Matches in DBpedia 2016-04 for { ?s ?p "In mathematics, a norm form is a homogeneous form in n variables constructed from the field norm of a field extension L/K of degree n. That is, writing N for the norm mapping to K, and selecting a basise1, ..., enfor L as a vector space over K, the form is given byN(x1e1 + ... + xnen)in variables x1, ..., xn.In number theory norm forms are studied as Diophantine equations, where they generalize, for example, the Pell equation."@en }
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- Norm_form comment "In mathematics, a norm form is a homogeneous form in n variables constructed from the field norm of a field extension L/K of degree n. That is, writing N for the norm mapping to K, and selecting a basise1, ..., enfor L as a vector space over K, the form is given byN(x1e1 + ... + xnen)in variables x1, ..., xn.In number theory norm forms are studied as Diophantine equations, where they generalize, for example, the Pell equation.".
- Q7051619 comment "In mathematics, a norm form is a homogeneous form in n variables constructed from the field norm of a field extension L/K of degree n. That is, writing N for the norm mapping to K, and selecting a basise1, ..., enfor L as a vector space over K, the form is given byN(x1e1 + ... + xnen)in variables x1, ..., xn.In number theory norm forms are studied as Diophantine equations, where they generalize, for example, the Pell equation.".