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- Ferrero–Washington_theorem abstract "In algebraic number theory, the Ferrero–Washington theorem, proved first by Ferrero & Washington (1979) and later by Sinnott (1984), states that Iwasawa's μ-invariant vanishes for cyclotomic Zp-extensions of abelian algebraic number fields.".
- Ferrero–Washington_theorem wikiPageID "37976622".
- Ferrero–Washington_theorem wikiPageRevisionID "593610026".
- Ferrero–Washington_theorem subject Category:Algebraic_number_theory.
- Ferrero–Washington_theorem subject Category:Theorems_in_algebraic_number_theory.
- Ferrero–Washington_theorem comment "In algebraic number theory, the Ferrero–Washington theorem, proved first by Ferrero & Washington (1979) and later by Sinnott (1984), states that Iwasawa's μ-invariant vanishes for cyclotomic Zp-extensions of abelian algebraic number fields.".
- Ferrero–Washington_theorem label "Ferrero–Washington theorem".
- Ferrero–Washington_theorem sameAs Ferrero%E2%80%93Washington_theorem.
- Ferrero–Washington_theorem sameAs Q5445311.
- Ferrero–Washington_theorem sameAs Q5445311.
- Ferrero–Washington_theorem wasDerivedFrom Ferrero–Washington_theorem?oldid=593610026.