Bauerian extension
In mathematics, in the field of algebraic number theory, a Bauerian extension is a field extension of an algebraic number field which is characterized by the prime ideals with inertial degree one in the extension. For a finite degree extension L/K of an algebraic number field K we define P(L/K) to be the set of primes p of K which have a factor P with inertial degree one (that is, the residue field of P has the same order as the residue field of p).
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Bauerian extension
In mathematics, in the field of algebraic number theory, a Bauerian extension is a field extension of an algebraic number field which is characterized by the prime ideals with inertial degree one in the extension. For a finite degree extension L/K of an algebraic number field K we define P(L/K) to be the set of primes p of K which have a factor P with inertial degree one (that is, the residue field of P has the same order as the residue field of p).
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In mathematics, in the field o ...... 1, which has Galois group S5.
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In mathematics, in the field o ...... er as the residue field of p).
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Inom matematiken, speciellt in ...... dealer med ett i utvidgningen.
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Bauerian extension
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Bauersk utvidgning
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