If N is an ideal or ring, it is regarded as a module in the evident way.
i1 : R = ZZ/32003[a..d]; |
i2 : I = monomialCurveIdeal(R,{1,3,4}); o2 : Ideal of R |
i3 : M1 = R^1/I; |
i4 : M2 = R^1/ideal(I_0,I_1); |
i5 : f = inducedMap(M1,M2); o5 : Matrix |
i6 : time prune ExtDegreeLimit(2,f,R^1,0) -- used 0.0213874 seconds o6 = {-5} | -d2 -cd c2 | o6 : Matrix |