I want to color four sides of a cube for an illustration. Let the corners of the cube be designated by the eight Cartesian coordinates $(0,0,0)$, $(0,0,1)$, $(0,1,0)$, $(0,1,1)$, $(1,0,0)$, $(1,0,1)$, $(1,1,0)$, $(1,1,1)$. The two sides of the cube that contain both of the corners $(0,1,1)$ and $(1,1,1)$ are to be blank. The side of the cube that contains both $(0,1,1)$ and $(0,0,1)$ and does not contain $(1,1,1)$ should be blue. The side of the cube that contains both $(1,1,1)$ and $(1,0,1)$ and does not contain $(0,1,1)$ should be red. The side of the cube that contains all of $(0,1,0)$, $(1,1,0)$, $(0,0,0)$, $(1,0,0)$ should be green. The side of the cube that contains all of $(0,0,1)$, $(1,0,1)$, $(0,0,0)$, $(1,0,0)$ should be yellow.
If we relate the desired coloring scheme to the attached picture with the coloring scheme of a Rubik's Cube, the color white of the RC is replaced by blank, the color green of the RC is replaced by blank, the color red of the RC is kept, the color blue of the RC is replaced by yellow, the color orange of the RC is replaced by blue and the color yellow of the RC is replaced by green.
It is nice if the drawing of the cube has a perspective so that the four colors can be seen and reproduced in print, and it is nice if there is some space for writing a caption.
To this confer my question Can we color and rotate a cube? which asks for a dynamical representation.