Generalized Non‐Abelian Reciprocity Laws: a Context for Wiles' Proof | Zendy

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Generalized Non‐Abelian Reciprocity Laws: a Context for Wiles' Proof

Author(s) -

Ash Avner,

Gross Robert

Publication year - 2000

Publication title -

bulletin of the london mathematical society

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 2.396

H-Index - 48

eISSN - 1469-2120

pISSN - 0024-6093

DOI - 10.1112/s0024609300007244

Subject(s) - mathematics , reciprocity law , fermat's last theorem , abelian group , reciprocity (cultural anthropology) , pure mathematics , algebraic number , homology (biology) , context (archaeology) , algebra over a field , elementary proof , mathematical analysis , psychology , social psychology , biochemistry , chemistry , paleontology , biology , gene

In as elementary a way as possible, we place Wiles' proof of Fermat's last theorem into the context of a general description of reciprocity conjectured to obtain between algebraic varieties defined over Q and Hecke eigenvectors in the homology of the spaces of lattices in R n . 2000 Mathematics Subject Classification 11‐02.

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