Number Fields Introduction A number field is a field of finite degree over Q. By the Primitive Element Theorem, any number field K = Q(α) for some α ∈ K. The minimal polynomial Let K be a number field and let α ∈ - Degree of a polynomial - Document - PDFSEARCH.IO

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	Number Fields Introduction A number field is a field of finite degree over Q. By the Primitive Element Theorem, any number field K = Q(α) for some α ∈ K. The minimal polynomial Let K be a number field and let α ∈ Add to Reading List Document Date: 2001-10-24 15:32:42 Open Document File Size: 190,89 KB Share Result on Facebook

Number Fields Introduction A number field is a field of finite degree over Q. By the Primitive Element Theorem, any number field K = Q(α) for some α ∈ K. The minimal polynomial Let K be a number field and let α ∈ Add to Reading List