
9	51,255,0	51,230,0	51,204,0	51,179,0	51,153,0	51,128,0	51,102,0	51,77,0	51,51,0	51,26,0	51,0,0
10	26,255,0	26,230,0	26,204,0	26,179,0	26,153,0	26,128,0	26,102,0	26,77,0	26,51,0	26,26,0	26,0,0
11	0,255,0	0,230,0	0,204,0	0,179,0	0,153,0	0,128,0	0,102,0	0,77,0	0,51,0	0,26,0	0,0,0

The embodiments of the present invention have been described in detail above in conjunction with the accompanying drawings, but the present invention is not limited to the above-mentioned embodiments, and can also be made within the scope of knowledge possessed by those of ordinary skill in the art without departing from the purpose of the present invention. Various changes.

Claims (9)

1. A method for constructing a grid point array model in a gridded CMY color space, characterized in that: performing grid division based on a regular hexahedron in the CMY color space, and constructing the grid point array model, comprising the following steps:

   Step A. One of the vertices on the regular hexahedron corresponds to the white color value 0, and the other end on the three edges connected to the vertex corresponds to the cyan color value c, the magenta color value m, and the yellow color value y in the CMY color space, respectively, to construct. The cube space corresponding to the CMY color space, and then enter step B;

   Step B. For the edge between the corresponding vertex of white and the corresponding vertex of cyan, perform t equal division, that is, obtain t+1 points including the vertices at both ends of the edge, and number 1 for each grid point in turn. , 2, ..., t+1;;

   For the edge between the vertex corresponding to white and the vertex corresponding to magenta, perform n equal division, that is to obtain n+1 points including the vertices at both ends of the edge, and number each grid point as 1 and 2 in turn. , ..., n+1;

   For the edge between the vertex corresponding to white and the vertex corresponding to yellow, perform p equal division, that is, obtain p+1 points including the vertices at both ends of the edge, and number each grid point as 1, 2, ..., p+1; then go to step C;

   Step C. According to the principle of three-dimensional coordinates, based on the division on the three edges starting from the white point, (t+1)(n+1)(p+1) grid points are formed, then the grid point number is defined. The grid point coordinates of ω(i, j, k) are as follows, and then enter step D;

   ω(i,j,k)=[(i-1)/t,(j-1)/n,(k-1)/p];

   i=1,2,...,t+1; j=1,2,...,n+1; k=1,2,...,p+1;

   Step D. Obtain the grid point array matrix expression of CMY color space as follows, and then enter step E;

   

   Step E. Transform the coordinate values of each grid point in the CMY color space to obtain the color value of each grid point

   

   As follows, then go to step F;

   

   Step F. Convert each grid color value of CMY color space

   

   Bringing it into the grid point array matrix, the grid point array color matrix of the CMY color space can be obtained as follows:

   
2. A method for constructing a grid point array model in a gridded CMY color space according to claim 1, characterized in that: based on steps A to F, for any two points a and b in the cube space, combining point a The color value of (c ₁ , m ₁ , y ₁ ), the color value of point b (c ₂ , m ₂ , y ₂ ), and the equal division of L of the line between the two points to construct the space between the two points The color value model of each point on the connection line is as follows:

   

   Wherein, l=1, . . . , L+1, and l represents the serial number of each point in each position including point a and point b in the direction from point a to point b on the line connecting the two points.
3. A method for constructing a grid point array model in a gridded CMY color space according to claim 2, characterized in that: based on steps A to F, the vertices corresponding to white in the cube space are defined as points W and vertices corresponding to cyan. is point C, the vertex corresponding to magenta is point M, and the vertex corresponding to yellow is point Y, then the other vertex of the face where point W, point C, and point M are located is point B corresponding to blue, and point W, point C, The other vertex of the face where point Y is located is the point G corresponding to green, the other vertex of the face where point W, point M, and point Y are located is the point R corresponding to red, and the other vertex of the face where point B, point M, and point R are located is the point K corresponding to black;

   Then starting from point W, the edge

   

   The color value model of each point based on t equal division is as follows:

