We now consider the �ùtale algebra consisting of two copies of the rational field.
> _<x> := PolynomialRing(Integers());
> QQ := NumberField(x-1:DoLinearExtension);
> A := EtaleAlgebra([QQ,QQ]);
> a := PrimitiveElement(A); a;
<1, 2>
EtaleAlgebra(f) : RngUPolElt[FldRat] -> AlgEtQ
Given a squarefree polynomial over the integers or rationals returns the product of the number fields defined by the irreducible factors.
Given a sequence of étale algebras over Q, returns their direct product, together with the natural inclusions and projections.
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