I am using SageMath and I want to use a polynomial ring in this form: (Z/3)[x]/(x^p - x - 1) , with Z as polynomial ring over integer Ring. How can I build that? Until now I only could declare Z[x]/x^p - x - 1
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I am using SageMath and I want to use a polynomial ring in this form: (Z/3)[x]/(x^p - x - 1) , with Z as polynomial ring over integer Ring. How can I build that? Until now I only could declare Z[x]/x^p - x - 1
I am using SageMath and I want to use a polynomial ring in this form: (Z/3)[x]/(x^p - x - 1) , with Z as polynomial ring over integer Ring. How can I build that? Until now I only could declare Z[x]/x^p - x - 1