# affine cone in a sentence

- This is the
*affine cone* over the projective quadric " S ". - The cone may have multiple branches, each one an
*affine cone* over a simple closed curve in the projective tangent space. - The dual curve is a curve in the projective tangent space at the point, and the
*affine cone* over this curve is the Monge cone. - Geometrically, this definition means that the degree of " X " is the multiplicity of the vertex of the
*affine cone* over " X ". - :If no seven points out of are co-conic, then the vector space of cubic homogeneous polynomials that vanish on ( the
*affine cones* of ) ( with multiplicity for double points ) has dimension two. - It's difficult to find
*affine cone* in a sentence. - :If no seven points out of lie on a non-degenerate conic, and no four points out of lie on a line, then the vector space of cubic homogeneous polynomials that vanish on ( the
*affine cones* of ) has dimension two. - Since will always contain the whole line through on account of B閦out's theorem, the vector space of cubic homogeneous polynomials that vanish on ( the
*affine cones* of ) is isomorphic to the vector space of quadratic homogeneous polynomials that vanish ( the affine cones of ), which has dimension two. - Since will always contain the whole line through on account of B閦out's theorem, the vector space of cubic homogeneous polynomials that vanish on ( the affine cones of ) is isomorphic to the vector space of quadratic homogeneous polynomials that vanish ( the
*affine cones* of ), which has dimension two.