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A vibrant painting of a torus with a gradient from red to blue, placed above a black horizontal surface against a white background.
[Of note, prompt was for a Klein bottle, but a torus is just one degree removed from that If the primary and secondary radii have the same magnitude, the point at the center where everything coincides would have an infinitude of perpendicular vectors extending from that point composing a plane parallel to the orientation of the torus. Also notable is that using colors of the rainbow to express another dimension could open up a way to show the fourth dimension on a 2-dimensional image. Neat!]