[sage-support] Intersection (and quotient) of ideals in a single variable polynomial ring

2020-08-18 Thread Luis Garcia-Puente
The following code does not run in a Jupyter notebook inside cocalc R. = PolynomialRing(QQ) f = x^3+6*x^2+12*x+8; g = x^2+x-2; I = R.ideal([f]); J = R.ideal([g]); I.intersection(J) This produces an error that ends with the line: AttributeError: 'Ideal_1poly_field' object has no attribute

[sage-support] Re: Intersection (and quotient) of ideals in a single variable polynomial ring

2020-08-18 Thread William
Hi Luis, It's actually not a bug, but a missing feature. The problem is that in the first case R is a *univariate* polynomial ring, and in the second case it is a multivariate polynomial ring and different functionality is available in each case. Read the docs for PolynomialRing (via

[sage-support] Re: Intersection (and quotient) of ideals in a single variable polynomial ring

2020-08-18 Thread William
Link: https://share.cocalc.com/share/df81e09e5b8f16f28b3a2e818dcdd4560e7818ae/support/2020-08-18-mpoly.ipynb?viewer=share On Tuesday, August 18, 2020 at 9:56:00 AM UTC-7 William wrote: > Hi Luis, > > It's actually not a bug, but a missing feature. The problem is that in > the first