CGAL 6.1.1 - 3D Boolean Operations on Nef Polyhedra

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Nef_3/point_set_operations.cpp
#include <CGAL/Exact_integer.h>
#include <CGAL/Extended_homogeneous.h>
#include <CGAL/Nef_polyhedron_3.h>
#include <cassert>
typedef CGAL::Extended_homogeneous<CGAL::Exact_integer> Kernel;
typedef CGAL::Nef_polyhedron_3<Kernel> Nef_polyhedron;
typedef Kernel::Plane_3 Plane_3;
int main() {
Nef_polyhedron N1(Plane_3( 1, 0, 0,-1));
Nef_polyhedron N2(Plane_3(-1, 0, 0,-1));
Nef_polyhedron N3(Plane_3( 0, 1, 0,-1));
Nef_polyhedron N4(Plane_3( 0,-1, 0,-1));
Nef_polyhedron N5(Plane_3( 0, 0, 1,-1));
Nef_polyhedron N6(Plane_3( 0, 0,-1,-1));
Nef_polyhedron I1(!N1 + !N2); // open slice in yz-plane
Nef_polyhedron I2(N3 - !N4); // closed slice in xz-plane
Nef_polyhedron I3(N5 ^ N6); // open slice in yz-plane
Nef_polyhedron Cube1(I2 * !I1);
Cube1 *= !I3;
Nef_polyhedron Cube2 = N1 * N2 * N3 * N4 * N5 * N6;
assert(Cube1 == Cube2); // both are closed cube
assert(Cube1 == Cube1.closure());
assert(Cube1 == Cube1.regularization());
assert((N1 - N1.boundary()) == N1.interior());
assert(I1.closure() == I1.complement().interior().complement());
assert(I1.regularization() == I1.interior().closure());
return 0;
}
Exact_integer.h
CGAL::Extended_homogeneous
CGAL::Nef_polyhedron_3
A 3D Nef polyhedron is a subset of the 3-dimensional space that is the result of forming complements ...
Definition: Nef_polyhedron_3.h:55
Kernel::Plane_3
Kernel