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[Linden90 <>]

The Kepler conjecture is an example of what I am trying to do, but my
application is more general. I apply a Delaunay triangulation to the
centroids of a sphere packing (in any configuration, with possible (small)
overlap between spheres) and would subsequently like to find out what the
volume of the void space inside a tetrahedron is. 

Preferably I would like to work this out for any tetrahedron and any
collection of spheres, not just the 4 spheres that reside at the 4 corners
of the tetrahedron. Other spheres may also intersect the tetrahedron.



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