Checks whether a deformation f is homogeneous with respect to the small torus gradin, i.e., the grading added to R = simplexRing f by addCokerGrading.
i1 : R=QQ[x_0..x_4]; |
i2 : addCokerGrading(R);
5 4
o2 : Matrix ZZ <--- ZZ
|
i3 : I=ideal(x_0*x_1,x_1*x_2,x_2*x_3,x_3*x_4,x_4*x_0)
o3 = ideal (x x , x x , x x , x x , x x )
0 1 1 2 2 3 3 4 0 4
o3 : Ideal of R
|
i4 : mg=mingens I;
1 5
o4 : Matrix R <--- R
|
i5 : f=firstOrderDeformation(mg, vector {-1,-1,0,2,0})
2
x
3
o5 = ----
x x
0 1
o5 : first order deformation space of dimension 1
|
i6 : isHomogeneous f o6 = true |