Point_2<Kernel>

circumcenter ( Point_2<Kernel> p, Point_2<Kernel> q)

 
compute the center of the smallest circle passing through the points $$p and
$$q. Note: this is the same as CGAL::midpoint(p, q) but is provided
for homogeneity.


Point_2<Kernel>

circumcenter ( Point_2<Kernel> p, Point_2<Kernel> q, Point_2<Kernel> r)

 
compute the center of the circle passing through the points $$p, $$q, and $$r.
Precondition:  $$p, $$q, and $$r are not collinear. 


Point_2<Kernel>

circumcenter ( Triangle_2<Kernel> t)

 
compute the center of the circle passing through the vertices of $$t.
Precondition:  $$t is not degenerate. 


Point_3<Kernel>

circumcenter ( Point_3<Kernel> p, Point_3<Kernel> q)

 
compute the center of the smallest sphere passing through the points $$p and
$$q. Note: this is the same as CGAL::midpoint(p, q) but is provided
for homogeneity.


Point_3<Kernel>

circumcenter ( Point_3<Kernel> p, Point_3<Kernel> q, Point_3<Kernel> r)

 
compute the center of the circle passing through the points $$p, $$q, and $$r.
Precondition:  $$p, $$q, and $$r are not collinear. 


Point_3<Kernel>

circumcenter ( Triangle_3<Kernel> t)

 
compute the center of the circle passing through the vertices of $$t.
Precondition:  $$t is not degenerate. 


Point_3<Kernel>

circumcenter ( Point_3<Kernel> p, Point_3<Kernel> q, Point_3<Kernel> r, Point_3<Kernel> s)

 
compute the center of the sphere passing through the points $$p, $$q, $$r, and $$s.
Precondition:  $$p, $$q, $$r, and $$s are not coplanar. 


Point_3<Kernel>

circumcenter ( Tetrahedron_3<Kernel> t)

 
compute the center of the sphere passing through the vertices of $$t.
Precondition:  $$t is not degenerate. 
