![]() The bad thing is that the resulting colors depends on the layer order. I almost succeeded for my illustration thanks to the interpolation, in order to decrease saturation, I'm mixing more and more almost transparent layers. The gradient effect is used to give a sense of three-dimension to an object and it is usually accomplished by blending multiple colors or different shades to. In a generalization of this, you should have the color you get by intersecting the 4 dimension-space by a 2D surface One example of what i would like to get is the filling you have in the different kind of "color picker", but maybe even more flexible: colors are defined with 3 independent parameter+ transparency, in a color picker you usually set transparency to 1, and intercepted the 3 dimensionnal space remaining by a plane (R remain constant, saturation remain constant.). Select the node tool (F2) and a line will appear stretching the. Fill the path with a linear gradient ( Fill and Stroke dialog > Fill > Linear gradient) and choose any colours you like. Transform the stroke to a path ( Path > Stroke to Path ). Inkscape.png (3.05 KiB) Viewed 5222 times Green With Overlay - (7.42 KiB) Viewed 5222 times. Draw a line, open the Fill and Stroke dialog and set the width of the stroke ( Stroke style tab) to 50. Color Burn is a blending mode that gives you a darker result than the Multiply mode. I notice that there is no Overlay in the list of Blend Mode. ![]() With an orthoradial gradient between the corresponding stop points of the x and y axis. Youll use the Bezier Curves tool, combine paths, split paths, fill & stroke, gradient, opacity, rotate, convert object to path, and more. Set the Opacity to 50 percent and Blend mode to Color Burn. In this video I will show how to get a better Color blending result,I will use the Interpolate Sub-Paths and some Filters. Druban wrote:I see what you are thinking of - x-axis one set of colors and y-axis one set of colors, but then what about along the line at a 45 degree angle? How would the color of a point on that line be determined?
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