If you know parametric surface well -- or to be more specific, you know how to construct 3D surfaces using parametric equations -- it is a smooth transition from mathematical tools (such as Mathcad or Mathematica) to Grasshopper. In Mathcad, the equation for a parametric surface is:

For those who love spirograph may find it familiar. In Grasshopper, the definition looks like this:
In which I use Variable Expression component to hold the functions (parametric equations) for x, y, and z coordinates of the surface. Remember to set the data matching to
Cross Reference so that
u and
v make up a 2D matrix.
And the result model of this exercise is:
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Hi
I can't seem to run the gh definition file for this in grasshopper.
Do I need Mathcad to run it?
ok maybe its not working with this version of gh
Excellent work, thank you for sharing it.
I would like to ask you a question regarding a similar exercise: Do you know of a method to build a surface from an equation given in a non-parametric form? I have been trying with this one:
You can find more about this class of surfaces in http://demonstrations.wolfram.com/NodalSurfacesOfDegenerateStates/
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