How can I create a hyperplane arrangement within a finite region?
Hi, I want to create a hyperplane arrangement within a finite region. For example, within the region defined by x > 0, y > 0, and x + y <= 1, I want to create an arrangement of hyperplanes x + 2y = 0 and x + 3y = 0. I haven't found information on how to achieve this. Can you provide guidance on how to do it?
https://doc.sagemath.org/html/en/refe...
Thank you, I have read this document. I want to find bounded regions bounded by x>0,y>0, and x+y<1 in the hyperplane arrangement. I can't find a solution for this. The algorithm looks like it's all over the whole space.
Each of these inequalities also defines a hyperplane. Add them to the arrangement.