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In mathematics, the conductor-discriminant formula or Führerdiskriminantenproduktformel, introduced by Hasse for abelian extensions and by Artin for Galois extensions, is a formula calculating the relative discriminant of a finite Galois extension of local or global fields from the Artin conductors of the irreducible characters of the Galois group .

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  • In mathematics, the conductor-discriminant formula or Führerdiskriminantenproduktformel, introduced by Hasse for abelian extensions and by Artin for Galois extensions, is a formula calculating the relative discriminant of a finite Galois extension of local or global fields from the Artin conductors of the irreducible characters of the Galois group . (en)
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  • 21145474 (xsd:integer)
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  • 4105 (xsd:nonNegativeInteger)
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  • 1107543512 (xsd:integer)
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  • Helmut Hasse (en)
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  • Hasse (en)
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  • 1926 (xsd:integer)
  • 1930 (xsd:integer)
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  • In mathematics, the conductor-discriminant formula or Führerdiskriminantenproduktformel, introduced by Hasse for abelian extensions and by Artin for Galois extensions, is a formula calculating the relative discriminant of a finite Galois extension of local or global fields from the Artin conductors of the irreducible characters of the Galois group . (en)
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  • Conductor-discriminant formula (en)
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