   

   Starting from point M, the edge

   

   The color value model of each point based on t equal division is as follows:

   

   Starting from point R, the edge

   

   The color value model of each point based on t equal division is as follows:

   

   Starting from point Y, the edge

   

   The color value model of each point based on t equal division is as follows:

   

   Starting from point W, the edge

   

   Based on n equal division, the color value model of each point on it is as follows:

   

   Starting from point C, the edge

   

   Based on n equal division, the color value model of each point on it is as follows:

   

   Starting from point G, the edge

   

   Based on n equal division, the color value model of each point on it is as follows:

   

   Starting from point Y, the edge

   

   Based on n equal division, the color value model of each point on it is as follows:

   

   Starting from point W, the edge

   

   The color value model of each point based on p equal division is as follows:

   

   Starting from point C, the edge

   

   The color value model of each point based on p equal division is as follows:

   

   Starting from point B, the edge

   

   The color value model of each point based on p equal division is as follows:

   

   Starting from point M, the edge

   

   The color value model of each point based on p equal division is as follows:

   
4. A method for constructing a grid point array model in a gridded CMY color space according to claim 3, wherein: based on steps A to F, then

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   but

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   but

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   but

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   but

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   but

   

   Diagonal line in face

   

   The color value model of each point based on the L equal division is as follows:

   

   diagonal

   

   The color value model of each point based on the L equal division is as follows:

   
5. A method for constructing a grid point array model in a gridded CMY color space according to claim 4, wherein: based on steps A to F, the volume diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   body diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   body diagonal

   

   The color value model of each point based on the L equal division is as follows:

   

   body diagonal

   

   The color value model of each point based on the L equal division is as follows:

   
6. A method for constructing a grid point array model in a gridded CMY color space according to claim 1, characterized in that: based on steps A to F, the vertices corresponding to white in the cube space are defined as points W and vertices corresponding to cyan. is point C, the vertex corresponding to magenta is point M, and the vertex corresponding to yellow is point Y, then the other vertex of the face where point W, point C, and point M are located is point B corresponding to blue, and point W, point C, The other vertex of the face where point Y is located is the point G corresponding to green, the other vertex of the face where point W, point M, and point Y are located is the point R corresponding to red, and the other vertex of the face where point B, point M, and point R are located is the point K corresponding to black; according to

   

   t equal parts of ,

   

   n equal parts of ,

   

   p equal parts of , then based on i=1,...,t+1, and

   

   The color value model matrices of the perpendicular t+1 profiles are as follows:

   

   Based on j=1,...,n+1, and

   

   The color value model matrices of the n+1 profiles perpendicular to each other are as follows:

   

   Based on k=1,...,p+1, and

   

   The color value model matrices of the perpendicular p+1 profiles are as follows:

   
7. A method for constructing a grid point array model in a gridded CMY color space according to claim 6, characterized in that: based on steps A to F, according to

   

   t equal parts of ,

   

   n equal parts of ,

   

   p equal parts of , then

   

   The surface color value model is as follows:

   

   

   The surface color value model is as follows:

   

   

   The color value model of each point on the surface is as follows:

   

   

   The color value model of each point on the surface is as follows:

   

   

   The color value model of each point on the surface is as follows:

   

   

   The color value model of each point on the surface is as follows:

   
8. A method for constructing a grid point array model in a gridded CMY color space described in any one of claims 1 to 7, characterized in that: obtaining the CMY color space grid point array model from the CMY color space grid point array model. The color space grid point color, stored in the database, is used to realize the analysis of the target color in the following way;

   The preferred detection is to obtain the CMY color detection data corresponding to the target color, and find the grid point corresponding to the CMY color detection data in the database; In the method, the grid point corresponding to the target color is obtained; finally, the CMY color data corresponding to the target color is formed from the CMY color data corresponding to the grid point.
9. The application of a method for constructing a grid point array model for a gridded CMY color space according to claim 8, wherein: a color detector is used to detect the target color, and the CMY color detection data corresponding to the target color is obtained. .

Images