There should be advantages in polygonizing an arbitrary equation. While
looking for solutions for graphics, there are weird shapes that can be drawn
using implicit equations.. I can't recall what shapes but they were
recommending the "marching cube" algorithm.. In the OpenGl file for sphere,
are the vertices and faces a general polygonization method for any equation?
Or is it only for a sphere-type particle? I'm a novice in this.
How do I make sure that, with time, OpenGL's orientation on the user interface
is same as the quaternion which is used in calculation?
Thanks,
CW Boon
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