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Hodge Cycles, Motives, and Shimura Varieties pp 420Cite as

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Erratum: Langlands’s Construction of the Taniyama Group

Erratum: Langlands’s Construction of the Taniyama Group

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  • J. S. Milne &
  • K. -y. Shih 
  • Chapter
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Part of the Lecture Notes in Mathematics book series (LNM,volume 900)

The online version of the original chapter can be found at http://dx.doi.org/10.1007/978-3-540-38955-2_5

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References

  1. Deligne, P. La conjecture de Weil pour les surfaces K3, Invent. Math. 15 (1972) 206–226.

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  2. Deligne, P. Variétés de Shimura: interpretation modulaire, et techniques de construction de modèles canoniques. Proc. Symp. Pure Math., A.M.S., 33 (1979) part 2, 247–290.

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  3. Demazure, M. et Gabriel, P. Groupes Algébriques, Tome I: Géométrie algébriques, generalités, groupes commutatifs. Masson, Paris, 1979.

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  4. Langlands, R. Automorphic representations, Shimura varieties, and motives. Ein Märchen. Proc. Symp. Pure Math., A.M.S., 33 (1979), part 2, 205–246.

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  5. Serre, J.-P. Abelian ℓ-adic representations and elliptic curves. Benjamin, New York, 1968.

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  6. Tate, J. The cohomology groups of tori in finite Galois extensions of number fields, Nagoya Math. J. 27 (1966) 709–719.

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  7. Tate, J. Number theoretic background, Proc. Symp. Pure Math. A.M.S., 33 (1979) part 2, 3–26.

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Authors
  1. J. S. Milne
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  2. K. -y. Shih
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© 1982 Springer-Verlag Berlin Heidelberg

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Milne, J.S., Shih, K.y. (1982). Erratum: Langlands’s Construction of the Taniyama Group. In: Hodge Cycles, Motives, and Shimura Varieties. Lecture Notes in Mathematics, vol 900. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-38955-2_14

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  • DOI: https://doi.org/10.1007/978-3-540-38955-2_14

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